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Murdoch University, Western Australia
2013
Analysing the effects of anthropogenic
activities on two aquatic ecosystems in
Western Australia and identifying
sustainable policies for ecosystem-
based management
Thesis submitted for the degree of
Doctor of Philosophy
Sarah Fretzer
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Analysing the effects of anthropogenic activities on two aquatic
ecosystems in Western Australia and identifying sustainable policies for
ecosystem-based management
Submitted by
Sarah Fretzer
Diplom in Marine Biology, University Bremen, Germany, 2006
Diplomvorprüfung in Biology, University Regensburg, Germany, 2003
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This thesis is presented for the degree of Doctor of Philosophy of
Murdoch University, Western Australia, 2013
I declare that this thesis is my own account of my research and
contains as its main content work that has not previously been
submitted for a degree at any tertiary education institution
______________________
Sarah Fretzer
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Abstract
Anthropogenic impacts such as fishing and eutrophication are significant challenges
to the sustainable management of aquatic ecosystems. This study used two
ecosystem modelling techniques to investigate the effects of fishing and
eutrophication on aquatic ecosystems in Western Australia.
Firstly, a qualitative modelling technique called ‘loop analysis’ or ‘qualitative
modelling’ was used to characterise the dynamics of the seagrass ecosystem in Shark
Bay, Western Australia (Chapter 2). A qualitative model based on differential
equations, was developed to represent the dynamics of the seagrass ecosystem,
particularly interactions among tiger sharks, megafauna (e.g. dugongs), and
megafauna prey (Fig. 2.2). Although the model structure generated some uncertainty
about model predictions and model stability, it was possible to assess the stability of
the model and to determine the response signs of model variables by applying data
and magnifying loops.
Qualitative modelling analyses indicated a strong top-down control by tiger sharks
and suggested that this controlling effect occurred in four stages. A step-by-step
increase in tiger sharks (States 1 and 2) led to a habitat shift by the megafauna out of
seagrass meadows and into safer, deeper channel habitat. A step-by-step decrease in
tiger shark numbers led to the megafauna returning to seagrass meadows, leading to
a decrease of megafauna prey in this habitat (steps 3 and 4).
Thus, tiger sharks influenced the use of seagrass habitats by megafauna species
through direct and behaviourally mediated impacts. Further, megafauna responses
to tiger shark predation risk established alternating predation pressure on different
prey groups within seagrass habitats. Curiously, despite the fact that only some
megafauna species (e.g. dugongs) are major components of diet of the adult tiger
sharks, the perceived predation risk created by the high abundance of of tiger sharks
in summer appears sufficient to cause megafauna species to leave (or under-utilise)
feeding habitats in seagrass meadows. Thus, the modelling results suggest that the
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abundance of tiger sharks exerts an important top-down, regulatory influence on the
other ecosystem components.
This regulatory system has the potential to become imbalanced if there is a decrease
in the abundance of adult tiger sharks in Shark Bay, as has occurred tiger shark
populations in other areas worldwide. Targeting of tiger sharks by fishers in the
waters of Northern Australia and Indonesia has increased steadily during the last
years and impact the tiger shark stock in Shark Bay if, as has been hypothesized,
there is single common stock. A qualitative trophic model suggested that the
activities of recreational fishermen within Shark Bay reduce prey availability for
juvenile tiger sharks, an impact which might adversely affect the tiger shark
population and, thus, the dynamics of this seagrass ecosystem.
Evidence of the ecological importance of tiger sharks and the potential impact of a
population decline emphasises the need to sustain the tiger shark population in
Shark Bay.
In the second part of this study, a quantitative modelling technique, Ecopath with
Ecosim and Ecospace, was applied to the ecosystem of the Peel-Harvey Estuary,
Western Australia. A key impact on this ecosystem is the the Dawesville Channel, an
artificial entrance channel was constructed in the mid-1990s to increase the flushing
and reduce nutrient concentrations in the estuary.
Ecopath was used to analyse the impact of the Dawesville Channel on the estuarine
ecosystem. A large dataset was collected for model development, a process that
uncovered significant data gaps (e.g. missing data on detritus pool and dietary
information and indicated important areas for further research (Chapter 3).
Two identical Ecopath models (comprising 30 living functional groups) were
otherwise developed for the Peel-Harvey Estuary to describe the state of the
ecosystem before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville
Channel (Chapter 4). Modelling found that, in addition to changes in the community
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structure of plants, fish and invertebrates, the entire ecosystem of the Peel-Harvey
Estuary has declined drastically in total biomass since the opening of the Dawesville
Channel, as has the biomass at each trophic level and in the size of flows between
the functional groups. Changes in flows and transfer efficiencies suggested a change
in the functioning of the ecosystem in which consumption has become a more
important and more efficient flow since the opening of the channel. Analysis of
network and system statistics indicated that food web structure had also changed,
with more linkages in the ‘post DC’ model and thus a more web-like structure than in
the ‘pre DC’ model. Modelling also identified changes in cycling processes and
suggested that the ecosystem in the ‘post DC’ model was not able to keep carbon
within the system, even though: (i) the food web has developed more linkages and
(ii) with less primary production and less cycling, the size of the ecosystem has
decreased drastically since the channel opening.
Overall, the results of the Ecopath modelling indicated that the Dawesville Channel
has markedly impacted the features, functioning and services of the Peel-Harvey
Estuary (Chapter 4). Several indices were applied that suggested that both the ‘pre
DC’ and the ‘post DC’ models were highly immature. Ecopath was also applied to
investigate the impact of the Dawesville Channel on ecosystem services. Ecopath
modelling indicated that all ecosystem services had declined, such as provisioning
services (catches), regulating services (CO2-Fixation) and supporting services
(nutrient cycling, primary production and biodiversity). Unfortunately, it was not
possible to locate data relating to cultural services (tourism) for the ‘pre DC’ model.
To support the reliability of the Ecopath and Ecosim predictions, model uncertainty
and the sensitivity of the parameter settings were assessed in detail (Chapter 5).
Overall, the results of this analysis indicated that the parameter settings for the ‘pre
DC and ‘post DC’ models were robust and did not lead to uncertainties regarding
modelling results and predictions. However, the vulnerability settings are crucial for
Ecosim and Ecospace and need to be treated with caution.
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Ecosim was applied to identify: 1) the impact and effectiveness of the selective
reduction of different primary producers and 2) the impacts of fishing on target and
non-target species on the ecosystem model (Chapter 6). The application of Ecosim
requires fitting a model to time series data; for this study, the sourcing and fitting of
time-series data indicated the importance and uncertainty of vulnerability settings.
Three categories of vulnerabilities were identified: (a) vulnerabilities that did not
have any effect on time series fitting (category 1); (b) interactions in which the
lowest sums of squares occurred at low vulnerability settings (v=1 or 2, category 2);
and settings that had a drastic impact on model fitting (category 3).
The Ecosim simulations indicated that fishing affected almost all functional groups in
the model, not just the target species. The recreational fishing sector also had a very
strong impact on many functional groups, particularly Blue Swimmer Crabs and other
invertebrate groups like bivalves and gastropods. The commercial fishing sector
affected functional groups less than the recreational sector, but affected a range of
estuarine fish groups including non-target fish species. Thus, the results of this study
suggest that it may be not advisable to close those fleets completely as some aspects
of the estuary ecosystem appear to benefit from increasing fishing pressure. Some
fish groups and some target species responded positively to the closure of certain
fleets, while others – particularly waterbirds and other top predators – did not (Table
6.8). Ecosim analyses highlighted the need for more data to ensure sustainable
management, but suggested that the coexistence of fleets might be a better solution
for sustaining catches and group biomasses in the future.
Ecosim modelling indicated that selective plant removal is a reasonable management
tool for this estuary. However, nutrient reduction and, thus, the permanent
reduction of microscopic algae appears to be more ecologically and economically
worthwhile (Fig. 6.12). Removing aquatic plant groups showed no significant long-
term change in biomasses and the magnitude of short-term effects was much higher
than for long-term effects. The Ecosim simulations demonstrated that only a
permanent reduction in microscopic algae led to a reduction in total biomass.
Reducing phytoplankton might be worthwhile because, although blooms of
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Nodularia spumigena no longer occur in the estuary because the salinities are too
high (Huber, 1985), the estuary now contains several phytoplankton species (e.g.
Heterosigma akashiwo) that cause blooms in other ecosystems (Guiry & Guiry,
2010). While the effects of phytoplankton blooms on the ecosystem depend on the
size (i.e. the biomass) of the bloom, even blooms that only double the biomass of
microscopic algae can have drastic long-term effects. This study supports the
conclusion that a reduction in phytoplankton through management of nutrient input
in the estuarine catchment represents the only ecological and economical
management scenario that provides long-term sustainability for this ecosystem
(Chapter 6).
Ecospace modelling represents biomass dynamics over two-dimensional space and
time. For this study, a model with fours habitats (shallow mud, deep sand, rocks and
plant habitat) was developed. By applying Ecospace, the effects of reducing plant
habitat and the effectiveness of two Marine Protected Areas were investigated, with
specific consideration of waterbirds (Chapter 7). The Ecospace simulations suggested
that waterbirds and piscivorous waterbirds were impacted by fishing and would
benefit slightly from an introduction of a MPA, in particular a MPA at Point Grey.
Further, the results of this Ecospace scenario indicated that waterbirds would profit
from the reduction of plant habitat, whereas piscivorous waterbirds showed a small
decline in biomass after removal of aquatic plants. Under the current fishing effort,
the total biomass of the system and of the fish community increased. Thus, while the
major prey groups of piscivorous waterbirds increased in biomass, but piscivorous
waterbirds did not benefit from increased prey biomasses in the model, presumably
because of the competition for fish. Ecospace modelling indicated that the catches
would also increase drastically and, thus, that piscivorous waterbirds were in direct
competition with the fishing sectors and other piscivorous predators (e.g. dolphins
and sharks) and were out-competed for fish. The modelling suggest that the
sustainable management of the fishing sectors is essential for bird conservation.
A MPA at Peel Inlet led to lower catches under the current fishing scenario and
catches declined even further under lower fishing effort. In contrast, after
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introducing a MPA at Point Grey, the total catch only declined when the fishing
effort was lessened. The Ecospace simulations indicated that an MPA at Point Grey
increased the biomasses of functional groups and target species and also raised the
total biomass of the system; however, these effects strongly depend on fisheries
management (Chapter 7).
Overall, the qualitative and quantitative modelling methods applied in this study
improved our understanding of the dynamics and functioning of the Shark Bay and
Peel-Harvey ecosystems (Chapter 8). Both approaches produced robust and reliable
results. If precise quantitative predictions are required for a management scenario,
Ecopath with Ecosim is the appropriate method to choose, as this approach can
deliver detailed changes in biomass and catches. In contrast, qualitative modelling
only indicates the direction of change, which might not always satisfy management
needs. However, qualitative models are the ideal method when management
decisions have to be made fast and when a detailed data set of the ecosystem is not
available.
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Acknowledgements
Special thanks go to Martin Fretzer and Andreas Steinbrecher for their support
through all these years!
I would like to thank Hugh Finn very much for his support! Hugh is the only person at
Murdoch University who ever read my thesis, the only one willing to help me and
provide guidance. If he had been my supervisor, my PhD would be a completely
different story. His advice and help are greatly appreciated.
Furthermore, I would like to thank all the people who supported the Peel-Harvey
Ecosystem Modelling Project: Simon Allen, Helen Astill, Steve Blake, David Blockley,
Anne Brearly, Natasha Coen, Peter Coulson, Jeffrey Dambacher, David Fairclough,
Dan Gaughan, Jenny Hale, Norman Hall, Christopher Hallett, Alex Hesp, Karen
Hillman, Steeg Hoeksema, Felicity Horn, Matthew Hourston, Jim Lane, Paul Lavery,
Rod Lenanton, Neil Loneragan, Hector Lozano, Arthur McComb, Sarah Metcalf, Brett
Molony, Kane Moyle, Karen Olkowski, Eric Paling, Margaret Platell, Bob Pond,
Damien Postma, Ian Potter, Frank Prokop, Peter Rogers, Tom Rose, Cecily Scutt,
Jenny Shaw, Spencer Shute, Luke Twomey, Fiona Valesini, John Watts, Michelle
Wildsmith, Brent Wise, Lauren Veale and Christian Summit.
Very special thanks go to Villy Christensen and Carl Walters for their scientific advice
and their quick email responses! I have to thank the Ewe team at University of British
Columbia, Sherman Lai, Jeroen Steenbeek and Joe B., for helping me out whenever I
had issues with the Ecopath software.
Furthermore, I would like to thank Michael Heithaus and Aaron Wirsing for their
feedback and suggestions, when I was modelling the dynamics of the seagrass
ecosystem in Shark Bay.
My studies were funded by Murdoch University and by the Western Australian
Science Institution (WAMSI).
Thank you very much!
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Table of contents Abstract ............................................................................................................................ 4
Acknowledgements ........................................................................................................ 10
Chapter 1 – Introduction ................................................................................................. 22
Chapter 2 – The seagrass ecosystem of Shark Bay - the role of tiger sharks and the impacts of fishing ............................................................................................................ 28
2.1 Introduction ....................................................................................................... 28
2.2 The Shark Bay ecosystem: tiger shark – megafauna interaction ....................... 29
2.3 Use of qualitative modelling to interactions in biotic communities ................. 34
2.4 Materials and Methods ...................................................................................... 34
Part I - Modelling the dynamics of the seagrass ecosystem ................................ 35
2.4.1 Differential equations and interaction coefficients .................................... 36
2.4.2 Problems with model structure .................................................................. 45
2.4.3 Analysis of submodels ................................................................................. 46
2.4.4 Calculating stability and response signs by magnifying interaction coefficients ........................................................................................................... 56
Part II - Modelling trophic interactions and the impacts of fishing on the seagrass ecosystem .............................................................................................. 90
2.4.5 Modelling trophic interactions ................................................................... 90
2.5 Results ................................................................................................................ 92
2.5.1 The dynamics of the seagrass ecosystem in Shark Bay .............................. 92
2.5.2 The impact of fishing on the seagrass ecosystem in Shark Bay .................. 95
2.6 Discussion ........................................................................................................... 97
Chapter 3 - Ecopath models of the Peel-Harvey Estuary, Western Australia, before and after the opening of an artificial entrance channel, the Dawesville Channel - Data analysis and parameter input .................................................................................. 99
3.1 Introduction ................................................................................................. 99
3.1.1 History of the Peel-Harvey Estuary ........................................................ 99
3.1.2 Aims of this Chapter ............................................................................. 102
3.1.3 The Ecopath model .............................................................................. 103
3.2 Model structure ......................................................................................... 105
3.3 Parameter input ......................................................................................... 109
3.3.1 Dolphins (Functional group 1) ............................................................. 109
3.3.2 Birds (Functional groups 2 and 3) ........................................................ 112
3.3.3 Sharks (Functional group 4) ................................................................. 116
3.3.4 Fish (Functional groups 5 to 17) .......................................................... 118
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3.3.5 Bivalves (Functional group 18) ............................................................. 133
3.3.6 Gastropods (Functional group 19) ....................................................... 135
3.3.7 Western King Prawn (Functional group 20) ......................................... 137
3.3.8 Blue Swimmer Crab (Functional group 21) .......................................... 139
3.3.9 Crustaceans (Functional group 22) ...................................................... 141
3.3.10 Worms (Functional group 23) .............................................................. 144
3.3.11 Zooplankton (Functional group 24) ..................................................... 147
3.3.12 Microscopic algae (Functional group 25) ............................................. 148
3.3.13 Plants (Functional groups 26 to 30) ..................................................... 152
3.3.14 Detritus (Functional group 31) ............................................................. 155
3.4 Data gaps and data pedigree ..................................................................... 156
3.5 Discussion ................................................................................................... 160
Chapter 4 – The impact of an artificial entrance channel on the ecosystem of the Peel-Harvey Estuary, Western Australia ........................................................................ 162
4.1 Introduction ............................................................................................... 162
4.2 Materials and Methods .................................................................................... 167
4.2.1 Analysis ..................................................................................................... 167
4.2.2 Balancing of the models ....................................................................... 170
4.3 Results ........................................................................................................ 172
4.3.1 Comparisons of basic model parameters ................................................. 172
4.3.2 Comparisons of network & system statistics ............................................ 195
4.3.3 Ecosystem services.................................................................................... 206
4.3.4 Model maturity ......................................................................................... 207
4.4 Discussion ......................................................................................................... 208
4.4.1 Comparison of basic model parameters ................................................... 208
4.4.2 Comparisons of network & system statistics and ecosystem maturity.... 211
4.4.3 Ecosystem services.................................................................................... 215
4.4.4 Conclusion ................................................................................................. 216
Chapter 5 – Sensitivity analysis and model stability ....................................................... 218
5.1 Introduction ............................................................................................... 218
5.2 Methodology .............................................................................................. 220
5.2.1 Ecopath sensitivity analysis ........................................................................ 220
5.2.2 Ecosim model stability analysis .................................................................. 220
5.3 Results & Discussion .................................................................................. 221
5.3.1 Ecopath sensitivity analysis .................................................................. 221
5.3.2 Ecosim analysis..................................................................................... 226
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Chapter 6 – The effects of the selective reduction of primary producers and the impacts of fishing on the ecosystem of the Peel-Harvey Estuary .................................... 240
6.1 Introduction ..................................................................................................... 240
6.2 Materials and Methods .................................................................................... 241
6.2.1 Ecosim master equation ........................................................................... 241
6.2.2 Tuning the model ...................................................................................... 242
6.3 Results & Discussion ........................................................................................ 255
6.4 General Conclusions......................................................................................... 281
Chapter 7 – Use of Ecospace as an evaluation method to identify an effective Marine Protected Area and to assess the effects of plant habitat reduction through dredging on the ecosystem of the Peel-Harvey Estuary, with emphasis on the impacts on waterbirds .................................................................................................. 285
7.1 Introduction ............................................................................................................ 285
7.2 Materials and Methods .................................................................................... 287
7.3 Results .............................................................................................................. 299
7.4 Discussion ......................................................................................................... 321
Chapter 8 – General Discussion ..................................................................................... 327
I. Modelling techniques ......................................................................................... 327
II. Considerations for Ecosystem Management ..................................................... 332
References .................................................................................................................... 337
Appendix ...................................................................................................................... 360
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List of Figures: Page Figure 2.1 Map showing the location of Shark Bay in Australia (a), the gulfs with
the location of the study area (*) in the eastern gulf (b) and the study area (c) in Shark Bay with the transects over shallow in light grey and deeper habitat in dark grey (used with permission from Michael Heithaus, Florida International University)
33
Figure 2.2 A+B
Qualitative model showing the interaction linkages between tiger sharks, different megafauna subpopulations (M2, M1sg, M1ch, M*) and the prey of the latter (Psg, Pch) in two different habitats (i.e. the seagrass and the channel habitat) in times of low (A) and high (B) tiger shark abundance. The model presented in Figure 2.2A is hereafter referred to as ‘Model 1’ and the model presented in Figure 2.2B as ‘Model 2’. The overall model is referred to as the ‘Overall Model’.
44
Figure 2.3 Submodel 1 A+B: Qualitative model showing the interaction linkages between tiger sharks, two megafauna subpopulations in the seagrass (Msg) and in the channel habitat (Mch) and the prey of the latter (Psg, Pch) in two different habitats (i.e. the seagrass and the channel habitat).
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Figure 2.4 Submodel 2 A+B: Qualitative model showing the interaction linkages between tiger sharks, the megafauna populations (M) and the prey of the latter (Psg, Pch) in two different habitats, such as the seagrass and the channel habitat.
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Figure. 2.5 Different states of Figure 2.2 A: Qualitative model showing the response signs of the system in two different stages after an increase (state A.1) and a decrease (state A.2) in the tiger shark variable in model Fig. 2.2 A.
75
Figure 2.6 Different states of Fig. 2.2 B: Qualitative model showing the response signs of the system in two different stages after an increase (state B.1) and a decrease (state B.2) in the tiger shark variable in model Fig. 2.2 B.
89
Figure 2.7 “trophic interactions and impact of fisheries” – a model of the ontogenetic shift in the diet of tiger sharks and the effects of fishing activities on different functional groups within the Shark Bay seagrass ecosystem.
91
Figure 2.8 The four dynamic states of Figure 2.2: Qualitative models showing the dynamics of the modelled seagrass ecosystem in four states after positive and negative press perturbations on the tiger shark variables in Fig. 2.2 A and B.
94
Figure 3.1 Map of the Peel-Harvey Estuary in Western Australia 103
Figure 4.1 Comparison of the trophic level of each functional group before (‘pre DC’) and after (‘post DC’) the Dawesville Channel opening
175
Figure 4.2 Biomass per trophic level before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel
176
Figure 4.3 Percentages of total biomass for phytoplankton, zooplankton and non-planktivore groups before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel
177
Figure 4.4 Composition of total primary production, presenting biomass estimates in tkm-2 for aquatic plants (functional groups 26 to 30) and phytoplankton
177
Figure 4.5 Community structure of aquatic plants presented in percentage of total plant biomass for the time period before (pre DC) and after (post DC) the opening of the Dawesville Channel in the Peel-Harvey Estuary
178
Figure 4.6 Biomass estimates in tkm-2 for target (functional groups 20 and 21) and 179
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non-target (functional groups 18, 19, 22 and 23) invertebrate groups before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel
Figure 4.7 Biomass estimates in tkm-2 for commercially important target species before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel
179
Figure 4.8 Biomass estimates in tkm-2 for target species, non-target species, marine and estuarine fish groups before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel
180
Figure 4.9 Community structure of teleost fish presented in percentage of total fish biomass before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel in the Peel-Harvey Estuary
181
Figure 4.10 Omnivory index (y-axis) for each predator group (x-axis) before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel
182
Figure 4.11 Net (P/A) and gross (P/Q) food conversion efficiencies (y-axis) for each predator group (group 1 to 24, x-axis) before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel
183
Figure 4.12 Respiration/Assimilation ratio (y-axis) for each consumer group (group 1 to 24, x-axis) before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel
184
Figure 4.13 % change in Respiration/Biomass ratio (y-axis) for each consumer group (group 1 to 24, x-axis) before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel
185
Figure 4.14 % of total predation mortality caused by the main (>1 %) predator groups before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel
187
Figure 4.15 % of predation mortality caused by the main (>1 %) vertebrate predator groups (groups 1 to 17) before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel
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Figure 4.16 % of predation mortality on main (>1 %) prey groups before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel
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Figure 4.17 Consumption (in %) of fish, invertebrates and primary producers by the vertebrate predator groups, before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel
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Figure 4.18 % change in main dietary components (fish, invertebrates and primary producers) of vertebrate predator groups (y-axis), before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel
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Figure 4.19 Estimates of fishing mortalities F for commercially important target species before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel
193
Figure 4.20 Estimates of fishing mortality F and predation mortality for the commercially most important target species, the Blue Swimmer Crab
193
Figure 4.21 Quantity of fish (groups 5 to 17), Western King Prawns (group 20) and Blue Swimmer Crabs (group 21) consumed by predators and fished (in t/km²), before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel
194
Figure 4.22 Mixed trophic impact of functional groups and fishing fleets in the ‘pre DC’ model
196
Figure 4.23 Mixed trophic impact of the functional groups and fishing fleets in the ‘post DC’ model
197
Figure 4.24 Niche overlap plots of the ‘pre DC’ (top) and ‘post DC’ Ecopath models 198
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presenting prey overlap index (y-axis) and predator overlap index (x-axis)
Figure 4.25 A+B
Flow diagrams of the ‘pre DC’ (top) and ‘post DC’ Ecopath models presenting the functional groups ordered by trophic levels with box size exhibiting relative group biomasses
200
Figure 4.26 Lindeman spines of the ‘pre DC’ (top) and ‘post DC’ Ecopath models presenting the flows, as well as biomasses and total system throughput (TST in %) for each trophic level and the detritus pool
202
Figure 4.27 % change in throughput (sum of all flows) per trophic level 202
Figure 4.28 Structure of flows as percentage of throuput (sum of all flows) per trophic level
203
Figure 5.1 Ecosim scenario in the ‘pre DC’ model run over 50 years without disturbance (A) and with a 50% decrease in total fishing effort between year 5 and 10 (B)
228
Figure 5.2 Impact of fishing closure of all gears on the functional groups in the ‘pre DC’ model (A) and post DC model (B)
229
Figure 5.3 A Impact of different vulnerability settings (1, 3, 10) on the relative biomasses of the functional groups of the ‘pre DC’ model
231
Figure 5.3 B Impact of different vulnerability settings (50, 100, 150) on the relative biomasses of the functional groups of the ‘pre DC’ model
232
Figure 5.4 Ecosim scenario in the ‘post DC’ model run over 50 years without disturbance (A) and with a 50% decrease in total fishing effort between year 5 and 10 (B)
234
Figure 5.5 A Impact of different vulnerability settings (1, 3, 10) on the relative biomasses of the functional groups of the ‘post DC’ model
236
Figure 5.5 B Impact of different vulnerability settings (50, 100, 150) on the relative biomasses of the functional groups of the ‘post DC’ model
237
Figure 5.6 % change in relative biomasses between default value (0.5) and adjusted feeding time factors for different vulnerability settings in a scenario that is run over 50 years
238
Figure 6.1 Relative weight of defined plant groups that function as trophic mediator in the ‘post DC’ model
244
Figure 6.2 Shape of long-term forcing function generated for Cladophora montagneana and microscopic algae exhibiting the massive decline in biomasses in times of the Dawesville Channel opening
245
Figure 6.3 Time series data showing the catch per unit effort in kg per number of vessels for the most important target species in the Peel-Harvey Estuary from 1976 to 2007
247
Figure 6.4 Time series data showing the fishing effort in number of vessels for different gears used by the commercial fishery in the Peel-Harvey Estuary from 1976 to 2007
247
Figure 6.5 Time series data generated for Blue Swimmer crab and Aldrichetta forsteri
249
Figure 6.6 Time series data generated for Mugil cephalus and Arripis georgianus 249
Figure 6.7 Sums of squares of varying vulnerability settings of the predators marine carnivorous (group 6) and marine detritivorous (group 8) fish, presenting the pattern of category 2 interactions
258
Figure 6.8 Sums of squares of varying vulnerability settings of the predator groups crustaceans, worms and zooplankton, showing interactions that had drastic impact on the fitting procedure
259
Figure 6.9 Tuning results for the functional groups Blue Swimmer Crabs, Mugil 260
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cephalus, Aldrichetta forsteri and Arripis georgianus showing the generated historical data points (dot points) and the simulated time pattern (solid line) of the ‘post DC’ Ecosim model
Figure 6.10 Long-term effect (after 10 years) of 1 year (dark grey) and 3 year (light grey) selective algal harvesting (algae, macrophytes, Chaetomorpha linum, Cladophora montagneana and seagrass) on the biomasses of all functional groups and on total biomass
264
Figure 6.11 Short-term effect (year after harvesting ended) of 1 year (dark grey) and 3 year (light grey) selective algal harvesting (algae, macrophytes, Chaetomorpha linum, Cladophora montagneana and seagrass) on the biomasses of all functional groups and on total biomass
267
Figure 6.12 Long-term effect (10 years after harvesting) of reducing microscopic algae by 10% or 50% biomass on all other functional groups and effect of a permanent 10% reduction in phytoplankton biomass
271
Figure 6.13 Short-term and long-term effects of phytoplankton blooms, caused by an increase in biomass of microscopic algae by factor 2 and by factor 10
273
Figure 7.1 Basemap of the Peel-Harvey Estuary showing the assumed two levels of relative primary production with highest productivity closest to the discharging river entrances (the river mouths of the Serpentine and Murray Rivers in the north-east of the estuary and of the Harvey River in the south).
293
Figure 7.2 Basemap of the Peel-Harvey Estuary showing the current distribution of the four habitats
295
Figure 7.3 Basemap of the Peel-Harvey Estuary showing the hypothesized habitat distribution after the reduction of plant habitat through dredging in the north-eastern part of Peel Inlet.
296
Figure 7.4 Basemap of the Peel-Harvey Estuary showing the hypothesized Marine Protected Area (MPA) at the eastern part of Peel Inlet
297
Figure 7.5 Basemap of the Peel-Harvey Estuary showing the hypothesized Marine Protected Area (MPA) at the Point Grey peninsula
298
Figure 7.6 Biomass distributions predicted by Ecospace for the Peel-Harvey Estuary (basemap Fig. 7.2, Scenario shown in Table 7.3 under current fishing scenario with F = 1)
302
Figure 7.7 Biomass distributions predicted by Ecospace for the Peel-Harvey Estuary exhibiting the biomasses for a scenario where the commercial fishing sector was closed (scenario based on basemap Fig. 7.2, scenario shown in Table 7.3 no commercial fishing)
303
Figure 7.8 Biomass distributions predicted by Ecospace for the Peel-Harvey Estuary exhibiting the biomasses for a scenario where the recreational fishing sector was closed (scenario based on basemap Fig. 7.2, scenario shown in Table 7.3 no recreational fishing)
304
Figure 7.9 Biomass distributions predicted by Ecospace for the Peel-Harvey Estuary exhibiting the biomasses for a scenario where aquatic plants in the Peel Inlet are removed through dredging (scenario based on basemap Fig. 7.3, scenario shown in Table 7.4 run with settings presented in Table 7.1)
306
Figure 7.10 Effects of plant removal and, consequently, reduction of plant habitat, presented as percentage (%) change in biomass for each functional group
307
Figure 7.11 Biomass distributions predicted by Ecospace for the Peel-Harvey 310
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Estuary exhibiting the biomasses for a scenario introducing a Marine Protected Area in the Peel Inlet (scenario based on basemap Fig. 7.4)
Figure 7.12 Biomass distributions predicted by Ecospace for the Peel-Harvey Estuary exhibiting the biomasses for a scenario introducing a Marine Protected Area at Point Grey
311
Figure 7.13 Percentage (%) change in biomass for each functional group after introduction of a MPA at the eastern Peel Inlet (Fig. 7.4, grey bars) or at Point Grey (Fig. 7.5, black bars)
312
Figure 7.14 Percentage (%) change in catch exhibited for the different commercial fishing gears and the recreational fishing sector after introduction of a MPA at the eastern Peel Inlet (Fig. 7.4, grey bars) or at Point Grey (Fig. 7.5, black bars)
313
Figure 7.15 Biomass distributions predicted by Ecospace for the Peel-Harvey Estuary exhibiting the biomasses for a scenario introducing a Marine Protected Area in the Peel Inlet after closing the recreational fishing sector
314
Figure 7.16 Biomass distributions predicted by Ecospace for the Peel-Harvey Estuary exhibiting the biomasses for a scenario introducing a Marine Protected Area in the Peel Inlet after closing the commercial fishing sector
315
Figure 7.17 Percentage (%) change in biomass exhibited for the different functional groups after introduction of a MPA at Peel Inlet under the current fishing scenario (black bars) and under the scenarios of closure of commercial (grey bars) and recreational (light grey bars) fishing sectors.
316
Figure 7.18 Percentage (%) change in catch exhibited for the different commercial fishing gears and the recreational fishing sector after introduction of a MPA at the eastern Peel Inlet under the current fishing scenario (black bars) and under the scenarios of closure of the commercial (grey bars) and recreational (light grey bars) fishing sectors.
317
Figure 7.19 Biomass distributions predicted by Ecospace for the Peel-Harvey Estuary exhibiting the biomasses for a scenario introducing a Marine Protected Area at Point Grey after closing the recreational fishing sector
318
Figure 7.20 Biomass distributions predicted by Ecospace for the Peel-Harvey Estuary exhibiting the biomasses for a scenario introducing a Marine Protected Area at Point Grey after closing the commercial fishing sector
319
Figure 7.21 Percentage (%) change in biomass exhibited for the different functional groups after introduction of a MPA at Point Grey under the current fishing scenario (black bars) and under the scenarios of closure of commercial (grey bars) and recreational (light grey bars) fishing sectors.
320
Figure 7.22 Percentage (%) change in catch exhibited for the different commercial fishing gears and the recreational fishing sector after introduction of a MPA at Point Grey under the current fishing scenario (black bars) and under the scenarios of closure of commercial (grey bars) and recreational (light grey bars) fishing sectors.
321
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List of Tables: Page Table 2.1 Relative abundance estimates of the megafauna subpopulations. 57
Table 2.2 Estimated magnitudes of the interaction coefficients αi,j calculated according to the assumptions described in section 2.3.1.4.
60
Table 2.3: Absolute values of magnified feedback cycles to estimate the strength of negative versus positive loops for determining the stability of model Fig. 2.2B
62
Table 2.4 Determining the response sign of the tiger shark variable in model Fig. 2.2 A
63
Table 2.5 Determining the response signs of the M2 variable in model Fig. 2.2 A 65
Table 2.6 Determining the response signs of M1sg variable in model Fig. 2.2 A 67
Table 2.7 Determining the response sign of the M1ch variable in model Fig. 2.2 A 68
Table 2.8 Determining the response sign of the M* variable in model Fig. 2.2 A 69
Table 2.9 Determining the response sign of the Psg variable in model Fig. 2.2 A 70
Table 2.10 Determining the response sign of the Pch variable in model Fig. 2.2 A 72
Table 2.11 Determining the response sign of the tiger shark variable in model Fig. 2.2 B
76
Table 2.12 Determining the response sign of the M2 variable in model Fig. 2.2 B 78
Table 2.13 Determining the response sign of the M1sg variable in model Fig. 2.2 B 79
Table 2.14 Determining the response sign of the M1ch variable in model Fig. 2.2 B 81
Table 2.15 Determining the response sign of the M* variable in model Fig. 2.2 B 83
Table 2.16 Determining the response sign of the Psg variable in model Fig. 2.2 B 84
Table 2.17 Determining the response sign of the Pch variable in model Fig. 2.2 B 86
Table 2.18 Press perturbations (pp) performed in Figure 2.7 and the system’s response described by listing the response signs of the different model components and exhibiting the components with the highest probability that the response sign is correct (p = 1, based on 95% bound on proportion of correct sign (Hosack et al., 2008)).
96
Table 3. 1 Functional groups of the ‘pre DC’ and ‘post DC’ Ecopath models of the Peel-Harvey Estuary
107
Table 3.2 Parameter input of the functional group ‘dolphins’ 111
Table 3.3 Diet entry of the functional group ‘dolphins’ 112
Table 3.4 List of most numerous bird species considered for the ‘pre DC’ and ‘post DC’ Ecopath models in the functional groups ‘waterbirds’ and ‘piscivorous waterbirds’
113
Table 3.5 Parameter input for the functional groups ‘waterbirds’ and ‘piscivorous waterbirds’ for both Ecopath models of the Peel-Harvey Estuary
113
Table 3.6 Dietary composition of the two functional bird groups estimated for both Ecopath models
115
Table 3.7 Literature cited for quantitative dietary information of different bird species, which was used to estimate the dietary composition described in Table 3.6
116
Table 3.8 Values of the functional group ‘sharks’ for the ‘pre DC’ and ‘post DC’ Ecopath models
117
Table 3.9 Dietary consumption of the functional group ‘sharks’ 118
Table 3.10 List of species of the functional fish groups that were recorded in the pre and post DC period and the list of biomass estimates for each species in tkm-2
119
Table 3.11 Estimated catch (in tkm-2) of the functional fish groups that were 123
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estimated for different fishing gears in the pre (1980) and post (2000) DC period
Table 3.12 Mortality estimates for the functional fish groups for the ‘pre DC’ and ‘post DC’ Ecopath models
124
Table 3.13 Natural mortality M and Q/B ratio of each fish species that were recorded in the pre and post DC period.
126
Table 3.14 Data input for the functional fish groups for the ‘pre DC’ and ‘post DC’ Ecopath models
129
Table 3.15 Reference list for the dietary information that was used for the functional fish groups in the ‘pre’ and ‘post DC’ Peel-Harvey Ecopath models.
130
Table 3.16 Dietary matrix of fish for the ‘pre DC’ Ecopath model 132
Table 3.17 Dietary matrix of fish for the ‘post DC’ Ecopath model 132
Table 3.18 Species list and their abundances in numbers per 0.1m-2 (Rose, 1994; Wildsmith, 2007) and parameter input for the functional group ‘bivalves’
133
Table 3.19 Species list and their abundances in numbers per 0.1m-2 (Rose, 1994; Wildsmith, 2007) and parameter input for the functional group ‘gastropods’
135
Table 3.20 Diet entry of the functional group ‘gastropods’ 137
Table 3.21 Parameter input for the functional group ‘Western King Prawn’ 138
Table 3.22 Diet entry of the functional group ‘Western King Prawn’ 139
Table 3.23 Parameter input for the functional group ‘Blue Swimmer Crabs’ 140
Table 3.24 Diet entry of the functional group ‘Blue Swimmer Crab’ 141
Table 3.25 Constituents of the functional groups ‘zooplankton’ and ‘crustaceans’ adopted from Table 6.1., Platell and Hall (2006)
141
Table 3.26 Abundances of species (no/ 0.1m²) of the functional group ‘crustaceans’ that were recorded for the ‘pre DC’ and ‘post DC’ period in the Peel-Harvey Estuary
142
Table 3.27 Parameter input for the functional group ‘crustaceans’ 144
Table 3.28 Abundances (in numbers per 0.1m-2) of recorded species that are listed for the functional group ’worms’, according to (Rose, 1994; Wildsmith, 2007)
145
Table 3.29 Parameter input for the functional group ‘worms’ 146
Table 3.30 Data input for the functional group ‘zooplankton’ 148
Table 3.31 Phytoplankton growth rates adapted from the literature for the Ecopath models of the Peel-Harvey Estuary
150
Table 3.32 Parameter input of the functional group ‘microscopic algae’ 151
Table 3.33 Parameter input for aquatic plants (functional groups 26 to 30) 153
Table 3.34 Model input and sources for the functional groups of the ‘pre DC’ and ‘post DC’ models in the Peel-Harvey Estuary
156
Table 3.35 Ecopath criteria for the pedigree assignment 158
Table 3.36 Pedigree indices for each parameter for the ‘pre DC’ and ‘post DC’ Ecopath models
159
Table 4.1 Terms and concepts used 167
Table 4.2 Basic parameters of the balanced ‚pre DC‘ and ‘post DC’ models of the Peel-Harvey Estuary
173
Table 4.3 System indices of the ‚pre DC‘ and ‚post DC‘ Ecopath models of the Peel-Harvey Estuary
204
Table 4.4 Ecosystem services of the Peel-Harvey Estuary 207
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Table 5.1 Sensitivity of estimated EE of selected functional groups of 50% change in input parameters of other functional groups in the ‘pre DC’ model (only sensitivities bigger than 10% are shown)
222
Table 5.2 Sensitivity of estimated EE of selected functional groups of 50% change in input parameters of other functional groups in the ‘post DC’ model (only sensitivities bigger than 10% are shown)
223
Table 6.1 Parameter input for Ecosim procedure for the functional groups of predators in the ‘post DC’ Ecopath model
243
Table 6.2 Vulnerability settings for each predator-prey interaction identified in the tuning process of the ‘post DC‘ Ecopath model
251
Table 6.3 List of adjusted P/B values that were reduced to a minimum value, which is the lowest value without causing model to lose balance, in the fitting procedure for the functional groups of the ‘post DC’ model
253
Table 6.4 Three categories of vulnerability settings identified in the tuning process of the ‘post DC‘ Ecopath model. Vulnerabilities were varied from 1 to 10 000.
256
Table 6.5 Development of the different functional groups without any perturbations in primary production or fishing pressure in an Ecosim scenario run over 15 years
263
Table 6.6 Changes in biomass of total catch (in %) after a 50% increase and 50% decrease of fishing effort of the recreational (rec.), beach seine, gill net and crab trap fleets; only the effort of one fleet is changed, while the other fleets in the Ecosim scenario operate with current effort (F=1) and these results here present changes in catch estimates after a time period of 10 years
277
Table 6.7 Changes in biomass (in %) of all functional groups as response to a 50% increase and 50% decrease of fishing effort of the recreational (rec), beach seine, gill net and crab trap fleets; only the effort of one fleet is changed, while the other fleets in the Ecosim scenario operate with current effort (F=1). The results present changes in biomass after a time period of 10 years
278
Table 6.8 Effects of closure of different fishing fleets on the biomasses of all functional groups; only one fleet is closed in these Ecosim scenarios, while the other fleets operate with current effort (F=1)
280
Table 7.1 Ecospace settings for the different functional groups 291
Table 7.2 Assignment of the fishing sectors/ gears to the four habitats (deep sand, shallow mud, plant cover and rock) defined for the Peel-Harvey Estuary; the commercial sector operating with nets (beach seine, gill nets), crab traps and ‘other’ fishing gears
292
Table 7.3 % change in biomass predicted by Ecospace for a scenario (Fig. 7.2) under current fishing effort and with no commercial or recreational fishing effort in the Peel-Harvey Estuary
301
Table 7.4 Biomass estimates (in t/km²) for each functional group in an Ecospace scenario where plant habitat is reduced in Peel Inlet (Fig. 7.9).
308
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Chapter 1
Introduction
Human well-being depends on healthy ecosystems (Millenium Ecosystem
Assessment, 2005). However, human activities also heavily impact aquatic
ecosystems, with adverse impacts including habitat destruction and species
extinction (IUCN, World Conservation Union, 2008). Complex ecological systems like
estuaries are typically characterised by large numbers of species and a broad range
of habitats and environmental factors, all of which are inter-linked in complex ways
(Okey & Mahmoudi, 2002; Patricio & Marques, 2006). Species diversity is essential
for the functioning of ecosystems (Chapinn III et al., 1997) and, if native species are
lost, introduced or invasive species cannot compensate their loss (Worm et al.,
2006).
Aquatic ecosystems and their biodiversity are affected by overfishing (Ortiz & Wollf,
2002; Pauly, 1998; Pauly & Christensen, 1995; Smith et al., 2011) and eutrophication
(Bradby, 1997; Brando et al., 2004; Cruz-Escalona et al., 2007). Historically, economic
interests have tended to prevail over the sustainable management and conservation
of aquatic ecosystems. Further, management has often been based on single species.
In fisheries management, for example, the populations of target species have been
the primary concern and the management bodies have focused on managing these
populations in the interest of stakeholders (Simpfendorfer, 2000; Walker, 1998).
However, the decline of a species that is not of economical interest (e.g. tiger sharks)
could adversely impact on an ecosystem (coral reef) and, thus, on other species that
are of great economic importance (tuna) (Stevens 2000). Even if only one species of
an ecosystem is of economic interest, a variety of factors need to be taken into
account for sustainable management and, the more species that are of interest, the
greater the need to sustainably manage their ecosystem (Williams, 1998).
The need to consider ecosystem-based approaches for managing fish stocks
sustainably has become apparent in recent years (Babcock et al., 2005; Link, 2002;
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Pikitch et al., 2004; Smith et al., 2011; Smith et al., 2007). Ecosystem models are one
tool that could be used for ecosystem-based fisheries management, e.g. a trophic
mass-balance model like Ecopath (Babcock et al., 2005; Pauly et al., 2000; Zabel et
al., 2003). Ecopath, Ecosim and Ecospace have been applied worldwide to improve:
(1) our understanding of ecosystems in, for example, the Pacific (Pauly et al., 1996),
the North Sea (Christensen, 1995; Mackinson & Daskalov, 2007), Florida Shelf (Okey
& Mahmoudi, 2002), Newfoundland (Bundy et al., 2000), Western Australia (Lozano-
Montez et al., 2011), and Brazil (Wolff, 2000) and (2) management efforts aimed at
(e.g.) fishing sustainably (Lozano-Montes et al., 2012; Ortiz & Wollf, 2002; Smith et
al., 2011), managing ecosystems, e.g. management of reserves or marine parks
(Lozano-Montez et al., 2011; Ortiz et al., 2009) or dealing with eutrophication
(Barausse et al., 2007; Brando et al., 2004; Cruz-Escalona et al., 2007).
Estuaries, for example, are often impacted by eutrophication, e.g. estuaries in France
(Rybarczyk & Elkaim, 2003; Rybarczyk et al., 2003), in Italy (Brando et al., 2004), in
Portugal (Patricio & Marques, 2006), in Taiwan (Lin et al., 2007) or in Mexico (Cruz-
Escalona et al., 2007). Ecosystem modelling was applied to improve our
understanding of these estuarine ecosystems and to assess the management
strategy of the estuary (Brando et al., 2004).
Some human impacts, particularly fishing and eutrophication, present major
challenges for the sustainable management of aquatic ecosystems such as estuaries
and nearshore systems. Ecosystem modelling has been helpful in assessing
appropriate management strategies for fishing (Eisenack & Kropp, 2001; Zeller &
Reinert, 2004) and for eutrophic systems (Brando et al., 2004).
In this thesis, two aquatic ecosystems are investigated using ecosystem modelling to
assess: (1) how human activities affect ecosystem functioning and (2) how those
systems might be managed sustainably. The thesis focuses on two study areas in
Western Australia, one of which is in near pristine condition (Shark Bay) and the
other of which is heavily impacted by anthropogenic activities (Peel-Harvey Estuary).
Both study areas are of great economical and ecological importance.
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Investigations into the Shark Bay ecosystem
The first part of the thesis (Chapter 2) considers the ecosystem of Shark Bay,
Western Australia. Shark Bay, a World Heritage Area, is a large embayment with
extensive seagrass meadows (Francesconi & Clayton, 1996; Marsh, 1990; Walker,
1989; Wells, 1985). Field studies have determined that tiger sharks are the main
predator of this ecosystem (Dill, 2003; Heithaus, 2001, 2002a; Wirsing, 2007a). Tiger
sharks are found from the tropics to warm temperature waters virtually world-wide
(Randall, 1992) and outside of Shark Bay, the species is affected by fishing (Baum et
al., 2003; McAuley, 2006; White, 2007). Heithaus et al. (2008) hypothesized that
tiger sharks might be an important factor for the functioning and stability of the
seagrass ecosystem in Shark Bay by behaviourally impacting other species of this
ecosystem. Thus, it is possible that over-fishing of tiger sharks could have an adverse
effect on the Shark bay ecosystem.
The effects of fishing on the Shark Bay ecosystem may be more complex than just
direct takes of tiger sharks. Shark Bay is partly trawled by the commercial fishing
sector targeting prawns and scallops (Kangas, 2006; Kangas et al., 2006). The area
also attracts many recreational fishers from Western Australia, who travel to Shark
Bay to fish (Francesconi & Clayton, 1996).
This thesis addresses several questions relating to the sustainable management of
the Shark Bay ecosystem:
How do these fishing activities impact the ecosystem?;
What is the role of tiger sharks for the Shark Bay ecosystem?;
What are the consequences of a decline in tiger sharks for this seagrass-
based ecosystem?; and
If the system is impacted by humans, how can the ecosystem of Shark Bay be
managed sustainably?
To address these questions, this study uses qualitative modelling or ‘loop analysis’.
This tool is used because behavioural effects are difficult to quantify and, thus, it is
not feasible to apply a quantitative modelling tool to these questions. Loop analysis
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only focuses on the sign of interaction between the different variables in the model,
which can be positive (i.e. enhancing the other variable) or negative (i.e. decreasing
the other variable) (Dambacher, 2001; Dambacher et al., 2007; Dambacher et al.,
2002; Dambacher et al., 2003a; Dambacher et al., 1999; Dambacher et al., 2003b;
Dambacher & Ramos-Jiliberto, 2007; Dambacher & Rossignol, 2001; Hosack et al.,
2008; Levins, 1974, 1975, 1998; May, 1972, 1973). As all interaction strengths in loop
analysis are either 1 or 0, the analysis is highly simplified, which enables the
assessment of quantifiable and non-quantifiable variables (Ortiz & Wolff, 2002). For
this reason, this technique is ideal for data poor systems where it is desirable to
improve our understanding of ecosystem processes and to exploring different
management scenarios, and to consider ‘what if’ questions (Dambacher, 2001;
Levins, 1998; May, 1972, 1973; Puccia & Levins, 1985).
Investigations into the Peel-Harvey ecosystem
In the second part of this thesis, Ecopath with Ecosim is applied to model the
biomass fluxes in the Peel-Harvey Estuary, which has been studied extensively over
the last few decades and therefore a large data set is available for quantitative
modelling. The Peel-Harvey Estuary is located about 80 km south of Perth, Western
Australia (Hale & Butcher, 2007). The estuary is heavily impacted by eutrophication
(Birch, 1980, 1982; Huber, 1980, 1985, 1986; Jakowyna, 2000; Lavery & McComb,
1991; Lukatelich & McComb, 1986a, b; McAuliffe et al., 1998; McComb, 1992, 1998;
McComb & Lukatelich, 1990), caused by agricultural activities in the catchment area
and urban nutrient run-off (Bradby, 1997; Hale & Butcher, 2007). The high level of
nutrients in the water body caused massive algal blooms (Huber, 1980, 1985, 1986;
Jakowyna, 2000) and extensive macroalgal growth (Wilson et al., 1999), which led to
the opening of an artificial entrance channel in 1994, the Dawesville Channel
(Bradby, 1997; Hale & Butcher, 2007; Peel Inlet Management Authority, 1990, 1994).
The estuary is heavily fished by the commercial and recreational fishing sectors, with
the recreational sector exceeding the commercial sector in catch (Malseed &
Sumner, 2001) and the number of commercial vessels decreasing steadily over the
last decades. The Peel-Harvey Estuary is of great economic importance (e.g. it has a
large crab fishery: de Lestang et al., 2000, 2003; Kangas, 2000; Malseed & Sumner,
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2001) and is also listed as RAMSAR Site (RAMSAR Convention in Ramsar, Iran 1971:
Convention on Wetlands of International Importance, see also Chapter 7), due to its
importance to waterbirds (Bamford & Rutherford, 2007; Hale & Butcher, 2007;
Ninox-Wildlife-Consulting, 1990; Rogers et al., 2010). To improve our understanding
and help enhance the sustainable management of the Peel-Harvey Estuary, a
quantitative ecosystem modelling technique was applied in this study.
“Ecopath with Ecosim” is a quantitative modelling technique that is based on a food
web and also considers temporal (Ecosim) and spatial (Ecospace) dynamics of the
ecosystem, as well as the effects of fishing activities (Christensen et al., 2005). A
large dataset is required for this modelling tool, including biomass values,
productivity and mortality estimates, and catch rates, as well as data on
consumption rates and dietary composition for each species that is included in the
ecosystem model (Christensen et al., 2005; Kavanagh et al., 2004).
An Ecopath model describes the biomass fluxes between the different species or
functional groups of the model (Christensen et al., 2004, 2005). By using Ecosim, the
steady-state Ecopath model can be dynamically changed over time, enabling the
user to investigate the effects of environmental drivers, such as temperature and
rainfall on the steady-state ecosystem, as well as the effects of varying fishing
pressures (Christensen et al., 2005; Pauly et al., 2000).
For the Peel-Harvey Estuary, this modelling process is undertaken in three steps: 1)
using Ecopath to model the biomass fluxes in the estuary before and after the
opening of a large channel opening in 1994; 2) identifying the impact of fishing and
primary producers by using Ecosim; and 3) using Ecospace to investigate the effects
of increasing urbanisation on estuarine habitats and the effects of implementing a
protected area with particular reference to waterbirds. These three steps represent
the key aims for the latter part of the thesis (Chapters 3 to 7).
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Overall aims of thesis
The overall aims of this study are to evaluate the suitability of the two ecosystem
modelling tools for management purposes and to discuss the advantages and
limitations of applying these tools to investigate ecological scenarios and
management options for the Shark Bay ecosystem and for the Peel-Harvey
ecosystem. These aims are considered within the context of the individual chapters
and in a Conclusion in Chapter 8.
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Chapter 2
The seagrass ecosystem of Shark Bay - the role of tiger sharks and the impacts of fishing
2.1 Introduction
Tiger shark (Galeocerdo cuvier) populations are declining in many areas around the
world (Simpfendorfer, 2009). For example, in the Northwest Atlantic, tiger shark
catch rates declined by over 65% between 1986 and 2000 (Baum et al., 2003). Tiger
sharks are also captured in fisheries in waters off northern Australia, with catches
increasing from 37 t in 2001/02 to 81 t in 2004/05 (McAuley, 2006). Tiger sharks are
also caught in nearby Indonesian waters (White, 2007), which are well within the
observed ranging distances for sharks tagged in field studies at Shark Bay, Western
Australia (Heithaus et al., 2007b). Individual sharks can move over large (ie hundreds
of kilometres) ranges and easily could leave ‘no-take’ areas such as the shark fishing
exclusion zone that encompasses Shark Bay (Heithaus et al., 2007b).
As tiger sharks are apex predators in the Shark Bay ecosystem, predicting the
potential consequences of fishery-induced decline of the tiger shark population
inhabiting the bay is important for management of this World Heritage area. How a
decline in tiger sharks could affect the various temperate and tropical ecosystems
with which this species is associated is not well understood, although such a decline
could have substantial effects on the diversity and stability of those ecosystems.
Stevens (2000) examined predictions from a quantitative Ecopath model and
suggested that declines in tiger shark populations were likely to lead to the depletion
of other fish species, such as tuna.
Objectives
The objectives of this study are to: (1) develop a basic modelling framework for the
dynamics and drivers of the seagrass ecosystem of Shark Bay, particularly the role of
tiger sharks and (2) investigate how these dynamics might be affected by fishing
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activities within and outside of Shark Bay by comparing model predictions with
empirical data.
It is hypothesized that (1) tiger sharks are an important driver of the seagrass
ecosystem in Shark Bay and (2) fishing fleets in and outside of Shark Bay affect tiger
sharks and thus, fishing activities have the potential to alter ecosystem stability.
The first part of this chapter uses a qualitative modelling technique and assesses
whether this approach is capable of incorporating the behavioural and condition-
dependent effects that characterise the dynamics of the seagrass ecosystem in Shark
Bay. The second part of this chapter applies loop analysis to investigate the
importance of trophic interactions and the impact of fishing.
The overall aim of this chapter are to: (1) identify important areas for further
research (e.g. dealing with behavioural interactions) and (2) improve the scientific
basis for sustainable management of the Shark Bay ecosystem, by applying a
qualitative modelling approach.
2.2 The Shark Bay ecosystem: tiger shark – megafauna interaction
Ecosystem description
Shark Bay is a large embayment located about 800 km north of Perth, Western
Australia ((Francesconi & Clayton, 1996). The marine habitat encompasses an area of
13 000 km² (Francesconi & Clayton, 1996) that is divided up into inner and outer
Shark Bay (Fig. 2.1). The outer area of Shark Bay has oceanic characteristics, in
contrast to the inner area where salinities and temperatures range widely
(Francesconi & Clayton, 1996; Smith & Atkinson, 1983). The inner Shark Bay area is
divided by the Peron Peninsula into the eastern and western Gulf (Francesconi &
Clayton, 1996; Smith & Atkinson, 1983) and is dominated by extensive seagrass
meadows (Walker, 1990; Walker, 1976; Wells, 1985). Shark Bay has a semi-arid to
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arid climate (Francesconi & Clayton, 1996) with water temperatures in the oceanic
areas ranging from 20.9 ºC to 26 ºC (Marsh, 1990).
Seagrass is the major primary producer in the ecosystem and also serves as shelter
and nursery area for many species. The seagrass in Shark Bay is dominated by one
species, Amphibolis antarctica, which forms extensive monospecific seagrass
meadows (Walker, 1989, 1990) and also provides refuge habitat for juvenile fish and
general habitat for the abundant populations of sea snakes in Shark Bay (Walker,
1990). This seagrass species reaches its maximum production rate in summer when
light intensity is high (Walker, 1989). Some other seagrass species occur as well, such
as Posidonia australis, but with minor importance compared to A. antarctica. The
primary producers, such as seagrass, algae and phytoplankton are mainly consumed
by zooplankton, invertebrates and fishes, as well as herbivorous megafauna such as
dugongs and adult green turtles.
The productivity of the seagrass meadows greatly exceeds that of the sandy,
unvegetated areas that lie between the seagrass beds (Wells, 1985). These sand
areas serve as habitat for molluscs, crustaceans, polychaetes and bryozoans, but
with a far lower density compared to the seagrass areas (Wells, 1985). In general,
the number of fish species in sandy areas is much lower than in seagrass beds
(Travers & Potter, 2002). Under predatory pressure, some fish species such as
whitings (Sillago sp.) or Black Snapper (Lethrinus laticaudis) move from sand to
nearby seagrass for shelter (Kerford, 2005).
Biology of tiger sharks
Tiger sharks are the apex predator in Shark Bay. This species is found from the
tropics to warm temperate waters virtually world-wide (Randall, 1992) and is notable
for its propensity to consume large-bodied taxa including sea turtles, marine
mammals, and other elasmobranchs (Lowe et al., 1996; Simpfendorfer, 1992;
Simpfendorfer et al., 2001). Small sharks (<165 cm fork length, FL) feed primarily on
teleosts, invertebrates and sea snakes (Simpfendorfer et al., 2001). Large tiger sharks
(>260 cm FL) mainly consume turtles, birds and elasmobranchs (Simpfendorfer et al.,
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2001). Simpfendorfer et al. (2001) found that dugong occurred in the diet of all size
classes of tiger sharks in Western Australia, while dolphins were a minor component
in the diet of medium-sized sharks (165-260cm TL) only.
Individual tiger sharks move over large home ranges and may disperse across ocean
basins occasionally (Heithaus et al., 2007b; Holland et al., 1999). In Shark Bay, the
abundance and habitat use of tiger sharks is linked to prey availability and water
temperature (Dill et al., 2003; Heithaus, 2001; Heithaus et al., 2002a; Heithaus et al.,
2001; Wirsing, 2007a). Tiger sharks are abundant in Shark Bay during summer
(Heithaus, 2001) and prefer prey-rich shallow seagrass beds, especially the edges
(Heithaus et al., 2002a, 2006).
Megafauna of Shark Bay
Dugongs and adult green turtles are the herbivore megafauna in Shark Bay. During
winter the dugongs migrate to the western oceanic areas of Shark Bay, which are
warmer (Anderson, 1981) and leave the study area which is located in the eastern
Gulf of Shark Bay (Fig. 1). Dugongs feed on seagrass and the seagrass species
Amphibolis antarctica is their major food source in Shark Bay (Wirsing et al., 2007).
Adult green turtles (Chelonia mydas) feed primarily on seagrass and algae and
establish and maintain grazing plots within seagrass meadows (Bjorndal, 1997). In
Shark Bay, the population consists mainly of large, adult individuals (Heithaus et al.,
2005).
The seagrass meadows in Shark Bay serve also as foraging ground for loggerhead
turtles, Caretta caretta. This species feeds mainly on benthic and infaunal
invertebrates, but also on plant material (Bjorndal, 1997; Heithaus et al., 2002b;
Wirsing et al., 2004).
Other major piscivorous groups in the ecosystem are dolphins, elasmobranchs, sea
snakes, and pied cormorants. The majority of the dolphins occurring in Shark Bay are
Indo-Pacific bottlenose dolphins (Tursiops aduncus) (Heithaus et al., 2002). This
species primarily feeds on teleost and cephalopods (Amir et al., 2005). In Shark Bay,
the occurrence and abundance of elasmobranchs may be linked to tiger shark
abundance, as Heithaus (2001) notes that other species of large sharks, such as
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mako sharks (Isurus oxyrinchus) and dusky sharks (Carcharhinus obscurus), were
caught outside the period of peak abundance for tiger sharks between November to
March. Pied cormorant (Phalocrocorax varius) is a piscivorous bird that is a common
resident in Shark Bay (Storr, 1990).
Interactions between tiger sharks & megafauna
Temporal and spatial variation in tiger shark abundance influences the habitat use of
the megafauna in Shark Bay (Wirsing et al., 2007). When sharks are scarce, dugongs,
dolphins, pied cormorants and green turtles tend to be distributed relative to their
prey; in contrast, a large portion of individuals shift to the edges of the seagrass
meadows or safer deep habitats when sharks are abundant (Heithaus et al. 2005a,
2005b, 2007a, 2007b, Wirsing et al., 2007b). This behaviour reflects the “food-safety
trade-off” (Wirsing et al., 2007, p.1031) of the megafauna, which is driven by
“perceived predation risk” also referred to as “fear factor” (Wirsing et al., 2007,
p.1031).
Feeding behaviour is particularly impacted by predation pressure from tiger sharks,
with dugongs and other species leaving the shallow feeding grounds and moving into
deeper, safer patches during summer when the abundance of large tiger sharks is
high (Heithaus et al., 2005, 2007a; Wirsing et al., 2007).
Loggerhead turtles avoid shallow habitats when the abundance of tiger sharks is
high, only some male individuals take the higher predation risk and stay in the
favoured feeding grounds (Heithaus et al., 2005). This results in a higher rate of
shark-inflicted injuries for male loggerhead turtles (Heithaus et al., 2005).
Like turtles, sea snakes exhibit a habitat shift that avoids predators (Kerford, 2005).
For example, the bar bellied sea snake, Hydrophis elegans, moves from sand into the
seagrass when predators are near (Kerford, 2005). This species does not use seagrass
for foraging, but for refuge from tiger sharks and for resting (Kerford, 2005).
Pied cormorants are generally distributed across the seagrass habitats in Shark Bay in
proportion to the abundance of fish (Heithaus, 2005). The birds change the use of
their habitat, however, when tiger sharks are highly abundant in summer (Heithaus,
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2005). Under high predation pressure, cormorants avoid shallow habitats and prefer
deeper areas (Heithaus, 2005).
Figure 2.1: Map showing: (a) the location of Shark Bay, Western Australia; (b) the eastern and western gulfs within the interior of the bay (the * shows the location of Monkey Mia, a well-known tourist site); and (c) the location of belt transects used in megafauna research conducted by Michael Heithaus and other researchers. In figure (c), the shallow, seagrass-dominated areas are in light grey and the deeper, sand-silt habitat is in dark grey. The figures are used with permission from Michael Heithaus, Florida International University, USA.
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2.3 Use of qualitative modelling to interactions in biotic communities
Qualitative modelling allows modellers to represent the relationship between
different aspects of a biotic community by identifying the sign of their connection.
Levins’ qualitative analysis is based on the equivalence between signed digraphs and
the community matrix of the described ecological community (Levins, 1974, 1975,
1998). This matrix represents the interactions within members of the community at a
local point of equilibrium and consists of the coefficients αi,j (Levins, 1975), which
represent the effects of species j on species i. These effects might lead to an increase
(+αi,j), or a decrease (-αi,j) in, or have no effect on, species i (αi,j = 0).
The matrix elements can be directly transformed into a graphical description, the
signed digraph (Fig. 2.2). Here, each variable is displayed as a vertex of the graph
(circle or arrow) and the interactions (αi,j) are exhibited as the lines or linkages
between the variables. The linkages can be positive ( ) or negative ( ),
depending on the sign of interaction (+1, -1, 0) (Dambacher et al., 2001a, 2007a,
1999). Self-effect is presented by a line that connects a variable to itself. This
graphical modelling technique may also be used to describe indirect effects, but
these must be transformed into direct effects for the community matrix (Dambacher
et al., 2007b).
Calculating the feedback associated with the community matrix is necessary for
determining the stability of a system and also for determining the possible effects of
a perturbation on the described system (Dambacher et al., 2001a, 2007a, 2002,
2003a, b, 2007b, 2001b; Levins, 1974, 1998). In general, the response prediction is
based on to the cancellation or summation of feedback cycles (Dambacher, 2001a,
2002, 2003a, 2007b, 2001b; Levins, 1974, 1998). To assess uncertainty in the
response sign, Hosack et al. (2008) presented a framework that combines signed
digraphs with a Bayesian belief network and used this approach to produce
conditional probability tables that incorporate the effects of feedback on the model’s
response due to a perturbation (Hosack, 2008).
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For more details about the mathematical background, refer to studies on qualitative
models using loop analysis in the literature (Dambacher, 2001; Dambacher et al.,
2002; Dambacher et al., 2003a; Dambacher & Ramos-Jiliberto, 2007; Dambacher &
Rossignol, 2001; Levins, 1974, 1975, 1998; May, 1972, 1973).
2.4 Materials and Methods
Part I - Modelling the dynamics of the seagrass ecosystem
A highly-simplified model of the Shark Bay seagrass ecosystem was constructed to
explore the influence of tiger sharks on other megafauna, and on the prey and
seagrass species consumed by the latter group. For this, a simple predator-prey
model was developed relating: (1) tiger sharks (ts) to their megafauna prey i.e.
dolphins, elasmobranchs, turtles, dugongs and pied cormorants) and (2) the
megafauna prey species to their prey species (ts megafauna prey).
Megafauna “prey” included the seagrass species consumed by the herbivore
megafauna. This simple model was enhanced to allow for the distribution of
megafauna between: (i) feeding areas in which they are exposed to predation by
tiger sharks and (ii) other areas in which they are not exposed to such predation.
Two types of prey were considered for the qualitative model: (1) the prey group
consumed by the megafauna within the seagrass habitat (Psg) and (2) the prey group
consumed in the channel habitat (Pch). In the state-dependent modelling present in
Heithaus et al. (2007a), the authors divided megafauna populations into three
subpopulations on the basis of the individual body condition: (i) and (ii) those
individuals in very good condition inhabiting the seagrass habitat (M1 sg) and
migrating to the channel habitat under high predatory pressure from tiger sharks
(M1 ch) and (iii) those individuals in fair or poor condition (M2). The modelling in this
chapter includes a fourth megafauna subpopulation category (M*) which applies
when there is no knowledge about the likely condition of individuals but some
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individuals are assumed to be present in less productive sandy channels (e.g.
megafauna moving through the area via the channels).
2.4.1 Differential equations and interaction coefficients
To analyse the complex interactions, behavioural impacts, and migration of these
populations, differential equations were generated for each population. Then, from
these equations, the interaction coefficients and signed digraphs were derived for
the community matrix (Dambacher & Ramos-Jiliberto, 2007; Levins, 1974, 1998;
Puccia & Levins, 1985). This modelling approach focused on the dynamics of the
behavioural interactions and predator-prey relationships over a short period of time
– the austral summer, when tiger shark abundance peaks in Shark Bay. The growth
rates of the different populations through birth processes were therefore not
considered, as those demographic processes take place on a different time scale
than the behaviourally-induced dynamics described by the differential equations.
The differential equations were developed for each of the populations and the
partial derivatives were computed to derive each interaction coefficient αi,j according
to the procedure in Dambacher & Ramos-Jiliberto (2007). The interaction
coefficients represented the entries of the community matrix for the signed
digraphs.
ts (tiger sharks):
2, tststs
ts Nadt
dN
tsts
ts
ts
ts
tsts aN
dtN
dN
,,
, thus the sign in the community matrix is (-1)
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M2 (megafauna subpopulation in fair and poor body condition):
sgP
sgP
MMsgMsgMsgMMtsMtsMMMM
M
K
NrecNconNconNNaNa
dt
dN1
22,111,22,2
2
22,2
2
= – limiting self-effect on NM2 – loss through predation by Nts + increase through NM1sg individuals that decrease in body condition – decrease as individuals of NM2 recover and shift to NM1sg by consuming prey NPsg
2
2
11,2
2,2
2
2
2
2,2M
sgMsgMM
MM
M
M
M
MMN
Ncona
N
dtN
dN
, thus the sign in the community matrix is (-1)
tsM
ts
M
M
tsM aN
dtN
dN
,2
2
2
,2
, thus the sign in the community matrix is (-1)
sgP
MsgM
sgP
M
M
sgPMK
reccon
N
dtN
dN
2,12
2
,2
, thus the sign in the community matrix is (-1)
2
1,2
1
2
2
1,2M
sgMM
sgM
M
M
sgMMN
con
N
dtN
dN
, thus the sign in the community matrix is (+1)
M1 sg (megafauna subpopulation in very good and good body condition inhabiting the seagrass habitat):
ts
ts
ts
chMchMsgMts
ts
ts
sgMsgMchM
sgP
sgP
MMsgMsgMsgMMsgMsgMsgM
sgM
NK
fNmN
K
fNm
K
NrecNconNconNa
dt
dN
11
1
11,111,1
22,111,2
2
11,1
1
= – limiting self-effect on NM1sg - decrease through NM1sg individuals that decrease in body condition and shift to NM2 + increase as individuals of NM2 recover and shift to NM1sg by consuming prey NPsg – loss through migration to NM1ch pool, which is enhanced by tiger shark presence + increase through migration from NM1ch pool, which is suppressed by tiger shark presence
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2
1
11,1
2
1
22,1
1,1
1
1
1
1,1
11
sgM
ts
tstschMchMsgM
sgM
sgP
sgP
MMsgM
sgMsgM
sgM
sgM
sgM
sgMsgMN
K
NfNm
N
K
NrecNcon
aN
dtN
dN
, thus the sign in the community matrix is (-1)
sgM
sgP
sgP
MsgM
M
sgM
sgM
MsgMN
K
Nreccon
N
dtN
dN
1
2,1
2
1
1
2,1
1
, thus the sign in the community matrix is (+1)
sgPsgM
MMsgM
sgP
sgM
sgM
sgPsgMKN
recNcon
N
dtN
dN
1
22,11
1
,1
, thus the sign in the community matrix is (+1)
ts
tsts
sgM
chMsgM
chM
sgM
sgM
chMsgMK
Nf
N
m
N
dtN
dN
11
1,1
1
1
1
1,1
, the sign of this interaction coefficient is ambiguous. The migration rate from the subpopulation NM1ch to NM1sg is heavily impacted by the product of tiger shark numbers Nts and the fear factor fts. In times of high tiger shark abundance, the migration will stop and the interaction coefficient will be zero and it will be positive under low impact from tiger sharks.
, thus the sign in the community matrix is (-1) M1 ch (megafauna subpopulation in good body condition migrating into the channel habitat):
chMchMMMMchM
ts
ts
ts
chMchMsgMts
ts
ts
sgMsgMchMchMchMchMchM
NconNcon
NK
fNmN
K
fNmNa
dt
dN
11*,**,1
11,111,1
2
11,1
1 11
ts
ts
ts
ts
ts
tsK
N
Nfm
K
fm
N
dtN
dN
1sgM
1chM
1chM,1sgM
1sgM,1chM1sgM
1sgM
,1sgM
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= – limiting self-effect on NM1ch + increase through migration from NM1sg to NM1ch pool, which is enhanced by tiger shark presence – loss through migration from NM1ch to NM1sg pool, which is suppressed by tiger shark presence + increase as individuals of NM* shift to NM1ch in the channel habitat – loss through shift from NM1ch to NM* pool in the channel habitat
, thus the sign in the community matrix is (-1)
ts
ts
ts
chM
sgMchM
sgM
chM
chM
sgMchM NK
f
N
m
N
dtN
dN
11
1,1
1
1
1
1,1
, thus the sign in the community matrix is (+1)
chM
MchM
M
chM
chM
MchMN
con
N
dtN
dN
1
*,1
*
1
1
*,1
, thus the sign in the community matrix is (+1)
ts
tschMsgM
ts
tssgMchM
chM
sgM
ts
chM
chM
tschMK
fm
K
fm
N
N
N
dtN
dN
1,11,1
1
11
1
,1
, thus the sign in the community matrix is (+1) M* (megafauna in the channel):
chMchMMMMchMMMMM NconNconNa
dt
dN11*,**,1
2***,
*
= – limiting self-effect on NM* – loss through individuals of NM* that shift to the NM1ch pool in the channel habitat increase through shift from NM1ch to NM* pool in the channel habitat
2*
11*,
**,
*
*
*
**,
M
chMchMM
MM
M
M
M
MMN
Ncona
N
dtN
dN
, thus the sign in the community matrix is (-1)
2
1
**,1
2
1
11,1
1,1
1
1
1
1,1
1
chM
MMchM
chM
ts
tstssgMsgMchM
chMchM
chM
chM
chM
chMchMN
Ncon
N
K
NfNm
aN
dtN
dN
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*
1*,
1
*
*
1*,
M
chMM
chM
M
M
chMMN
con
N
dtN
dN
, thus the sign in the community matrix is (+1)
Psg (prey in seagrass):
= – limiting self-effect on NPsg – loss through consumption by NM2 – loss through consumption by NM1sg, which is suppressed by the presence of tiger sharks – loss through consumption by NM1ch, which is suppressed by the presence of tiger sharks – loss through migration to the NPch prey pool in the channel habitat, which is suppressed by the presence of megafauna subpopulations NM1ch and NM* + increase through migration from the NPch prey pool in the channel habitat, which is enhanced by the presence of megafauna subpopulations NM1ch and NM*
, thus the sign in the community matrix is (-1)
, thus the sign in the community matrix is (+1)
2,
2
2, MsgP
M
sgP
sgP
MsgP aN
dtN
dN
, thus the sign in the community matrix is (-1)
*
1*1
1*
,
*
1*1
1*
,11,
11,22,2
,
1
11
1
M
chMM
M
chM
chMM
M
chPchPsgP
M
chMM
M
chM
chMM
M
sgPsgPchPts
ts
ts
sgPchMchMsgP
ts
ts
ts
sgPsgMsgMsgPsgPMMsgPsgPsgPsgP
sgP
NKK
fN
KK
fNm
NKK
fN
KK
fNmN
K
fNNa
NK
fNNaNNaNa
dt
dN
*
1*1
1*2,,, 1 M
chMM
M
chM
chMM
M
sgP
chP
chPsgPsgPsgP
sgP
sgP
sgP
sgPsgP NKK
fN
KK
f
N
Nma
N
dtN
dN
ts
tschMchMsgP
ts
tssgMsgMsgP
ts
sgP
sgP
tssgPK
fNa
K
fNa
N
dtN
dN
11,11,
,
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, the sign of this interaction coefficient is ambiguous. The consumption of prey NPsg by NM1sg reduces the prey group and thus, the effect is represented by a negative term. However, this is reduced through the impact of the fear factor fts and the correlating number of tiger sharks Nts. Thus, the impact of tiger sharks can outweigh the negative effect of consuming NPsg, when the fear factor (i.e. perceived predation risk) is strong enough to prevent NM1sg from consuming prey in the seagrass meadows. For this reason, the sign of this interaction coefficient is negative under low impact from tiger sharks and zero under high impact from tiger sharks.
, the sign of this interaction is ambiguous in regard to the ecosystem in Shark Bay. The first term determines the sign of this predator-prey interaction. In times of high tiger shark abundance, the positive term including fear factor fts outweighs the consumption term –aPsg,M1ch. The migration rates between the populations NPsg and NPch are also driven by a fear factor fm. However, these rates are rather small in magnitude compared to the predation linkages affecting NPsg. As, the prey group in the channels, NPch, is very small compared to the seagrass meadows, NPsg, the migration rates cannot outweigh the predation loss and thus these terms are negligible for determining the overall sign of this interaction. Thus, the sign of this coefficient is negative in times of low tiger shark abundance and zero in times of high tiger shark abundance.
, thus the sign in the community matrix is (+1)
, thus the sign in the community matrix is (+1)
ts
ts
ts
sgMsgP
sgM
sgP
sgP
sgMsgP NK
fa
N
dtN
dN
11,
1
1,
chMMsgP
mchPchPsgP
chMM
msgPchP
ts
ts
ts
chMsgP
chM
sgP
sgP
chMsgPKKN
fNm
KK
fmN
K
fa
N
dtN
dN
1*
,
1*
,
1,
1
1, 1
chMMP
mchPchPP
chMM
mPchP
M
P
P
MPKKN
fNm
KK
fm
N
dtN
dN
1*sg
,sg
1*
sg,
*
sg
sg
*,sg
*
1*1
1*
,, 11
M
chMM
M
chM
chMM
M
sgPchPsgP
chP
sgP
sgP
chPsgP NKK
fN
KK
f
Nm
N
dtN
dN
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Pch (prey in channels):
= – limiting self-effect on NPch – loss through consumption by NM* – loss through consumption by NM1sg, which is enhanced by the presence of tiger sharks – loss through consumption by NM1ch, which is enhanced by the presence of tiger sharks + increase through migration from NPsg to the NPch prey pool in the channel habitat, which is suppressed by the presence of megafauna subpopulations NM1ch and NM* - loss through migration from the NPch prey pool in the channel habitat into the NPsg pool in the seagrass, which is enhanced by the presence of megafauna subpopulations NM1ch and NM*
, thus the sign in the community matrix is (-1)
, thus the sign in the community matrix is (-1)
, thus the sign in the community matrix is (-1)
*
1*1
1*
,
*
1*1
1*
,14,
11,**,2
,
1
11
1
M
chMM
M
chM
chMM
M
chPchPsgP
M
chMM
M
chM
chMM
M
sgPsgPchPts
ts
ts
chMchPchP
ts
ts
ts
chPsgMsgMchPchPMMchPchPchPchPchP
NKK
fN
KK
fNm
NKK
fN
KK
fNmN
K
fNNa
NK
fNNaNNaNa
dt
dN
*
1*1
1*2
,
,, 1 M
chMM
M
chM
chMM
M
chP
sgPsgPchP
chPchP
chP
chP
chP
chPchP NKK
fN
KK
f
N
Nma
N
dtN
dN
chMM
mchPsgP
chMMchP
msgPsgPchP
MchP
M
chP
chP
MchPKK
fm
KKN
fNma
N
dtN
dN
1*
,
1*
,
*,
*
*,
ts
ts
ts
sgMchP
sgM
chP
chP
sgMchP NK
fa
N
dtN
dN
11,
1
1,
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, this interaction coefficient is very small in magnitude and its sign is ambiguous. The number of prey that will leave the seagrass and migrate into the channels is rather low. Also the prey group of NPch is rather small in abundance compared to the prey group in the seagrass meadows. This small migration rate will be close to zero under high impact of fear factor fM, which is correlated to the numbers of megafauna in the channels NM1ch and NM*. Thus, the migration rate can be turned off in times of high predatory pressure. Thus, the sign in the community matrix is zero in times of high tiger shark abundance, which increases fM, and the sign is positive in times of low tiger shark abundance.
, thus the sign in the community matrix is (-1)
, thus the sign in the community matrix is (-1) Parameter explanation: N: number of individuals of a population, a: rate of interaction between two variables, coni,j: rate of individuals that shift in body condition from subpopulation j to i, rec: recovery in body condition by consuming prey, mi,j: migration rate describing the flow between the different habitats from subpopulation j to i, fts: “fear factor“ (perceived predation risk) presented by tiger sharks, which depends directly on the abundance of tiger sharks, fM: “fear
factor“ (perceived predation risk) presented by megafauna subpopulations through predatory pressure on the prey group in the channel habitat, which leads to the escape of prey into the seagrass meadows, K: carrying capacity
Note that the magnitudes of fear factors, fm and fts, cannot be quantified and might
differ between populations and in time.
The interaction coefficients derived from the partial derivatives resulted in two
qualitative models. The first model described the dynamics of the system in times of
low tiger shark abundance and of a negligible magnitude of the fear factors (fm and
*
1*1
1*
,, 11
M
chMM
M
chM
chMM
M
chPsgPchP
sgP
chP
chP
sgPchP NKK
fN
KK
f
Nm
N
dtN
dN
chMM
mchPsgP
chMMchP
msgPsgPchP
ts
ts
ts
chMchP
chM
chP
chP
chMchPKK
fm
KKN
fNmN
K
fa
N
dtN
dN
1*
,
1*
,
1,
1
1, 1
ts
tschM
chMchP
ts
tssgM
sgMchP
ts
chP
chP
tschPK
fNa
K
fNa
N
dtN
dN
1
1,
1
1,,
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- 44 -
fats, Fig. 2.2 A). Under high impact of tiger sharks, the importance of the fear factors
increased dramatically, which led to a switch off of predation and migration links, as
the megafauna migrated to (and only consumed prey within) the safe channel
habitat. The prey group (Pch) respond by escaping into the seagrass (Fig. 2.2 B); for
example, some fish species such as whitings (Sillago sp.) or Black Snapper (Lethrinus
laticaudis) that belong to the variable Pch move from sand to nearby seagrass for
shelter if they are under predatory pressure (Kerford, 2005).
Consequently, the dynamics described by Figure 2.2 were divided into two different
stages, i.e low and high abundances of tiger sharks resulting from a change in the
sign of interaction coefficients.
Psg Pch
M1sgM2
ts
M*M1ch
A
Psg Pch
M1sgM2
ts
M*M1ch
B
seagrass channel
seagrass channel
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Figure 2.2 A+B: Qualitative model showing the interaction linkages between tiger sharks, different megafauna subpopulations (M2, M1sg, M1ch, M*) and the prey of the latter (Psg, Pch) in two different habitats (i.e. the seagrass and the channel habitat) in times of low (A) and high (B) tiger shark abundance. The model presented in Figure 2.2A is hereafter referred to as ‘Model 1’ and the model presented in Figure 2.2B as ‘Model 2’. The overall model is referred to as the ‘Overall Model’.
2.4.2 Problems with model structure
The qualitative model (shown in Figure 2.2) consisted of a megafauna variable that
was split into four different subpopulations that are positively linked to each other.
Two prey groups in the seagrass and the channel habitat were also positively linked
to each other. These variables were all self-regulated. The determinant of a system
consisting of two self-regulated variables that are positively linked to each other is
zero, as the two negative self-regulating links are cancelled out by the two positive
links that connect the variables. A determinant that equals zero is critical, as the
mathematical system cannot be solved explicitly and this determinant implies zero
feedback. Zero feedback has the consequence that, whatever press perturbation is
performed on one of those variables, that is, the variable is increased or decreased in
the model, the press perturbation will remain without impact and the system is not
responding, as the response or feedback of the variable is zero. Feedback “denotes
that an action or activity initiated by someone or something sets in motion activities
or responses by others which then affect the original source of the activity” (Puccia &
Levins, 1985, p.17). Feedback depends on the loops of the qualitative model and
“positive feedback occurs when an increase in one variable (the initiator) causes
other variables to change in such a way as to increase itself (the initiator) further”
(Puccia & Levins, 1985, p.17) and, conversely, negative feedback leads to a decline in
the variable. If feedback is zero, caused by a determinant that equals zero, the
variable is not increasing or decreasing after a press perturbation.
The analysis of the Overall Model was difficult, as many response signs were
ambiguous due to positive and negative loops that outweighed each other. The
ambiguity was caused by model structure. Thus, two attempts were made to solve
the problem of sign uncertainty. Firstly, the Overall Model was simplified in smaller
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- 46 -
submodels and, from the response signs of these submodels, insight was obtained
into the response signs of the Overall Model. However, the larger model had a larger
and a different complementary feedback system than the submodels. This was
critical, as the complementary feedback system determines the response sign of a
variable. To deal with the issue of the response signs, a second attempt was made to
calculate the magnitudes of the interaction coefficients, which were based on
estimates derived from published studies on Shark Bay. By calculating the magnitude
of negative versus positive loops, it was assumed that the stronger effect was more
likely to determine the response sign.
2.4.3 Analysis of submodels
Two submodels were analysed to clarify the response signs of the Overall Model. In
the first submodel the megafauna subpopulations were combined to two variables
and in the second submodel all megafauna subpopulations were combined to a
single variable to analyse the response signs of the two prey groups.
Submodel 1
In the first submodel, the megafauna subpopulations were combined in regard to
their habitat location. M2 and M1sg were combined to the node Msg, which describes
the dynamics of the megafauna in the seagrass habitat. The megafauna
subpopulations in the channel (M1ch and M*) were combined to the variable Mch.
The prey variables remained unchanged.
The differential equations and correlating interaction coefficients were as follows:
ts (tiger sharks):
2, tststs
ts Nadt
dN
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, thus the sign in the community matrix is (-1)
Msg (subpopulation in the seagrass habitat):
2
,
2
,
,,
1
sgM
ts
ts
ts
chMchMsgM
sgM
chMchMsgM
sgMsgM
sgM
sgM
sgM
sgMsgMN
NK
fNm
N
Ncona
N
dtN
dN
, thus the sign in the community matrix is (-1)
, thus the sign in the community matrix is (-1)
, thus the sign in the community matrix is (+1)
, thus the sign in the community matrix is (-1)
Mch (megafauna subpopulation in the channel):
tsts
ts
ts
ts
tsts aN
dtN
dN
,,
ts
ts
sgM
chM
chMsgM
ts
ts
sgMchMtssgM
ts
sgM
sgM
tssgMK
f
N
Nm
K
fma
N
dtN
dN
,,,,
sgM
ts
ts
ts
chMsgM
sgM
chMsgM
chM
sgM
sgM
chMsgMN
NK
fm
N
con
N
dtN
dN
1,,
,
sgP
sgMchM
sgP
sgM
sgM
sgPsgMK
reccon
N
dtN
dN
,
,
ts
ts
ts
chMchMsgMts
ts
ts
sgMsgMchM
sgP
sgP
sgMsgMchMchMchMsgMtssgMtssgMsgMsgMsgM
sgM
NK
fNmN
K
fNm
K
NrecNconNconNNaNa
dt
dN
11
1
,,
,,,2
,
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, thus the sign in the community matrix is (-1) , thus the sign in the community matrix is (+1)
, thus the sign in the community matrix is (+1)
, thus the sign in the community matrix is (+1)
Psg (prey in the seagrass habitat):
2
,
2
,
,,
11
chM
ts
ts
ts
sgMsgMchM
chM
sgP
sgP
sgMsgMchM
chMchM
chM
chM
chM
chMchMN
NK
fNm
N
K
NrecNcon
aN
dtN
dN
ts
ts
chMsgM
tschM
tssgM
sgMchM
ts
chM
chM
tschMK
fm
KN
fNm
N
dtN
dN
,,,
chM
ts
ts
ts
sgMchM
chM
sgP
sgP
sgMchM
sgM
chM
chM
sgMchMN
NK
fm
N
K
Nreccon
N
dtN
dN
11,,
,
sgPchM
sgMsgMchM
sgP
chM
chM
sgPchMKN
recNcon
N
dtN
dN
,
,
ts
ts
ts
chMchMsgMts
ts
ts
sgMsgMchM
sgP
sgP
sgMsgMchMchMchMsgMchMchMchMchM
NK
fNmN
K
fNm
K
NrecNconNconNa
dt
dN
11
1
,,
,,2
,
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, thus the sign in the community matrix is (-1)
sgMsgP
sgM
sgP
sgP
sgMsgP aN
dtN
dN
,,
, thus the sign in the community matrix is (-1)
chMsgP
mchP
chPsgP
chM
m
sgPchPts
ts
ts
chMsgP
chM
sgP
sgP
chMsgPKN
fNm
K
fmN
K
fa
N
dtN
dN
,,,, 1
, thus the sign in the community matrix is (-1) or zero
The sign of this interaction coefficient is ambiguous. Under high impact of the fear factor (perceived predation risk) caused by the megafauna in the channels, prey will escape from the channels into the seagrass meadows. Under this circumstance, the positive effect on Psg by prey migration will outweigh the negative effect caused by the consumption of prey by the megafauna Mch and thus, the interaction coefficient will be zero.
, thus the sign in the community matrix is (+1)
, thus the sign in the community matrix is (+1) Pch (prey in the channel habitat):
2
,
,,
1
sgP
chM
chM
m
chPchPsgP
sgPsgP
sgP
sgP
sgP
sgPsgPN
NK
fNm
aN
dtN
dN
chM
chM
m
sgP
chPsgP
chP
sgP
sgP
chPsgP NK
f
N
m
N
dtN
dN
1,
,
ts
ts
chMchMsgP
ts
ts
sgMsgMsgP
ts
sgP
sgP
tssgPK
fNa
K
fNa
N
dtN
dN
,,,
chM
chM
m
chPchPsgPchM
chM
m
sgPsgPchP
ts
ts
ts
sgPchMchMsgPsgPsgMsgMsgPsgPsgPsgP
sgP
NK
fNmN
K
fNm
NK
fNNaNNaNa
dt
dN
11
1
,,
,,2
,
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2
,
,,
1
chP
chM
chM
m
sgPsgPchP
chPchP
chP
chP
chP
chPchPN
NK
fNm
aN
dtN
dN
, thus the sign in the community matrix is (-1)
ts
ts
ts
sgMchP
sgM
chP
chP
sgMchP NK
fa
N
dtN
dN
1,,
, thus the sign in the community matrix is (-1)
, thus the sign in the community matrix is (-1)
, thus the sign in the community matrix is (+1) or zero. The sign of this interaction coefficient is ambiguous, as under high impact of the fear factor, the migration of prey from seagrass into the channels will stop and thus, the interaction coefficient becomes zero.
, thus the sign in the community matrix is (-1)
The interaction coefficients resulted in a submodel with two states (the signed
digraphs are shown in Figure 2.3). The two states of the submodel derived from
chM
m
chPsgP
chMchP
msgP
sgPchPts
ts
ts
chMchP
chM
chP
chP
chMchPK
fm
KN
fNmN
K
fa
N
dtN
dN
,,,, 1
chM
chM
m
chP
sgPchP
sgP
chP
chP
sgPchP NK
f
N
m
N
dtN
dN
1,
,
ts
ts
chMchMchP
ts
ts
sgMsgMchP
ts
chP
chP
tschPK
fNa
K
fNa
N
dtN
dN
,,,
chM
chM
m
chPchPsgPchM
chM
m
sgPsgPchP
ts
ts
ts
chPchMchMchPts
ts
ts
chPsgMsgMchPchPchPchPchP
NK
fNmN
K
fNm
NK
fNNaN
K
fNNaNa
dt
dN
11
11
,,
,,2
,
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ambiguous signs of the interaction coefficients, which were based on a high and low
impact of fear factors (perceived predation risk). The fear factors fts and fm are
caused by tiger sharks and the megafauna (respectively); the magnitudes of these
factors are unknown and may vary in strength depending on the populations they
are impacting. It was not necessary to distinguish four different states with all
combinations of different signs of interaction coefficients, as the factors rose at the
same time. When the fear factor (perceived predation risk) caused by tiger sharks on
the megafauna (fts) increased, the megafauna escaped into the channels, where they
elicited a fear response in their prey (fm). When tiger shark abundance decreased,
the habitat shift of the megafauna was reversed and both fear factors decreased at
the same time. Thus, it was essential to distinguish two different states depending
on high and low impact of fear factors (Fig. 2.3).
Psg Pch
Msg
ts
Mch
1.A
Psg Pch
Msg
ts
Mch
1.B
seagrass channel
seagrass channel
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Figure 2.3: Submodel 1 A+B: Qualitative model showing the interaction linkages between tiger sharks, two megafauna subpopulations in the seagrass (Msg) and in the channel habitat (Mch) and the prey of the latter (Psg, Pch) in two different habitats (i.e. the seagrass and the channel habitat). Fig. 1.A shows the linkages in times of low tiger shark abundance and Fig.1.B in times of high tiger shark abundance and high impact of fear factors (fts and fm).
The analysis of Submodel 1 showed that both stages were unstable as the feedback
at the highest levels was ambiguous, as positive and negative feedback cycles
outweighed each other (Fig. 2.3). Further, a positive input to the tiger shark variable
in both stages A and B of Submodel 1 led to a zero response sign in all five variables.
Thus, the sign of each of the response signs remained uncertain and Submodel 1 was
unable to provide any clarity in regard to the response signs of the Overall Model.
Submodel 2
To gain insight in the response signs of the two prey variables, the megafauna
subpopulations were further combined to a single variable, which led to Submodel 2.
The differential equations and correlating interaction coefficients were as follows:
ts (tiger sharks):
tsts
ts
ts
ts
tsts aN
dtN
dN
,,
, thus the sign in the community matrix is (-1)
M (megafauna population in the seagrass and the channel habitat):
MM
M
M
M
MM aN
dtN
dN
,,
, thus the sign in the community matrix is (-1)
2, tststs
ts Nadt
dN
tsMtsMMMMM NNaNa
dt
dN,
2,
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tsM
ts
M
M
tsM aN
dtN
dN
,,
, thus the sign in the community matrix is (-1)
Psg (prey in the seagrass habitat):
M
M
m
chPchPsgP
M
M
m
sgPsgPchPts
ts
ts
sgPMMsgPsgPsgPsgP
sgP
NK
fNm
NK
fNmN
K
fNNaNa
dt
dN
1
11
,
,,2
,
2
,
,,
1
sgP
M
M
m
chPchPsgP
sgPsgP
sgP
sgP
sgP
sgPsgPN
NK
fNm
aN
dtN
dN
, thus the sign in the community matrix is (-1)
, thus the sign in the community matrix is (-1) or zero
M
M
m
sgP
chPsgP
chP
sgP
sgP
chPsgP NK
f
N
m
N
dtN
dN
1,
,
, thus the sign in the community matrix is (+1)
ts
tsMMsgP
ts
sgP
sgP
tssgPK
fNa
N
dtN
dN
,,
, thus the sign in the community matrix is (+1)
Pch (prey in the channel habitat):
, thus the sign in the community matrix is (-1)
MsgP
mchP
chPsgP
M
m
sgPchPts
ts
tsMsgP
M
sgP
sgP
MsgPKN
fNm
K
fmN
K
fa
N
dtN
dN
,,,, 1
2
,
,,
1
chP
M
M
m
sgPsgPchP
chPchP
chP
chP
chP
chPchPN
NK
fNm
aN
dtN
dN
M
M
m
chPchPsgP
M
M
m
sgPsgPchPts
ts
ts
chPMMchPchPchPchPchP
NK
fNm
NK
fNmN
K
fNNaNa
dt
dN
1
11
,
,,2
,
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, thus the sign in the community matrix is (-1)
, thus the sign in the community matrix is (+1) or zero
, thus the sign in the community matrix is (-1) The interaction coefficients resulted in a second submodel with two states (the
signed digraphs are shown in Figure 2.4).
Psg Pch
M
ts2.A
seagrass
channel
MsgP
mchP
M
m
chPsgP
MsgP
mchP
sgPchPts
ts
tsMchP
M
chP
chP
MchPKN
fN
K
fm
KN
fNmN
K
fa
N
dtN
dN
,,,, 1
M
M
m
chP
sgPchP
sgP
chP
chP
sgPchP NK
f
N
m
N
dtN
dN
1,
,
ts
tsMMchP
ts
chP
chP
tschPK
fNa
N
dtN
dN
,,
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Psg Pch
M
ts2.B
Figure 2.4: Submodel 2 A+B: Qualitative model showing the interaction linkages between tiger sharks, the megafauna populations (M) and the prey of the latter (Psg, Pch) in two different habitats (i.e. the seagrass and the channel habitat). Fig. 2.A shows the linkages in times of low tiger shark abundance and Fig.2.B in times of high tiger shark abundance and high impact of fear factors (fts and fm).
The analysis of the second submodel provided some insight into the behaviour of the
prey variables in response to an increase in the tiger shark variable (Fig. 2.4).
The Submodel 2.A was unstable, as the feedback of the overall system (which is the
feedback that includes all variables and linkages in the model) could not be
determined explicitly as this feedback was zero. The overall feedback was zero due
to negative and positive feedback cycles outweighing each other. An increase in the
tiger shark variable in Figure 2.4A led to zero response signs of the tiger shark and
megafauna variables, which was caused by an equal number of positive and negative
feedback cycles that determined those signs. Both prey variables Psg and Pch
increased in response to an increase in tiger sharks in Figure 2.4 A., as three positive
feedback cycles and one negative loop lead to an overall positive sign. The
probability that the signs of the prey variables was correct was p = 0.87, based on
average proportion of correct sign (Hosack et al., 2008).
In contrast to Submodel 2.A, Submodel 2.B was stable and an increase in tiger sharks
led to a positive response sign of the tiger shark variable (Fig. 2.4). However, the
megafauna variable M decreased, Psg increased, and the sign of Pch was ambiguous.
seagrass
channel
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The probability that the sign of Psg was correct was low (p = 0.77), based on average
proportion of correct sign (Hosack et al., 2008).
Discussion of the analysis of submodels
Sign indeterminacy still persisted in Submodel 1 and the response signs in Submodel
2 also remained ambiguous (Figs 2.3 and 2.4). Submodel 2 indicated that the
behaviour of the response signs of the prey variables was due to an input in the tiger
shark variable (Fig. 2.4). However, the results of this analysis were not significant
with rather low probabilities of correct signs. In Submodel 2.B, there was no direct
link between the megafauna variable and Psg, in contrast to four linkages between
Psg and the different megafauna subpopulations in Model 2. Consequently, the
response signs of all variables in Submodel 1 and, in particular, the response signs of
the prey groups in Submodel 2 due to an increase in the tiger shark variable, could
not be adapted for Models 1 and 2.
Conclusion
The attempt to gain insight into the response signs of a qualitative model through
the investigation of simplified submodels was unsuccessful. The problem of model
structure couldn’t be solved in the submodels and, thus, sign indeterminacy
remained.
2.4.4 Calculating stability and response signs by magnifying interaction coefficients
A. Conceptial foundation for this analysis
The second attempt to analyse stability and the response signs of Overall Model
focused on the model itself and, thus, no simplifications were made in relation to the
model structure. Analysing a smaller submodel means that the response sign of a
variable is determined by a much smaller subsystem. For example, in a model with
four variables (e.g. Submodel 2), the response sign of one variable is determined by
the remaining three variables and their interactions. Adapting the response sign
from this smaller model with four variables to a larger model with seven variables
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(such as in Overall Model) means that the linkages of three variables are set equal to
a subsystem of six variables, which is problematic, as these systems of
complementary feedback are different in size and structure.
For this reason, the results of this second analysis are likely to be more reliable, as
the response signs of the Overall Model were determined by magnifying and
calculating its interaction strengths without changing the model structure.
B. Assumptions for determining the magnitude of loops
It was assumed that in times of low tiger shark abundances, the fear factors were
negligible, thus:
fats = fM = 0
However, in times of high tiger shark abundance, it was assumed that the fear
factors were important. Thus, as the fear factors were correlated with the number of
predators, it was assumed that:
fts = 2*Nts and fm = 2*NM
, with M = Mch or M* or NM = 0.3, which represents the mean value of the proportion
of Mch and M* at high tiger shark abundance (Table 2.1).
It is very difficult to estimate the magnitude of the interaction coefficients when
specific data are not available, particularly in regard to the magnitude of self-
regulation. Thus, it was assumed that all interaction rates were equal in magnitude
aij = β
, which represented a valid assumption for this method, as in loop analysis all
interaction coefficients are either one or zero in magnitude. However, as some data
were available on the system, this knowledge was applied to determine rough
magnitudes of the interactions.
Furthermore, it was assumed that:
K = 1 for any ratio N / K.
To estimate the magnitude of the loops (Table 2.2), data were applied from
publications on the ecosystem (Table 2.1). Using the data from Heithaus et
al.(Heithaus, 2005; Heithaus et al., 2007a) and Wirsing (2007), rough estimates for
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abundances in relation to the total population of megafauna were made (Table 2.1).
Unfortunately, the abundances had to be converted to proportions, as data
expressed in numbers of individuals were not available for each species for every
subpopulation.
Table 2.1: Relative abundance estimates of the megafauna subpopulations. #: estimates are based on Fig. 3 of a study on loggerhead and green turtles (Heithaus et al., 2007a), ##: Fig. 2, (Heithaus, 2005) gives a rough estimate for M*, which is based on a study on pied cormorants, but the value was adapted for other species of megafauna as they pass through the channels presenting a similar behaviour, ###: Fig. 5 indicates an increase by 0.3 of deep habitat residuals of dugongs when shark catch rates increase, which is adapted for the table by increasing the megafauna in the channel habitat by 0.3 in times of high tiger shark abundance. The total populations do not equal 1, as the values represent relative indices of abundance rather than absolute measures of abundance. The model also does not consider migration into and out of the study area, which affects (e.g.) dugongs (Wirsing, 2007a, b; Wirsing et al., 2007), turtles (Heithaus et al., 2002b; Heithaus et al., 2005; Heithaus et al., 2007a; Wirsing et al., 2004) and pied cormorants (Heithaus, 2005).
Seagrass channel
Ts abundance M2 M1sg M1ch M*
Low 0.25 # 0.36 # 0.18 # 0.1 ##
High 0.23 # 0.15 # 0.48 ### 0.1 ##
Heithaus et al. (2005) reported that shark catches in Shark Bay increased from 0 to
0.12 sharks per hour in times of high shark abundance. Figure 4 (entitled “Seasonal
changes in the relative abundance of shark size classes”) in Heithaus (2001, p.30)
described the proportion of monthly catches according to the size classes. The figure
showed that the proportion of mature tiger sharks increased during summer to 0.7
and decreased in colder months to 0.1 of the total catch. Thus, it was possible to
extrapolate the abundance of tiger sharks in proportions in the following manner:
Nts low = 0.1
Nts high = 0.7
The results in Heithaus et al. (2005) also allowed for the calculation of a rough
estimate for the ratio of the prey abundance, on the basis that about eight times
higher biomass was found in shallow habitats than in deep habitats. This led to the
assumption:
NPsg:NPch= 8:1, or NPsg = 0.88 and NPch = 0.12.
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It was assumed further that a recovery rate was much smaller than the rate of
shifting individuals to a worse body condition. Also, the rate of shifting to a worse
body condition was assumed to be higher than shifting to a better body condition.
This ratio was estimated using the information in Figure 4 of Heithaus et al. (2002b,
p. 232), which gave a rough estimate of the proportion of unclassed wounded turtles
as 0.07. This value was adapted as an estimation for the percentage of megafauna
shifting to the subpopulation with a worse body condition.
conM1ch,M* = conM2,M1sg = 0.07
The recovery, which led to the shift of an individual to the subpopulation with the
better body condition, was estimated by
conM*,M1ch = conM1sg,M2 = 0.1*0.07 = 0.007
which implied a recovery rate (rec) of 0.1 in the differential equations.
These calculations did not apply for the subpopulations M1sg and M1ch, as they
represented one population in very good body condition (M1) that migrated
between seagrass (M1sg) and channels (M1ch), but were equal in body condition.
The migration rates reflected a very dynamic shift in habitat, driven by predator
avoidance. As the strength of the migration rates could not be estimated from data,
the rates remained as parameters in the calculations of magnitude; this issue must
be discussed when sign determinacy remained difficult. However, to ease the
calculations of magnitude, it was assumed that all migration rates were equal in
strength:
mM1sg,M1ch = mM1ch,M1sg = mPch,Psg = mPsg,Pch = m
, which indicated that: (i) the rate of migrating into another habitat to avoid
predators was equal for both prey groups and megafauna subpopulations and (ii) the
rate did not differ between habitats. However, while this assumption was unlikely to
be correct, there were no quantitative data available to estimate the migration rates,
meaning it was necessary to calculate the rough magnitude of the loops in the
qualitative models.
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The interaction coefficients were estimated according to the assumptions above. The
results are summarized in Table A2. To provide a rough estimate of the magnitude of
the interaction coefficients, values bigger than 1 were rounded to the next integer
and values smaller than 1 were rounded to the next decimal; likewise, values that
were equal to or above 5 were rounded up and values below 5 rounded down. In
order to adapt the magnified interaction coefficients to the feedback cycles
calculated by Maple, the subscripts of the interaction coefficients were converted as
follows:
ts = 1, M2 = 2, M1sg = 3, M1ch = 4, M* = 5, Psg = 6 and Pch = 7
Table 2.2: Estimated magnitudes of the interaction coefficients αi,j calculated according to the assumptions described in section 2.4.4.B Estimates for the magnitude of the interaction coefficients
Model Fig. 3.3A Model Fig. 3.3B
1,1
1,2
2,2 4.0 2.0
3,2 0.3 0.3
6,2 01.0 01.0
1,3 0 m6
2,3 0.02 0.1
3,3 m2.0 2
4,3 m3 0
6,3 001.0 001.0
1,4 2 m2
3,4 m6 m11
4,4 3.0m11 04.0m
5,4 0.4 0.1
4,5 0.1 0.1
5,5 1.0 2.0
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1,6 0
2,6
3,6 0
4,6 m3.0
5,6 0 m3.0
6,6 m2.0 m2.0
7,6 m m
1,7 0
3,7 2
4,7 m32
5,7 m3
6,7 m8 m7
7,7 m61 m9
C. Model stability
For a qualitative model to be stable, it has to meet the criteria of Hurwitz
(Dambacher, 2001; Dambacher et al., 2003b; Hurwitz, 1895; May, 1972, 1973).
Meeting the first criterion (i) ensures that feedback is negative at each level. To meet
the second criterion (ii) for stability, the overall feedback must be smaller than the
product of feedback at lower levels and “Criterion ii fails due to relative weakness in
low-level feedback” (Dambacher et al., 2003b, p. 878). Models that fail to meet the
second criterion usually do so because of model structure. Such models are classified
as “Class ΙΙ models” and are “prone to fail criterion ii independently of criterion
i”(Dambacher et al., 2003b, p. 885). Dambacher et al. (2003b, p. 887) also observed
that such Class II models “generally have a significant proportion of single links
(amensal or commensal) within them, are less selfregulated, and are often less
pyramidal in trophic structure”. Models 1 and 2 were both classified as Class II
models.
D. Model stability of Model 1
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The structure of Model 1 caused problems in terms of determining stability and the
response sign of its variables. Model 1 met the first Hurwitz criterion, as each level of
feedback was negative. Depending on its parameter space, it is possible that Model 1
failed the second Hurwitz criterion, as the weighted Determinant wD6 was negative.
However, it met the condition that the overall feedback should be less than the
product of feedback at lower levels (Dambacher et al., 2003b); this occurred when
only feedback levels were compared that produce equal length of loops, as
suggested in Dambacher et al. (2003b, p. 879):
F1F6 > F7
F2F5 > F7
F3F4 > F7
Despite the fact that the weighted determinant for this model was negative, it was
likely that Model 1 was stable, as the feedback at lower levels exceeded the overall
feedback of the modelled system.
E. Model stability of Model 2
The Model 2 was also classified as a “Class ΙΙ model”. However, Model 2 had zero
overall feedback, meaning that at the highest feedback level (which incorporated
every variable and link in the model) positive and negative loops outweighed each
other. To ensure that the modelled system met the first Hurwitz criterion, data were
applied (Tables 2.1 and 2.2) and the strength of the different loops was magnified.
The results of this analysis (shown in Table 2.3) showed that the negative loops
clearly outweighed the positive ones and, thus, that the overall feedback of the
system was negative as soon as the strength of loops was magnified by applying
knowledge of the system.
Table 2.3: Absolute values of magnified feedback cycles to estimate the strength of negative versus positive loops for determining the stability of Model 2
Sum of absolute values of negative loops Sum of absolute values of positive loops
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)2.001.0(
)21.0(
)511201.0(
)27101.0(
)11241(
)102(
32
232
332
42
52
6
7
mm
mmm
mmm
mm
mm
m
)02.002.0(
)1.02.004.0(
)3.0004.0(
)1.003.0(
)1.01.0(
)01.0(
32
232
32
42
5
6
mm
mmm
mm
mm
m
The weighted determinant wD6 was positive in Model 2, but was close to zero with a
value of 0.0000027, indicating that this model was more likely to pass the second
criterion of stability than Model 1. Inspection of the feedback loops according to the
stability analysis of model Fig. 2.2 B, clearly showed that the feedback at lower levels
exceeded the overall feedback of the system. Thus, even if the structure of Model 2
made it very difficult to determine the stability of the model by applying calculations
of wD6, it was likely that Model 2 was stable based on the results when date were
applied.
F. Response signs of the Overall Model
Two press perturbations had to be considered for the Overall Model: (i) an increase
and (ii) a decrease in the tiger shark variable. To analyse the response signs, the
interaction strengths were magnified according to the assumptions made in Tables
2.1 and 2.2.
G. Determining the response signs of Model 1
Model 1 described the dynamics of the system during periods of low tiger shark
abundance and negligible impact from fear factors. Two press perturbations were
performed in this model: a decrease and an increase in the tiger shark variable. The
design of the model was such that if a variable had a positive response sign due to an
increase in tiger sharks, it would possess the opposite response sign when tiger
sharks were decreased. For this reason, the different response signs of the variables
in Model 1 only needed to be analysed for a positive press perturbation on the tiger
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shark variable. The results could automatically be reversed for a negative
perturbation on the tiger shark variable.
After applying the estimates of magnitude from Table 2.2, some feedback cycles
dropped out and did not need to be analysed in Model 1, as the estimated
magnitude of some interaction coefficients was zero, e.g. α3,1, α6,1, α6,5 and α7,1.
Table 2.4: Determining the response sign of the tiger shark variable in Model 1
negative loops:
5,57,66,22,33,44,7 222 0001.0001.0 mm
4,45,57,66,22,33,7
m
mmmm
000002.0
0001.000004.0001.00001.0 22323
3,22,35,44,57,66,7 2002.0 m
2,23,34,45,57,66,7
432432
242322333242
202.04023.0
887229688
mmmmmm
mmmmmm
2,25,44,57,66,33,7 mm 00002.000004.0 2
5,56,22,33,44,67,7 222 001.001.0 mm
5,44,56,33,22,67,7 m001.000001.0 2
7,66,22,33,44,55,7 20001.0 m
4,45,56,22,33,67,7
m
m
001.0
01.000002.00002.0 223
3,34,45,56,22,67,7
32
232222
3233445
1.0
01.08121.00001.0
7002.001.001.0
mm
mmmm
mmm
2,25,44,56,33,67,7 mm 001.0002.000002.000004.0 223
2,23,35,44,56,67,7
3232
2222334
2.004.02.0
33004.0304.004.0
mmmmm
mmm
2,24,33,45,56,67,7
443
2422333242
182161134
21610981818
mmm
mmmmm
3,22,34,45,56,67,7
32
2222334
302.0
73.00003.0004.001.0
mmm
mmm
positive loops:
2,27,66,33,44,55,7 222 0004.0001.0 mm
5,44,57,66,22,33,7 m00001.0
2,23,35,44,57,66,7 323222 1.003.03.03.03.0 mmmmm
2,24,33,45,57,66,7 4424 58144144 mmm
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3,22,34,45,57,66,7 233222 003.01.004.01.0 mmmmm
2,25,57,66,33,44,7 22232 0004.001.001.0 mmm
2,24,45,57,66,33,7
222
23234
0004.000001.001.0
0003.0001.0001.0001.0
mmm
mmmm
4,45,56,33,22,67,7
22
223234
2.0
01.000001.002.00001.00003.0
m
mm
5,44,56,22,33,67,7 m001.000001.0 2
2,25,56,33,44,67,7 22223234 04.00004.001.001.0 mmmmmm
3,35,44,56,22,67,7 2223 02.001.002.00001.00004.0 mmm
4,33,45,56,22,67,7 3232232 1202.02.0 mmmm
2,24,45,56,33,67,7
32
23222232
33445
01.00004.0
1.01.001.000001.01.0
02.00002.002.0001.0001.0
mm
mmmm
mm
3,22,35,44,56,67,7 22 002.001.00002.0 mm
2,23,34,45,56,67,7
432
4322423
22223332
334244556
503.0
654962.0132483
1334002.0815803
331.07559873
mmm
mmmmmm
mmmm
mmmm
Sum of absolute values of negative loops Sum of absolute values of positive loops
432
432
2432
332
42
5
201.0
)2561141202.0(
)304153153004.0(
)11943351.0(
)2606.0(
)01.0(
mmm
mmmm
mmmm
mmm
mm
432
432
2432
332
42
5
6
631.0
)2095262.00004.0(
)2764951354002.0(
)815804331.0(
)755981(
)731(
mmm
mmmm
mmmm
mmm
mm
m
The analysis of magnitudes showed that the positive loops were more numerous and
also stronger in magnitude (Table 2.4). Consequently, the positive feedback loops
outweighed the negative ones and an increase of tiger sharks in Model 1 led to a
positive response sign of the tiger shark variable. Furthermore, a negative press
perturbation on the tiger shark variable in Model 1 led to the reverse response sign,
i.e. a decrease in tiger sharks in this model (Table 2.4).
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Table 2.5: Determining the response signs of the M2 variable in Model 1
negative loops
7,66,75,54,33,21,4 3310 mm
7,66,35,74,53,21,4 m0001.0
7,76,35,54,63,21,4 mm 01.01.00001.0001.0 223
7,66,35,54,73,21,4 mm 0001.0001.0 2
3,34,45,56,67,71,2
43
243223
22233323
34244556
112
1.013210214815
20712274567
01.013642.012
mm
mmmmmm
mmmmm
mmm
3,35,44,57,66,71,2 3222 3.01.03.0 mmm
4,33,45,57,66,71,2 424 14144 mm
7,66,33,44,55,71,2 22001.0 m
5,56,33,44,67,71,2 223234 1.0001.001.0 mmmm
5,57,66,33,44,71,2 2232 001.001.0 mm
4,45,56,33,67,71,2
22232
33445
1.0002.0
03.000003.01.00004.0001.0
mmm
mm
4,45,57,66,33,71,2
22
23234
001.0
00003.001.00004.0001.0
m
mmmm
positive loops
6,67,75,54,33,21,4 mm 01.01.00001.0001.0 223
7,66,25,74,53,31,4 2002.00004.0002.0 mmm
7,76,25,54,63,31,4
2
2222334
1.002.0
3.00004.001.002.0
mm
mmm
7,66,25,54,73,31,4 22223 002.00004.002.001.002.0 mmmmm
7,76,25,54,33,61,4 22223 601.01.0 mmmm
7,66,25,54,33,71,4 222 01.01.0 mm
3,34,45,57,66,71,2
432
242322333242
112
882829698
mmm
mmmmmm
3,35,44,56,67,71,2
3
2222334
4.0
1.024.0201.004.0
m
mmmm
4,33,45,56,67,71,2
4
2423333242
24
2161321098218
m
mmmmm
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5,44,56,33,67,71,2 23 002.000004.0 m
5,44,57,66,33,71,2 200004.0 m
Sum of absolute values of negative loops Sum of absolute values of positive loops
432
432
24
32
332
42
5
6
1131.0
)14611214(
)144
815208120001.0(
)27476701.0(
)13642.0(
)121(
mmm
mmmm
m
mmm
mmm
mm
m
32
432
24
32
332
42
2002.00004.0
)3538202.0(
)304
1601330004.0(
)119411502.0(
)261.0(
mmm
mmmm
m
mmm
mmm
m
The analysis of magnitudes showed that the negative loops were more numerous
and also stronger in magnitude (Table 2.5). The negative cycles outweighed the
positive ones by far, as they reached levels of power six and five, compared to level
four, which represented the highest level of power that was reached by the positive
cycles (Table 2.5). However, the negative cycles were also stronger in the lower
levels of power (Table 2.5). Consequently, an increase of tiger sharks in Model 1 led
to a negative response sign of the M2 variable. Furthermore, a negative press
perturbation on the tiger shark variable in Model 1 led to the reverse response sign,
i.e. an increase in the M2 subpopulation in this model.
Table 2.6: Determining the response signs of M1sg variable in Model 1
negative loops
7,66,75,54,32,21,4 3323 24848 mmm
7,66,35,74,52,21,4 mm 0001.00002.0 2
7,76,35,54,62,21,4
m
mm
01.0
01.00001.01.0001.0002.0 22334
7,66,35,54,72,21,4 mmm 0001.0002.0002.0 23
7,76,25,54,32,61,4 22223 601.01.0 mmmm
4,45,56,67,72,31,2
3223222
3233445
2.002.02204.0
14001.001.002.0
mmmmm
mmm
5,44,57,66,72,31,2 201.0 m
7,76,35,44,52,61,2 23 002.000004.0 m
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positive loops
6,67,75,54,32,21,4
33223
2223234
6721272
3662.036666
mmmm
mmmmm
7,66,25,74,52,31,4 m00004.0
7,76,25,54,62,31,4 mm 002.002.000004.00004.0 223
7,66,25,54,72,31,4 mm 00004.00004.0 2
4,45,57,66,72,31,2 32232232 2.001.021.02.0 mmmmm
5,44,56,67,72,31,2 223 01.01.0001.0 mm
7,76,35,54,42,61,2
22232
33445
1.0002.0
03.000003.01.00004.0001.0
mmm
mm
Sum of absolute values of negative loops Sum of absolute values of positive loops
3
32
232
32
4
5
2
)4801.0(
)5081.00001.0(
)14002.0(
)01.0(
)02.0(
m
mm
mmm
mm
m
3
32
232
32
4
5
6
)7212002.0(
)743663.000004.0(
)3676001.0(
)60004.0(
)001.0(
m
mmm
mmm
mm
m
The analysis of magnitudes showed that the negative loops were stronger at the
highest level of power (Table 2.6). However, the positive cycles outweighed the
negative ones at every other level of power (Table 2.6). Thus, a positive press
perturbation on the tiger shark variable led to a positive response sign, i.e. an
increase in the M1sg population in Model 1. A negative press perturbation on the
tiger shark variable in this model led to the opposite response sign, i.e. a decrease in
M1sg.
Table 2.7: Determining the response sign of the M1ch variable in Model 1
negative loops
6,67,75,53,42,31,2 3232234 1.061.0 mmmmm
2,23,35,57,66,71,4
3
232232232 1.0164161916
m
mmmmmm
3,22,35,56,67,71,4 22223 1.0601.01.0 mmmm
5,56,22,33,67,71,4 mm 0004.002.000004.00004.0 223
5,57,66,22,33,71,4 mm 00004.00004.0 2
3,35,56,22,67,71,4
2
2222334
1.002.0
4.00004.001.002.0
mm
mmm
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positive loops
7,66,75,53,42,31,2 323 1.0 mm
7,76,35,53,42,61,2 223234 1.0001.001.0 mmmm
2,23,35,56,67,71,4
32
322222
3233445
103
2631872402.0
1221354.012422
mm
mmmmm
mmm
2,25,56,33,67,71,4
m
mm
004.0
1.00001.01.0002.0002.0 22334
2,25,57,66,33,71,4 mmm 0001.0002.0002.0 23
3,22,35,57,66,71,4 22 01.01.0 mm
5,56,33,22,67,71,4 mm 001.01.00001.0001.0 223
Sum of absolute values of negative loops Sum of absolute values of positive loops
32
32
232
32
4
2.0
)165(
)1721601.0(
)1671.0(
)1.002.0(
mm
mmm
mmm
mm
m
32
32
232
32
4
5
103
)2631(
)872402.0(
)1231354.0(
)1242(
)2(
mm
mmm
mmm
mm
m
The analysis of magnitudes showed that the positive loops were more numerous and
also stronger in magnitude, as the positive cycles outweighed the negative ones at
every level of power (Table 2.7). Thus, a positive press perturbation on the tiger
shark variable led to a positive response sign, i.e. an increase in the M1ch population
in Model 1. A negative press perturbation on the tiger shark variable in this model
led to the opposite response sign, i.e. a decrease in M1ch.
Table 2.8: Determining the response sign of the M* variable in Model 1
negative loops
6,67,74,53,42,31,2 3223 1.001.0 mmm
7,66,74,53,32,21,4 323222 2.0222 mmmmm
6,67,74,53,22,31,4 22 01.01.0001.0 mm
7,76,24,53,62,31,4 m002.000004.0 2
7,66,24,53,72,31,4 m00004.0
7,76,24,53,32,61,4 223 1.002.01.0002.0 mmm
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positive loops
7,66,74,53,42,31,2 31.0 m
7,76,34,53,42,61,2 223 1.0001.0 mm
6,67,74,53,32,21,4
32222
22334
2.0715
1202.0122.02.0
mmmmm
mm
7,76,34,53,62,21,4 mm 01.001.00001.00002.0 223
7,66,34,53,72,21,4 mm 0001.00002.0 2
7,66,74,53,22,31,4 201.0 m
7,76,34,53,22,61,4 m004.00001.0 2
Sum of absolute values of negative loops Sum of absolute values of positive loops
32
32
22
3
2.0
)221.0(
)31.0001.0(
)01.0002.0(
mm
mmm
mm
m
32
32
22
3
4
2.0
)27(
)151202.0(
)122.0(
)2.0(
mm
mmm
mm
m
The analysis of magnitudes showed that the positive loops were more numerous and
also stronger in magnitude, as the positive cycles outweighed the negative ones at
the higher levels of power (Table 2.8). Thus, a positive press perturbation on the
tiger shark variable led to a positive response sign, i.e. an increase in the M*
population in Model 1. A negative press perturbation on the tiger shark variable in
this model led to the opposite response sign, i.e. a decrease in M*.
Table 2.9: Determining the response sign of the Psg variable in Model 1
negative loops
5,44,57,73,62,31,2 23 1.0001.0 m
7,65,44,53,72,31,2 2001.0 m
3,35,44,57,72,61,2 222334 2301.004.0 mmm
4,33,45,57,72,61,2 23333242 1081098218 mmmm
5,77,64,53,32,21,4 22223 1.001.02.02.02.0 mmmmm
5,57,74,63,32,21,4
222
2233445
4248
2402.01344.012222
mmm
mmm
7,65,54,73,32,21,4
2
2223234
1.002.0
3.0222
mm
mmmmm
5,57,74,33,62,21,4 22223234 121582.036636 mmmmmm
7,65,54,33,72,21,4 22232 2.066 mmm
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5,57,74,33,22,61,4 22223 121222.02 mmmm
positive loops
7,65,54,73,42,31,2 2232 01.01.0 mm
5,77,64,53,42,31,2 2201.0 m
5,57,74,63,42,31,2 223234 601.01.0 mmmm
4,45,57,73,62,31,2
22232
33445
03.011
4.0001.001.002.0
mmm
mm
7,65,54,43,72,31,2 2223234 03.002.02.001.002.0 mmmmm
3,34,45,57,72,61,2
2322233323
34244556
661267119512
01.0743702.073
mmmmmm
mmm
5,77,64,53,22,31,4 m001.0
5,57,74,63,22,31,4 mm 1.0001.001.0 223
7,65,54,73,22,31,4 mm 001.001.0 2
Sum of absolute values of negative loops Sum of absolute values of positive loops
)282(
)1083372602.0(
)10983761444.0(
)181302(
)2(
2
232
332
42
5
mm
mmm
mmm
mm
)1.0(
)66142001.0(
)6712121202.0(
)743712.0(
)731(
232
332
42
5
6
m
mmm
mmm
mm
m
The analysis of magnitudes showed that the positive loops were less numerous, but
stronger in magnitude, as the positive cycles outweighed the negative ones at the
three highest levels of power (Table 2.9). The negative cycles dominated the three
lower levels of power, but their impact was not strong enough to determine the
response sign (Table 2.9). Thus, a positive press perturbation on the tiger shark
variable led to a positive response sign, i.e. an increase in the Psg population in
Model 1. A negative press perturbation on the tiger shark variable in this model led
to the opposite response sign, i.e. a decrease in Psg.
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Table 2.10: Determining the response sign of the Pch variable in Model 1
negative loops
5,56,64,33,72,21,4 mmmmmm 04.04.03.036 2223234
6,75,44,53,62,31,2 201.0 m
5,44,56,63,72,31,2 23 0002.0001.0 m
6,75,44,53,32,61,2 2223 3.03.0 mmm
6,75,54,33,42,61,2 2333 14144 mm
5,76,34,53,42,61,2 3001.0 m
5,56,34,73,42,61,2 34 001.001.0 mm
5,56,34,43,72,61,2 33445 001.000003.001.00004.0001.0 mm
5,76,64,53,32,21,4
2
2222334
02.0004.0
04.01.002.02.01.02.0
mm
mmm
6,75,54,63,32,21,4 22223234 1.082161116 mmmmmmm
5,56,64,73,32,21,4
mmm
mmm
02.0004.02.02.0
1.04.024.0222222
23233445
6,75,54,33,62,21,4 22232 24848 mmm
5,76,34,53,62,21,4 23 0001.00002.0
5,56,34,73,62,21,4 234 0001.0002.0002.0
5,56,24,63,72,31,4 23 00004.00004.0
6,75,54,33,22,61,4 22214 mm
5,76,34,53,22,61,4 20001.0
5,56,34,73,22,61,4 23 0001.0001.0
positive loops
5,56,24,73,62,31,4 23 00004.00004.0
5,76,64,53,42,31,2 223 002.001.0 mm
6,75,54,63,42,31,2 2232 1.0 mm
5,56,64,73,42,31,2 223234 002.002.001.01.0 mmmm
6,75,54,43,62,31,2 23234 01.021.02.0 mmmm
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4,45,56,63,72,31,2
222323
3445
004.00001.004.002.0
001.02.001.002.0
mmmm
m
6,75,54,43,32,61,2
2322233
3234245
1121.088
2829698
mmmm
mmmmm
5,46,34,53,72,61,2 300004.0
5,56,34,63,72,21,4 234 0001.0002.0002.0
5,76,64,53,22,31,4 m0002.0001.0 2
6,75,54,63,22,31,4 mm 01.01.0 2
5,56,64,73,22,31,4 mm 0002.0002.0001.001.0 223
5,76,24,53,62,31,4 200004.0
5,76,24,53,32,61,4 223 002.00004.0002.0 m
5,56,24,73,32,61,4
2
2334
002.0
0004.002.001.002.0
m
m
5,56,24,33,72,61,4 23 01.01.0 mm
Sum of absolute values of negative loops Sum of absolute values of positive loops
)42.0004.0(
)147141.0(
)14465161(
)242(
)2(
2
232
332
4
5
mm
mmm
mmm
m
)01.0(
)1122.0002.0(
)8831203.0(
)961003.0(
)8(
232
332
42
5
m
mmm
mmm
mm
m
An increase in the tiger shark variable led to a change in the Pch variable. However,
the response sign of the Pch variable was difficult to determine (Table 2.10). The
analysis of magnitudes showed that the positive loops were stronger in magnitude at
the two highest levels of power, whereas the negative loops were dominant at the
remaining levels of power (Table 2.10). The response sign of this variable depended
on the values of β and m. For β ≤ 1.6 and 0 < m < 1, the response sign was always
negative. It was assumed that β could not exceed 1, as on a maximum level of
impact, the interaction coefficient would affect the whole and not only a fraction of
the population. Consequently, an increase in the tiger shark variable would lead to a
negative response sign in the Pch variable and thus, a decrease in the prey variable in
the channels. This argument was supported by the results of the analysis of the
adjoint matrix when data was not applied and only the signs of interactions (e.g. 0,
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+1 and -1) were considered. In Model 1, a positive press perturbation on the tiger
shark variable led to a negative response sign of the adjoint, as the 44 negative
cycles outweighed the 40 positive loops. The dominance of negative loops also
remained when data was applied, as the 18 negative loops outweighed the 16
positive ones (Table 2.10).
For these reasons, a positive press perturbation on the tiger shark variable led to a
negative response sign, i.e. a decrease in the Pch population in Model 1. A negative
press perturbation on the tiger shark variable in this model led to the opposite
response sign, e.g. an increase in Pch.
H. Results of the response sign analysis in Model 1
Two different scenarios needed to be considered in Model 1 – the response of the
system after an increase or a decrease of the tiger shark abundance (Fig. 2.5). The
response signs of the different variables are shown in the figures below, where state
A.1 shows the response sign after a positive input to the tiger shark variable and
state A.2 after a negative press perturbation to this variable.
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Psg
+
Pch
-
M1sg
+
M2
-
ts
+
M*+
M1ch
+
State A.1
Psg
-
Pch
+
M1sg
-M2
+
ts
-
M*
-M1ch
-
State A.2
Figure 2.5.Different states of Figure 2.2 A: Qualitative model showing the response signs of the system in two different stages after an increase (state A.1) and a decrease (state A.2) in the tiger shark variable in Model 1. The sign “–“ indicates a decrease of the variable and “+” an increase in the different variables, such as tiger sharks (ts), different megafauna subpopulations (M2, M1sg, M1ch, M*) and the prey of the latter (Psg, Pch) in two different habitats (i.e. the seagrass and the channel habitats).
I. Determining the response signs of Model 2
Model 2 described the dynamics of the system during periods of high tiger shark
abundance and significant impact from fear factors. Two press perturbations are
performed in this model: (i) an increase and (ii) a decrease in the tiger shark variable.
If a variable had a positive response sign due to an increase in tiger sharks, it would
seagrass channel
seagrass channel
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- 76 -
possess the opposite response sign when tiger sharks were decreased. For this
reason, and according to the analysis performed in Model 1, the different response
signs of the variables in Model 2 only needed to be analysed for a positive press
perturbation on the tiger shark variable. The results could be automatically reversed
for a negative perturbation on the tiger shark variable.
The estimates of magnitude from Table 2.2 were applied and, because of the high
impact of the fear factors, no feedback cycle equalled zero in Model 2.
Table 2.11: Determining the response sign of the tiger shark variable in Model 2
negative loops
2,23,35,44,56,67,7
22
2222334
01.004.004.0
02.02.00004.01.002.001.0
mmm
mmm
2,26,33,44,55,67,7
mmmm 001.0003.00001.00003.0 222
2,25,44,57,66,33,7
mm 000001.000002.0 2
3,22,34,45,56,67,7
3232
2222334
01.0001.01.01.0003.0
3.01.00003.03.001.003.0
mmmmm
mmm
7,66,22,33,44,55,7
32 003.0001.0 mm
5,57,66,22,33,44,7
33222 01.003.0004.002.0 mmmm
4,45,57,66,22,33,7
mm
mmm
00002.00004.0
002.00004.0002.02
2223
5,44,56,33,22,67,7
m00003.0000003.0 2
3,34,45,56,22,67,7
22222
3233445
04.0002.02.01.00002.0
1.02.001.01.002.001.0
mmmm
mmm
positive loops
2,23,34,45,56,67,7
323223
22223332
334244556
2.0001.02004.04
80004.0224
81.01122102
mmmmmm
mmmm
mmmm
2,27,66,33,44,55,7
33222 001.0003.00002.0001.0 mmmm
2,25,57,66,33,44,7
33
2232232
001.001.0
001.003.001.002.0
mm
mmmm
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2,24,45,57,66,33,7
222
23234
0001.0000004.00001.0
0001.0002.0001.0002.0
mmm
mmmm
3,22,35,44,56,67,7
22 001.0003.00003.0 mm
6,22,33,44,55,67,7
32 003.00003.0 mm
5,44,57,66,22,33,7
m00002.0
4,45,56,33,22,67,7
222
22334
001.0000003.0003.0
001.00000003.0003.00001.00003.0
mmm
mm
3,35,44,56,22,67,7
mm 02.001.0002.0001.0 223
Sum of absolute values of negative loops Sum of absolute values of positive loops
32
32
22
32
4
5
02.001.0001.0
)1.02.01.0(
)4.001.0(
)1.004.0(
)1.01.0(
)01.0(
mmm
mmm
mm
mm
m
32
32
232
332
42
5
6
2.0002.0
)203.0(
)48003.0(
)22481.0(
)11221(
)102(
mm
mmm
mmm
mmm
mm
m
Despite the fact that positive and negative loops were equal in numbers, the analysis
of magnitudes showed that the positive loops were stronger in magnitude, as the
positive cycles outweighed the negative ones at each level of power (Table 2.11).
Thus, a positive press perturbation on the tiger shark variable led to a positive
response sign of the variable itself, i.e. an increase in the ts population in Model 2. A
negative press perturbation on the tiger shark variable in this model led to the
opposite response sign, i.e. a decrease in ts.
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Table 2.12: Determining the response sign of the M2 variable in Model 2
negative loops
3,34,45,56,67,71,2
2
2322223332
334244556
1.0004.0
4.01.00004.024
01.0114104.0
mm
mmmmm
mmmm
7,66,33,44,55,71,2 322 003.0001.0 mm
5,57,66,33,44,71,2 3232232 01.003.0004.002.0 mmmm
4,45,57,66,33,71,2
222
3234
0004.000002.0
002.00004.0002.0
mm
mmm
4,45,56,67,73,21,3
43432
232223234
04.0452.0
22402.0204.02
mmmmm
mmmmmm
7,66,25,74,53,41,3 43 3.01.0 mm
7,66,25,54,73,41,3 44323 34.02 mmmm
7,66,25,54,43,71,3 32232232 02.0001.01.002.01.0 mmmmm
7,66,35,74,53,21,4 32 0003.00001.0 mm
7,66,35,54,73,21,4 33222 003.00002.0002.0 mmmm
7,76,25,64,53,31,4 33222 02.001.0002.0001.0 mmmm
7,76,35,44,53,21,6 m00003.0000003.0 2
7,76,25,54,43,31,6
22222
3233445
04.0002.02.01.00002.0
1.02.001.01.002.001.0
mmmm
mmm
7,66,35,54,43,21,7 2223 0003.00001.00003.0 mmm
7,66,25,44,53,31,7 mm 0002.00001.0 2
Positive loops
3,35,44,56,67,71,2
222
2334
04.002.0
2.01.002.001.0
mm
mm
6,33,44,55,67,71,2 22 003.00003.0 mm
5,44,57,66,33,71,2 200002.0 m
5,44,56,67,73,21,3 322 04.02.002.0 mmm
7,76,25,64,53,41,3 43 2.002.0 mm
7,66,25,44,53,71,3 2001.0 m
7,76,35,64,53,21,4 32 0002.000002.0 mm
7,66,25,74,53,31,4 33222 01.001.0004.0002.0 mmmm
7,66,25,54,73,31,4
33
2232232
04.01.0
01.01.01.004.0
mm
mmmm
7,76,35,54,43,21,6
2222
2334
001.000003.0003.0001.0
000003.0003.00001.00003.0
mmmm
m
7,76,25,44,53,31,6 mm 002.0001.00002.00001.0 223
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7,66,35,44,53,21,7 m000003.0
7,66,25,54,43,31,7
222
23234
04.00002.002.0
004.001.002.001.0
mmm
mmmm
Sum of absolute values of negative loops Sum of absolute values of positive loops
43
432
232
332
42
5
6
23.0
)763.0003.0(
)2562.0001.0(
)224202.0(
)1161(
)104.0(
mm
mmmm
mmm
mmm
mm
m
43
32
232
32
4
2.01.0
)1.03.0002.0(
)1.01.02.00002.0(
)1.01.002.0(
)01.001.0(
mm
mmm
mmm
mm
m
The analysis of magnitudes showed that the negative loops were more numerous
and also stronger in magnitude, as they outweighed the positive loops at each level
of power (Table 2.12). Thus, a positive press perturbation on the tiger shark variable
led to a negative response sign of the M2 variable, i.e. a decrease in the megafauna
subpopulation M2 in Model 2. A negative press perturbation on the tiger shark
variable in this model led to the opposite response sign, i.e. an increase in M2.
Table 2.13: Determining the response sign of the M1sg variable in Model 2
negative loops
4,45,56,67,72,31,2
3223222
3233445
04.002.02.02.001.0
2.0001.002.01.0
mmmmm
mmm
7,76,35,44,52,61,2 23 0001.000001.0 m
2,24,45,56,67,71,3
3243
22423222
333234245
02.025
002.0112261.0
55246026
mmmm
mmmmmm
mmmmmm
5,44,56,22,67,71,3 22 01.0001.0 mm
7,66,35,74,52,21,4
3
2322
0002.0
00004.0001.00002.0
m
mmm
7,66,35,54,72,21,4
33
2232232
0004.0004.0
0002.001.0002.0004.0
mm
mmmm
7,76,25,64,52,31,4 32 001.00001.0 mm
7,76,35,44,52,21,6 mm 00002.00001.0000002.000001.0 223
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7,76,25,54,42,31,6
222
22334
002.00001.001.0
003.000001.001.00002.0001.0
mmm
mm
7,66,35,54,42,21,7
222
23234
00004.0000002.00004.0
0001.0001.00004.0001.0
mmm
mmmm
7,66,25,44,52,31,7 m0001.0
positive loops
5,44,56,67,72,31,2 223 002.001.0001.0 mm
7,76,35,54,42,61,2
222
323445
002.00001.0
01.0002.001.00002.0001.0
mm
mmm
2,25,44,56,67,71,3 3322223 04.02.02.002.01.0 mmmmmm
4,45,56,22,67,71,3
32
232223234
2.001.0
2.0001.002.01.0
mm
mmmmmm
7,76,35,64,52,21,4 33222 0002.0001.000002.00001.0 mmmm
7,66,25,74,52,31,4 32 001.00002.0 mm
7,66,25,54,72,31,4 33222 002.001.0001.0004.0 mmmm
7,76,35,54,42,21,6
222
2232
33445
0004.000002.0004.0
001.0000002.001.0
004.00001.001.00004.0001.0
mmm
mm
mm
7,76,25,44,52,31,6 m001.000001.0 2
7,66,35,44,52,21,7 mm 000002.000001.0 2
7,66,25,54,42,31,7
2
2223
0002.0
00001.0001.00002.0001.0
m
mmmm
Sum of absolute values of negative loops
Sum of absolute values of positive loops
32
432
2432
332
42
5
02.0
)25002.0(
)112261.000001.0(
)5525001.0(
)60302.0(
)61.0(
mm
mmmm
mmmm
mmm
mm
m
3
32
232
32
4
5
04.0
)4.02.00001.0(
)03.000001.0(
)1.0001.0(
)1.0001.0(
)002.0(
m
mmm
mmm
mm
m
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Despite the fact that positive and negative loops were equal in numbers, the analysis
of magnitudes showed that the negative loops were stronger in magnitude, as they
outweighed the positive loops at each level of power (Table 2.13). Thus, a positive
press perturbation on the tiger shark variable led to a negative response sign of the
M1sg variable, i.e. a decrease in the megafauna subpopulation M1sg in Model 2. A
negative press perturbation on the tiger shark variable in this model led to the
opposite response sign, i.e. an increase in M1sg.
Table 2.14: Determining the response sign of the M1ch variable in Model 2
negative loops:
5,56,67,73,42,31,2 323223234 4.02292.0 mmmmmm
5,56,67,73,42,21,3
4432423
22333242
76626132264
35942666
mmmmm
mmmm
3,22,35,56,67,71,4
232
2223
04.02.02.0
004.002.01.0
mmm
mmmm
5,57,66,22,33,71,4 222 001.0004.0 mm
3,35,56,22,67,71,4
222
23234
1.04.0
01.02.004.002.0
mm
mmmm
7,76,25,53,42,31,6 22223 02.01.0002.001.0 mmmm
7,66,35,53,42,21,7 22232 0004.0004.001.0 mmm
Positive loops:
7,76,35,53,42,61,2 223 01.0001.0 mm
7,76,25,53,42,61,3 3232232 292.0 mmmm
2,23,35,56,67,71,4
33223222
333234245
3.0329162.0
44421852
mmmmmm
mmmmmm
2,25,57,66,33,71,4 22232 0002.0002.0004.0 mmm
5,56,33,22,67,71,4 22223 002.001.00002.0001.0 mmmm
7,76,35,53,42,21,6
222
23234
004.004.0
0004.01.0004.001.0
mm
mmmm
7,66,25,53,42,31,7 222 002.001.0 mm
Sum of absolute values of negative loops Sum of absolute values of positive loops
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42
432
2432
332
42
704.0
)66273.0004.0(
)132266703.0(
)594354.0(
)66(
mm
mmmm
mmmm
mmm
mm
3
32
232
332
42
5
3.0
)52(
)18162.0(
)4452(
)185(
)2(
m
mm
mmm
mmm
mm
m
Despite the fact that positive and negative loops were equal in numbers, the positive
loops were stronger in magnitude at the highest level of power and thus, the
response sign of the M1ch variable was positive after a positive press perturbation on
the tiger shark variable (Table 2.14). The positive loops were stronger at the highest
level of power, the loops were about equal in magnitude at power level four and the
negative loops were stronger at every other level of power (Table 2.14). The impact
of the negative loops was strong enough to determine the response sign for any
value m > 0.1.The parameter m described the migration of prey and the megafauna
into another habitat to avoid predators. The exact value for m was unknown and, as
mentioned in section 3.3.2, it was unlikely that the value of m was equal for the
different variables and different habitats. Thus, m alone could not be used for
determining the response sign. Consequently, the number of positive versus
negative loops and the power of these loops were the only measures that could be
relied on to determine the sign of response of a variable. For this reason, an increase
in tiger shark abundance in Model 2 led to an increase in the M1ch variable. On the
other hand, a decrease in the tiger shark variable in Model 2 led to a decrease in the
M1ch variable.
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Table 2.15: Determining the response sign of the M* variable in Model 2
negative loops
6,67,74,53,42,31,2 3223 2.01.0 mmm
6,67,74,53,42,21,3 443232232 149637 mmmmmm
6,67,74,53,22,31,4 322 02.01.001.0 mmm
7,66,24,53,72,31,4 20004.0 m
7,76,24,53,32,61,4 22223 04.0004.0002.0 mmmm
7,76,24,53,42,31,6 22 01.0001.0 mm
7,66,33,44,52,21,7 222 01.0001.0 mm
Positive loops
7,76,34,53,42,61,2 223 01.0001.0 mm
7,76,24,53,42,61,3 3221.0 mm
6,67,74,53,32,21,4
3322322
23234
2.04.04
1.024.02.0
mmmmm
mmmm
7,66,34,53,72,21,4 222 0001.00004.0 mm
7,76,34,53,22,61,4 22 001.00001.0 mm
7,76,34,53,42,21,6 22223 002.001.00002.0001.0 mmmm
7,66,22,33,44,51,7 2001.0 m
Sum of absolute values of negative loops Sum of absolute values of positive loops
43
432
232
32
02.0
)1492.0(
)63201.0(
)71.0(
mm
mmm
mmm
mm
3
32
232
32
4
2.0
)2(
)4.041.0(
)24.0(
)2.0(
m
mm
mmm
mm
m
Despite the fact that positive and negative loops were equal in numbers and the
positive loops were stronger in magnitude at the highest level of power, the negative
loops were stronger at every other level of power (Table 2.15). The impact of the
negative loops was strong enough to determine the response sign for any value m >
0.09. However, m alone could not used for determining the response sign and the
number of positive versus negative loops and the power of these loops were the only
measures that could be relied upon to determine the sign of response of a variable.
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Thus, it was concluded that an increase in tiger shark abundance in Model 2 led to an
increase in the M* variable. On the other hand, a decrease in the tiger shark variable
in Model 2 led to a decrease in the M* variable.
Table 2.16: Determining the response sign of the Psg variable in Model 2
negative loops
2,23,35,44,57,71,6
m
mm
04.0004.0
2.002.01.001.0 2233
3,22,34,45,57,71,6
2
222233
1.001.00003.0
3.01.001.03.003.0
mm
mmm
7,65,54,42,23,31,7
2
2223234245
1.0004.0
1.022
mm
mmmmmmm
7,65,44,53,22,31,7 m0003.0
7,75,64,53,42,31,2 322 3.003.0 mm
7,65,44,53,72,31,2 2002.0 m
5,44,57,73,32,61,2 2334 2.01.002.001.0 mm
7,75,64,53,42,21,3 44323 4184.02 mmmm
7,65,44,53,72,21,3 222 02.01.0 mm
5,44,57,73,22,61,3 22 2.002.0 mm
5,77,64,52,23,31,4 332232233 4.04.02.0 mmmmmm
7,65,54,72,23,31,4
3
22322333242
6
4.0144684
m
mmmmmm
7,75,64,53,22,31,4 32 02.0002.0 mm
Positive loops
3,22,35,44,57,71,6 m003.00003.0 2
7,65,44,52,23,31,7 mmm 004.002.001.0 23
7,65,54,43,22,31,7 22223 01.00003.003.001.003.0 mmmmm
5,77,64,53,42,31,2 322 3.01.0 mm
7,65,54,73,42,31,2 3232232 34.02 mmmm
7,65,54,43,72,31,2
2
223234
002.0
04.02.004.02.0
m
mmmm
4,45,57,73,32,61,2
222323
34244556
42.0205
02.09224.0102
mmmm
mmm
5,77,64,53,42,21,3 44323 7217 mmmm
7,65,54,73,42,21,3
44
3242333
13105
519852132
mm
mmmm
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7,65,54,43,72,21,3
3223
22333242
4.002.04
12412
mmm
mmmm
4,45,57,73,22,61,3
32
232223234
42.0
18402.0204.02
mm
mmmmmm
7,75,64,52,23,31,4 332232232 4.0204.02.01.0 mmmmmm
5,77,64,53,22,31,4 32 03.001.0 mm
7,65,54,73,22,31,4 33222 1.03.004.02.0 mmmm
2,23,34,45,57,71,6
2
2222323
34244556
004.080004.02210
1.0924102
m
mmmmm
mmm
Sum of absolute values of negative loops
Sum of absolute values of positive loops
43
432
232
332
42
5
4
)18821.0004.0(
)17603.0(
)61021.0(
)5201.0(
)(
mm
mmmm
mmm
mmm
mm
m
43
432
2432
332
42
5
6
20
)1261401.0(
)1983518001.0(
)14468151.0(
)30481(
)204(
2
mm
mmmm
mmmm
mmm
mm
m
The analysis of magnitudes showed that the positive loops were more numerous and
also stronger in magnitude, as they outweighed the positive loops at each level of
power (Table 2.16). Thus, a positive press perturbation on the tiger shark variable led
to a positive response sign of the Psg variable, i.e. an increase in the prey variable
within the seagrass habitat in Model 2. A negative press perturbation on the tiger
shark variable in this model led to the opposite response sign, i.e. a decrease in Psg.
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Table 2.17: Determining the response sign of the Pch variable in Model 2
negative loops
3,35,44,56,22,61,7 23 0002.00001.0
2,23,34,45,56,61,7
2
222232
334244556
02.0
001.02.01.0004.0
1.02.022
m
mmmm
mmmm
3,22,35,44,56,61,7 m0001.00003.0 2
6,22,33,44,55,61,7 20003.0 m
4,45,56,33,22,61,7
2
2334
0001.0
000003.00003.00001.00003.0
m
m
5,76,34,53,22,61,4 22 00003.000001.0 mm
5,56,34,73,22,61,4 22223 001.0003.00004.0002.0 mmmm
5,76,34,53,42,21,6 22223 001.0003.00002.0001.0 mmmm
5,56,34,73,42,21,6
2
2223234
001.0
01.0001.003.001.002.0
m
mmmmm
5,56,34,43,72,21,6
22
33445
0001.0000004.0
001.00001.0002.0001.0002.0
m
mm
5,46,24,53,72,31,6 200002.0
5,44,56,63,72,31,2 23 0004.0002.0 m
5,76,34,53,42,61,2 223 003.0001.0 mm
5,56,34,73,42,61,2 223234 01.003.0004.002.0 mmmm
5,56,34,43,72,61,2
3
3445
0004.0
0002.0002.00004.0002.0
m
m
5,44,56,63,72,21,3 22223 004.002.002.01.0 mmmm
5,76,24,53,42,61,3 322 3.01.0 mm
5,56,24,73,42,61,3 3232232 34.02 mmmm
5,56,24,43,72,61,3 2223234 02.0001.01.002.01.0 mmmmm
5,76,64,53,32,21,4
2222
22334
1.04.02.02.0
1.04.02.0
mmmm
mm
5,56,64,73,32,21,4
33223222
333234245
2.02564.0
21546104
mmmmmm
mmmmmm
5,66,34,53,72,21,4 222 00002.00001.0 mm
Positive loops
2,23,35,44,56,61,7
m
mm
001.0
002.0002.0002.002.001.0 223
2,26,33,44,55,61,7 222 0001.00003.0 mm
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- 87 -
3,22,34,45,56,61,7
222
22334
001.000004.001.0
01.00002.004.001.003.0
mmm
mm
5,44,56,33,22,61,7 2000003.0
3,34,45,56,22,61,7
2
233445
004.0
0002.002.001.001.002.001.0
m
mm
5,76,24,53,42,31,6 22 003.0001.0 mm
5,56,64,73,22,31,4
m
mmm
01.0
1.01.001.03.004.02.0 2223
5,66,24,53,72,31,4 20001.0 m
5,76,24,53,32,61,4 22223 01.001.0004.0002.0 mmmm
5,56,24,73,32,61,4
2
2223234
04.0
2.002.01.01.004.0
m
mmmmm
5,46,34,53,72,21,6 23 000004.000002.0
5,56,24,73,42,31,6 22223 01.003.0004.002.0 mmmm
5,56,24,43,72,31,6
2
2334
0004.0
00002.0002.00004.0002.0
m
m
5,76,64,53,42,31,2 3223 1.03.01.0 mmm
5,56,64,73,42,31,2 323223234 1.034.02 mmmmmm
4,45,56,63,72,31,2
222
3233445
01.00004.0
04.01.0002.02.004.02.0
mm
mmm
5,46,34,53,72,61,2 300002.0
5,76,64,53,42,21,3 443232232 73217 mmmmmm
5,56,64,73,42,21,3
4432423
22333242
22094092
524453132
mmmmm
mmmm
4,45,56,63,72,21,3
3223222
333234245
2.001.004.0
2512612
mmmmm
mmmmmm
5,46,24,53,72,61,3 2001.0 m
5,76,64,53,22,31,4 322 01.003.001.0 mmm
Sum of absolute values of negative loops
Sum of absolute values of positive loops
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32
32
232
332
42
5
6
2.01.0
)32.0(
)8721.0(
)21861(
)6121(
)52(
mm
mmm
mmm
mmm
mm
m
43
432
2432
332
42
5
301.001.0
)27122.01.001.0(
)4011594.01.0(
)2266822.0(
)14481.0(
)122.0(
mmm
mmmm
mmmm
mmm
mm
m
Despite the fact that positive and negative loops were equal in numbers and the
negative loops were stronger in magnitude at the highest level of power, the positive
loops were stronger at every other level of power (Table 2.17). The impact of the
positive loops was strong enough to determine the response sign for any value m >
0.14. However, m alone could not be used for determining the response sign and the
number of positive versus negative loops and the power of these loops were the only
measures that could be relied on to determine the sign of response of a variable
(Table 2.17). Thus, it was concluded that an increase in tiger shark abundance in
Model 2 led to a decrease in the Pch variable. On the other hand, a decrease in the
tiger shark variable in model Fig. 2.2B led to an increase in the Pch variable.
J. Results of the response sign analysis in Model 2
Like in Model 1, two different scenarios needed to be considered in Model 2 -- the
response of the system after an increase or a decrease of the tiger shark abundance.
The response signs of the different variables are shown in Figure 2.6, where state B.1
shows the response sign after a positive input to the tiger shark variable and state
B.2 after a negative press perturbation to this variable.
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Psg
+
Pch
-
M1sg
-
M2
-
ts
+
M*+
M1ch
+
State B.1
Psg
-
Pch
+
M1sg
+
M2
+
ts
-
M*
-M1ch
-
State B.2
Figure 2.6: Different states of Fig. 2.2 B: Qualitative model showing the response signs of the system in two different stages after an increase (state B.1) and a decrease (state B.2) in the tiger shark variable in model Fig. 2.2 B. The sign “–“ represents a decrease of the variable and “+” an increase in the different variables, i.e. tiger sharks (ts), different megafauna subpopulations (M2, M1sg, M1ch, M*) and the prey of the latter (Psg, Pch) in two different habitats (i.e. the seagrass and the channel habitats).
seagrass channel
seagrass channel
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Part II - Modelling trophic interactions and the impacts of fishing on the seagrass ecosystem
2.4.5 Modelling trophic interactions
The trophic interactions involving tiger sharks as apex predator and the effects of
fishing activities on the tiger shark population in Shark Bay were investigated in the
“diet + fishery model” presented in Figure 2.7. This model was based only upon
direct effects that were incorporated into the model according to the literature and
expert knowledge (Michael Heithaus, Florida International University, USA and
Norman Hall, Murdoch University, Western Australia). Thus, no differential
equations were derived for this model.
The model design reflected what is known about the ecology of tiger sharks in
seagrass ecosystems like Shark Bay. Tiger sharks, like many large sharks, show an
ontogenetic shift in diet. Adult tiger sharks mainly feed on turtles, dugongs, pied
cormorants, elasmobranchs and sea snakes (Fig. 2.7, ats agr, logt, dug, pc, elas,
dol, ssn). In addition to this direct trophic interaction, these prey groups are also
impacted by a behaviourally-induced indirect effect of tiger sharks, which has a
positive effect on seagrass, invertebrates and fish (Fig. 2.7, ats dug, agr, logt, pc,
elas, dol; ats sg, inv, fish). Juvenile tiger sharks mainly consume fish,
invertebrates, sea snakes, pied cormorants and elasmobranchs (Fig. 2.7, jts fish,
inv, ssn, pc, elas) and do not appear to have a behavioural impact on their prey
groups. The adult and juvenile tiger shark populations are positively linked to each
other (Fig. 2.7, ats jts). However, the deletion of the positive recruitment link
from juvenile to adult tiger sharks had no consequences for the stability of the
model or for response signs in the model predictions.
The model design also reflected certain assumptions about the effect of fishing on
tiger sharks and other species. The first assumption was that the Northern Shark
Fishery mainly affects large, adult tiger sharks that (assuming the hypothesis of a
common tiger shark stock is true) leave the protected areas of Shark Bay (Fig. 2.7, nsf
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ats). The second assumption was that the recreational fishing sector mainly
targets fish (Fig. 2.7, rc fish). The third assumption was that the commercial
fishery in Shark Bay takes invertebrates, fish and sea snakes as by-catch (Fig. 2.7, sbcf
fish, inv, sbcf ssn ) and discards most of the by-catch (Fig. 2.7, sbcf dis).
Tiger sharks, sea birds and elasmobranchs are also known to feed on the discards
(Fig. 2.7, ats, jts, elas dis). The final assumption was that the commercial fishing
sector operating in Shark Bay has a negative impact on seagrass (Francesconi &
Clayton, 1996; Kangas et al., 2006) (Fig. 2.7, sbcf sg).
inv
ssndolelaspclogtagr
jts
ats
dug
sg fish
nsf
dis
sbcf
rc
Figure 2.7: “trophic interactions and impact of fisheries” – a model of the ontogenetic shift in the diet of tiger sharks and the effects of fishing activities on different functional groups within the Shark Bay seagrass ecosystem. ats: adult tiger sharks, jts: juvenile tiger sharks, dug: dugongs, agr: adult green turtles, logt: loggerhead turtles, pc: pied cormorant, elas: elasmobranchs, dol: dolphins, ssn: sea snakes, inv: invertebrates, sg: seagrass, fish: teleost fish, nsf: Northern Shark Fishery, sbcf: Shark Bay Commercial Fishery, dis: discards, rc: recreational fishery
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2.5 Results
2.5.1 The dynamics of the seagrass ecosystem in Shark Bay
The structure of the Overall Model was characterised by several populations that
were positively linked to each other and the splitting of populations. These attributes
complicated the analysis of model stability and press perturbations. As a
consequence, data and knowledge of the system had to be applied to perform these
analyses by magnifying the interaction strengths (Tables 2.1 and 2.2). Model stability
was uncertain but, due to the calculation of loops (Table 2.3), it was more likely that
the Overall Model was stable, as the feedback at lower levels was stronger than the
overall feedback of the system and each feedback level was negative (see pages 35
and 36).
The investigations into the Overall Model suggested that the dynamics of the
seagrass ecosystem involving tiger sharks, several megafauna populations, and the
prey of the megafauna populations, were structured in four different stages (Fig.
2.8). In general, an increase in tiger sharks led to a habitat shift by the megafauna
out of the seagrass meadows and into the safe, deeper channel habitat. A decrease
in tiger shark numbers allowed the megafauna to return to the seagrass meadows,
leading to a decrease of the megafauna prey in this habitat.
In the first state (Fig. 2.8), a slight increase in the abundance of tiger shark (which
was equivalent to a positive press perturbation on the tiger shark variable in Model
1) the M2 subpopulation decreased, whereas the megafauna subpopulations that
also consumed prey in the channels increased (M1sg, M1ch, M*). The prey in the
seagrass habitat increased, whereas the prey variable in the channels decreased due
to increased predation pressure by the megafauna.
A further increase in tiger shark abundance led to the dynamics described in state 2
(Fig. 2.8) (which was equivalent to a positive press perturbation on the tiger shark
variable in Model 2). In this state, all megafauna subpopulations associated with the
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seagrass meadows (e.g. M2 and M1sg) decreased and the subpopulations in the
channels showed a further increase. Thus, the increased predation pressure by an
increase of megafauna in the channels led to a further decrease of the prey in this
habitat; in contrast, easing predation pressure on the prey in the seagrass led to a
further increase of this prey group.
States 3 and 4 were marked by a step-by-step decline in tiger shark numbers (Fig.
2.8). In state 3 (which was equivalent to a negative press perturbation on the tiger
shark variable in Model 2) a decrease of tiger shark abundance led to a return of
megafauna in the seagrass habitat and hence, a decrease of the prey in this habitat.
Consequently, the megafauna subpopulations in the channel decreased and the
megafauna prey in the channels increased because of easing predation mortality.
The further decrease in tiger shark numbers exhibited in state 4 (Fig. 2.8) (which was
equivalent to a negative press perturbation on the tiger shark variable in Model 1)
led to an increase in M2 (which represented the megafauna subpopulation in poor
body condition and also megafauna that only consumed prey in the seagrass
meadows). All megafauna subpopulations associated with the channel habitat
through consumption of channel-based prey decreased while their prey groups in
the channel increased. The prey group in the seagrass habitat decreased.
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Psg
+
Pch
-
M1sg
+
M2
-
ts
+
M*+
M1ch
+
State 1
Psg
+
Pch
-
M1sg
-
M2
-
ts
+
M*+
M1ch
+
State 2
Psg
-
Pch
+
M1sg
+
M2
+
ts
-
M*
-M1ch
-
State 3
seagrass channel
seagrass channel
seagrass channel
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Psg
-
Pch
+
M1sg
-M2
+
ts
-
M*
-M1ch
-
State 4
Figure 2.8: The four dynamic states of Figure 2.2: Qualitative models showing the dynamics of the modelled seagrass ecosystem in four states after positive and negative press perturbations on the tiger shark variables in Fig. 2.2 A and B. The sign “–“ represents a decrease of the variable and “+” an increase in the different variables, i.e. tiger sharks (ts), different megafauna subpopulations (M2, M1sg, M1ch, M*), and the megafauna prey (Psg, Pch) in two different habitats (i.e. the seagrass and the channel habitats).
2.5.2 The impact of fishing on the seagrass ecosystem in Shark Bay
The model “trophic interactions and impact of fisheries” had a high potential for
being stable (Fig. 2.7). The complexity of the model reflected the components of the
megafauna group that appeared in the diets of either adult or juvenile tiger sharks or
both. The dietary components of the megafauna group in the model were restricted
to three major functional groups: seagrass, invertebrates, and fish (Fig. 2.7). Deletion
of the positive recruitment-link from juvenile to adult tiger sharks in the model (Fig.
2.7) had no consequences for the stability or for response signs in the model
predictions. An increasing complexity of the seagrass community in the model led,
however, to instability and to high ambiguity in regard to the response signs.
A decrease of adult tiger sharks in this model led to an increase in their prey
(dugongs, turtles, cormorants, elasmobranchs, dolphins and sea snakes). The
decrease in the tiger shark variables (ats, jts) was accompanied by a decrease in
seagrass, invertebrates, fish and all three fishing sectors (Table 2.1, a).
seagrass channel
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The press perturbations of increasing the Northern Shark Fishery, the Shark Bay
commercial fishing sector, or the recreational fishing sector in Shark Bay produced a
clear negative response of the tiger shark populations (Fig. 2.7, Table 2.18 b,c and d).
A decrease of the tiger shark population was accompanied by an increase of their
prey groups (Table 2.18 b, c). In particular, an increase in the recreational fishing
sector in Shark Bay (Table 2.18 d) led to a decrease in piscivorous groups in model
Figure 2.7, which also included the juvenile tiger shark population. The commercial
fishing sectors in and outside of Shark Bay also decreased.
Table 2.18: Press perturbations (pp) performed in Figure 2.7 and the system’s response described by listing the response signs of the different model components and exhibiting the components with the highest probability that the response sign is correct (p = 1, based on 95% bound on proportion of correct sign (Hosack et al., 2008)). ats: adult tiger sharks, jts: juvenile tiger sharks, elas: elasmobranchs, dol: dolphins, pc: pied cormorant, agr: adult green turtles, logt: loggerhead turtles, ssn: sea snake, fish: teleost fish, inv: invertebrates, sg: seagrass, nsf: Northern Shark Fishery, sbcf: Shark Bay Commercial Fishery, dis: discards, rc: recreational fishery
Manipulation Fig. 2.7
a b C d
pp response
decrease ats increase sf increase sbcf increase rc
+
dug, agr, logt,
pc, elas, dol,
ssn
nsf, dug, agr,
logt, pc, elas,
dol, ssn
sbcf, dis, pc,
elas
dug, agr, logt,
elas, ssn, sg,
inv, rc
-
ats, jts, pc, sg,
inv, fish, rc,
sbcf, nsf
ats, jts, sg, inv,
fish, rc, sbcf
ats, jts, dug,
agr, logt, dol,
ssn, sg, inv,
fish, nsf, rc
ats, jts, pc, dol,
fish, sbcf, nsf
0 dis dis dis
p = 1 all, but dis, sg
and jts (p =
0.96)
all, but dis, sg
and jts (p =
0.96)
all, but dis, sg
and jts (p =
0.96)
all, but dis, sg
and jts (p =
0.96)
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2.6 Discussion
Migration and behaviour-induced habitat shift have received little attention using
qualitative modelling techniques, so this study presents several novel applications
for this approach.
During model construction, problems with model structure emerged, such as
negative and positive loops outweighing each other, which caused ambiguous
response signs in the Overall Model (Fig. 2.2) and uncertainty of model stability. This
problem is caused by model structure. As the analysis of submodels indicated (Figs.
2.3 and 2.4), it was not possible to change the model structure in a way that
overcame the problem of negative and positive loops outweighing each other.
Quantifying loops (Tables 2.1 and 2.2) helped to assess model stability (Table 2.3)
and also clarify response signs (Tables 2.4 to 2.17). By applying a quantification of
loops (Tables 2.1 and 2.2) it was possible to develop a qualitative model that
represents the dynamics of the seagrass ecosystem in Shark Bay (Figs 2.2 and 2.8).
Previous field ecological studies have suggested that predation risk from tiger sharks
is an important influence on megafauna populations in the seagrass ecosystem in
Shark Bay and that a decline in tiger shark numbers could alter the dynamics of this
ecosystem (Heithaus et al., 2007a; Wirsing et al., 2007). This study developed
qualitative models grounded in empirical knowledge of the ecosystem to test these
hypotheses. The model outcomes provide support for the hypotheses. The model
analyses (Fig. 2.2 and Fig. 2.7) suggested that tiger sharks drive and control the
dynamics of this seagrass ecosystem. A decrease in tiger shark numbers affected the
dynamics of the whole ecosystem described by the different states in the Overall
Model (see Fig. 2.8). The modelling results indicate that predation risk from tiger
sharks influences the migration and habitat use of the megafauna.
A decline in the tiger shark population in Shark Bay would result in the dynamics
described by the state with lowest impact of tiger sharks (i.e. state 4 in Fig. 2.8). If
this state occurs, the modelling suggests that the alternating predation pressure on
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the prey groups in the seagrass meadows would cease and a more constant
predation pressure would lead to a decline in seagrass-based prey groups and the
seagrass. This outcome could alter the equilibrium state of this seagrass ecosystem.
The importance of large sharks for the dynamics of ecosystems, such as a coral reef
ecosystem in Hawaii, has already been described in an ecosystem model (Stevens,
2000). However, Stevens et al. (2000) used a quantitative ecosystem modelling
approach (Ecopath with Ecosim) which described the biomass fluxes between
different trophic levels. In the models presented here, Ecopath would account for
the predator-prey relationships between the megafauna subpopulations and their
prey and the only interaction involving tiger sharks would be the predator-prey link
between M2 and ts. Thus, a quantitative Ecopath model describing the biomass
fluxes of the seagrass ecosystem in Shark Bay would only account for a small fraction
of the interactions likely to structure and drive this ecosystem. Specifically, a
quantitative Ecopath model would not be able to incorporate the behavioural effects
described by qualitative modelling.
However, there are some limitations with the qualitative modelling approach. For
example, qualitative modelling cannot define magnitudes. It is important to
determine the extent to which the tiger shark population in Shark Bay is affected by
fishing activities. In particular, there is a need to determine the magnitude of the
fishing effects on prey availability for juvenile tiger sharks and to investigate whether
fishing effects adversely influence the recruitment of juvenile sharks to the adult
stock in Shark Bay, even if the recruitment link indicated no impact (based on the
signs of the responses predicted by the model in Fig. 2.7).
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Chapter 3
Ecopath models of the Peel-Harvey Estuary, Western Australia, before and after the opening of an artificial entrance channel, the Dawesville Channel
Data analysis and parameter input
3.1 Introduction
3.1.1 History of the Peel-Harvey Estuary
Environmental Characteristics
The Peel-Harvey Estuary, located 80 km south of Perth, Western Australia, comprises
two water-bodies – the Peel Inlet (75 km2) and the Harvey Estuary (56 km2) – and
covers a total area of 131 km2(Hale & Butcher, 2007). The Peel Inlet and Harvey
Estuary are joined by a narrow channel through the Point Grey Sill. The Peel-Harvey
Estuary has a maximum depth of 2.5 m and an average depth of 0.5 m (Hale &
Butcher, 2007). The estuary is connected to the Indian Ocean via a natural entrance
channel at the northern edge of the Peel Inlet and an artificial entrance channel, the
Dawesville Channel, located along the northern part of the Harvey Estuary (Peel Inlet
Management Authority, 1994). The catchment of the Peel-Harvey Estuary has a
cumulative area of 11 930 km2 and includes three rivers which discharge into the
estuary (the Serpentine River, Murray and Harvey Rivers) (Jakowyna, 2000).
Environmental Challenges
The condition of the catchment presents several environmental challenges for the
Peel-Harvey Estuary. Approximately 75% of the catchment area is cleared of natural
vegetation for agricultural purposes, leading to loss of riparian and marshland
habitat (Jakowyna, 2000). In addition to land clearing, the catchment of the Peel-
Harvey Estuary has also been extensively modified through the construction of
drains used to make the land suitable for agricultural use (e.g. dairy, beef, orchard,
and vegetable farming (Birch, 1982; Bradby, 1997). The soils of the catchment are
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mostly sand, loams and clays and tend to be infertile with low nutrient binding
capacity, characteristics that make the application of fertilisers essential for
agriculture (Jakowyna, 2000). However, large amounts of the nutrients applied as
fertiliser entered groundwater systems and were flushed into the estuary (Birch,
1980), causing extensive macrophyte growth and algal blooms (Lukatelich, 1986,
1989; Lukatelich & McComb, 1986a, b; McComb, 1992, 1998). Drifting macrophytes,
in particular Cladophora montagneana, accumulated on beaches and caused an
unpleasant smell; this affected surrounding neighbourhoods to the extent that
removal of the macrophytes was required (Gordon et al., 1981; Gordon & McComb,
1989; Lavery et al., 1999; Lavery et al., 1991; Lavery & McComb, 1991a, b). Toxic
blooms of the green algae Nodularia spumigena caused fish kills and also affected
human health (Huber, 1980, 1985, 1986; Potter et al., 1983a). The algal blooms and
extensive macrophyte growth became a nuisance to the commercial fishing sector,
which was of great economic importance to the region during the 1970s and 1980s
(Bradby, 1997).
In the 1970s, the condition of the estuary attracted sufficient public concern that an
extensive study of the estuary was initiated (Peel Inlet Management Authority,
Mandurah). This study investigated different aspects of the ecosystem, e.g. nutrient
input (Birch, 1980), important macrophyte and phytoplankton species (Gordon et al.,
1981; Huber, 1980), invertebrates (Wells et al., 1980) and key environmental factors,
such as hydrology (Black & Rosher, 1980). The fish fauna was also studied extensively
at the same time (Loneragan et al., 1986, 1987; Potter et al., 1983a; Potter et al.,
1983b).
The scientific outcomes from this study, allowed management authorities to develop
a management action plan aimed at reducing nutrient inputs and increasing flushing
of the estuary in order to reduce nutrient levels in the water-body and thereby
decrease primary production (Peel Inlet Management Authority, 1990, 1994). The
research also emphasised the need to reduce the quantities of fertiliser applied and
the value of natural vegetation as a means for reducing nutrient inputs (Bradby,
1997; Pond, 2005).
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To increase flushing, an artificial entrance channel – the Dawesville Channel – was
constructed. When construction finished in 1994, it was expected that the channel
would flush about 10% of the estuary’s volume per day (Peel Inlet Management
Authority, 1994). The channel was also expected to increase salinity within the
estuary and reduce environmental differences between wet and dry seasons (Peel
Inlet Management Authority, 1994). Improvements in water quality were
anticipated, particularly increases in dissolved oxygen, reductions in the duration of
stratification and decreases in turbidity (Peel Inlet Management Authority, 1994).
Hydrodynamic modelling suggested increases in water levels and tidal effects,
factors that on-going management would need to address (Peel Inlet Management
Authority, 1994).
Monitoring of the estuary since 2004 indicates that the Dawesville Channel delivered
the predicted changes in water quality and reductions in primary production (Hale &
Butcher, 2007). After the channel opened, extensive blooms of Nodularia spumigena
did not occur in the estuary, as this species does not tolerate high salinities (Huber,
1985). The channel also impacted on the ecosystem of the Peel-Harvey Estuary and
its surrounding natural vegetation. Species composition and dominance have
changed in many aquatic communities, with many marine species occurring that had
not previously been recorded in the estuary, including several macrophytes (Wilson
et al., 1999), fish (Young & Potter, 2003b) and invertebrates (Wildsmith, 2007).
Catchment vegetation has been affected by the increased penetration of salt water
into the lower Harvey River, which has led to the decline of riverine trees in the area
(Gibson, 2001).
The Peel-Harvey Estuary is of great importance to waterbirds. It is considered an
important breeding site for many species and forms a major part of the Peel-
Yalgorup wetland system, which ‘comprises the most important area for waterbirds
in south-western Australia’ (Hale & Butcher, 2007). Since June 1990, The Peel-
Yalgorup wetland system has been recognised as ‘Wetland of International
Importance’ by the Ramsar Convention on Wetlands (Hale & Butcher, 2007). The
impact of the Dawesville Channel on the different waterbird species around the
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Peel-Harvey Estuary remains unknown because of a lack of data and substantial
variations in bird abundances (Hale & Butcher, 2007).
In contrast to the opening of the artificial entrance channel, other management
actions appear to have been less effective (or to have been poorly implemented, as
the nutrient input from the catchment in 2007 was still as high as in the 1980s (Hale
& Butcher, 2007). Furthermore, increasing urbanisation and canal development
means that urban nutrient run-off is a growing concern, as urban groundwater
contributes to the nitrogen compounds in the estuary (Sewell, 1982). Climate
change is another major environmental challenge for the estuary, with decreasing
rainfall and rising temperatures affecting both the terrestrial and aquatic
components of the estuary. Fishing also causes pressure on the estuarine ecosystem
with recreational fishing pressure slowly replacing the commercial fishing sector,
which has decreased substantially due to political pressure over the last few decades
(Bradby, 1997; Malseed & Sumner, 2001). For example, the recreational catch of
blue swimmer crabs in 1998 exceeded the commercial catch by a factor of four
(Malseed & Sumner, 2001). These pressures make ecosystem based management an
important strategy for the sustainability of the estuary in the future, particularly to
maintain the estuary’s biological diversity and ecological integrity.
3.1.2 Aims of this Chapter
This chapter surveys the scientific literature to gather relevant information to
establish parameters for the functional groups to be used in Ecopath modelling of
the Peel-Harvey Estuary in subsequent chapters. The chapter includes a brief
description of Ecopath modelling and an outline of the model to be used for the
Peel-Harvey Estuary. Information for the parameter input is then presented for 31
functional groups. The chapter concludes with a discussion of data gaps and data
pedigree.
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Figure 3.1: Map of the Peel-Harvey Estuary in Western Australia
3.1.3 The Ecopath model
Ecopath is a quantitative modelling technique that describes the biomass flows
between functional groups (Christensen et al., 2005). A functional group can consist
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of a single species or a population, a taxonomic family or several taxa, for example,
both single species (e.g. Indo-Pacific bottlenose dolphins, Tursiops aduncus) and
broad taxonomic groupings (e.g. Gastropods) form functional groups in the model of
the Peel-Harvey Estuary.
The input of each functional group i is assumed to equal its output for a defined
period of time (1), with production equalling the sum of predation and non-
predation mortalities, net migration and accumulated biomass (Christensen et al.,
2005). The equation for this model is:
(1)
where for each functional group i the parameters of the equation are defined as
follows: Pi is the total production rate, Yi is the total fishery catch rate, Bi is the
biomass, M2i is the predation mortality rate, Ei is the net migration rate, BAi is the
biomass accumulation rate and Pi · (1-EEi) accounts for ‘other mortality’ rate
(Christensen et al., 2005).
For performing the underlying matrix calculations in Ecopath, equation (1) needs to
be re-expressed for each functional group i (Christensen et al., 2005):
0)/()/(1
iii
n
jjijjiii BAEYDCBQBEEBPB (2)
where Bi is the biomass of the prey i and Bj the biomass of the predator group j,
(P/B)i is the production/biomass ratio for the functional group i
EEi is the ecotrophic efficiency, which describes the proportion of the
production that is used in the system
(Q/B)j is the consumption/ biomass ratio for predator j,
DCij is the fraction that prey i contributes to the diet of predator j
Yi is the total fishery catch rate of group i
Ei is the net migration rate
)1(2 iiiiiiii EEPBAEMBYP
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BAi is the biomass accumulation rate and
n is the number of functional groups
The data employed in the model consist of a set of basic parameters for each
functional group for a defined period of time: e.g. biomass (B) (t km-2); production/
biomass ratio (P/B) (year-1), - which equals total mortality Z ); consumption/ biomass
ratio (Q/B) (year-1); and ecotrophic efficiency EE (Christensen et al., 2005). The
model also contains certain assumptions, e.g. the P/B ratio must equal total
mortality (Z).
When one of these basic parameters is not available for a functional group, further
data entry is required so that Ecopath can estimate the missing basic parameter.
Additional data that are required are net migration, dietary composition, catches,
biomass accumulation rate and assimilation rate (Christensen et al., 2005).
3.2 Model structure
The data used to construct an ecosystem model are the empirical foundation on
which the validity of the model and the reliability of its predictions depend. Thus, to
fully appreciate the structure of the ecosystem models this thesis develops to
describe the Peel-Harvey Estuary, it is essential to: (1) describe the data used for
each functional group in the model; (2) identify any gaps in those data; and (3)
document the ways in which these gaps are resolved.
It is common for ecosystem studies to have gaps in data for some functional groups
(Okey & Mahmoudi, 2002). Such gaps are filled by drawing upon data from studies in
other, similar systems, while acknowledging that the pedigree of such data is
considerably less than that which would accompany data obtained from a study
undertaken in the system for which the ecosystem model is being constructed (Okey
& Mahmoudi, 2002).
This chapter therefore documents the data employed, as well the data gaps, within
two Ecopath models of the Peel-Harvey Estuary, Western Australia. The first of these
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models describes the biomass fluxes of this estuarine ecosystem before the opening
of an artificial entrance channel, the Dawesville Channel, in 1994 (‘pre DC’ Ecopath
model), based on data from the 1970s and 1980s. The second model describes those
fluxes after the opening of the Dawesville Channel (‘post DC’ Ecopath model), with
data collected in scientific studies between 1995 and 2007.
The boundaries for both models are restricted to the basins of the Peel-Inlet and
Harvey Estuary and to the two entrance channels (the Mandurah and the Dawesville
Channel). The rivers discharging into the estuary are not included in these
quantitative models, as there is a paucity of data available for the rivers.
The two Ecopath models, and the results of analyses undertaken using these models,
are further described in Chapters 5, 6, 7 and 8.
Functional Groups
A brief description of each of the functional groups used in the ‘pre DC’ and ‘post DC’
Ecopath models is provided in Table 3.1. In general, species were grouped according
to taxonomic criteria (e.g. species belonging to the same taxonomic group) or, in
some cases, according to their ecological importance (e.g. the more dominant
macrophyte species like Cladophora montagneana). Dietary information also
influenced the grouping of faunal species. Birds, for example, were grouped
according to their diets. Fish were grouped according to their life cycles, their diet, or
their importance for fisheries, with some target species placed in their own
functional group (e.g. Australian Herring). The data available for the main
invertebrate target species (Blue Swimmer Crabs and prawns) were sufficient to
place them into their own functional group.
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Table 3.1: Functional groups of the ‘pre DC’ and ‘post DC’ Ecopath models of the Peel-Harvey Estuary
Functional group Description
1 dolphins population of Indo-Pacific Bottlenose Dolphin (Tursiops aduncus)
2 waterbirds
waterbirds feeding on invertebrates and plant material, e.g. waders, ducks, swans, etc.
3 piscivorous waterbirds piscivorous waterbirds, e.g. pelicans
4 sharks
juvenile sharks entering the estuary, e.g. Heterodontus portusjacksoni and Mustelus antarcticus
5 marine omnivorous fish marine fish entering the estuary temporarily, exhibiting omnivory
6 marine carnivorous fish marine fish entering the estuary temporarily, exhibiting carnivory
7 marine herbivorous fish marine fish entering the estuary temporarily, exhibiting herbivory
8 marine detritivorous fish marine fish entering the estuary temporarily, exhibiting detritivory
9 estuarine omnivorous
fish estuarine fish populations , exhibiting omnivory
10 estuarine carnivorous
fish estuarine fish populations , exhibiting carnivory
11 estuarine herbivorous
fish estuarine fish populations , exibiting herbivory
12 estuarine detritivorous
fish estuarine fish populations , exhibiting detritivory
13 whiting fish belonging to family Sillagonidae
14 Arripis georgianus Australian Herring, target species in the Peel-Harvey Estuary
15 Aldrichetta forsteri Yellow-eye Mullet, target species
16 Mugil cephalus Sea Mullet, target species
17 Torquigener
pleurogramma common blowfish occurring in the estuary in very high numbers, nuisance to fishermen
18 bivalves small bivalves, Arthritica semen being most abundant species
19 gastropods small snails
20 Western King Prawn Penaeus (Melicertus) latisulcatus, target prawn
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species in the estuary
21 Blue Swimmer Crab Portunus pelagicus, main target species in the estuary
22 crustaceans mainly amphipods and other benthic crustaceans
23 worms mainly polychaetes, but also nematodes, sipunculans, platyelminthes
24 zooplankton zooplankton and ichthyoplankton
25 microscopic algae phytoplankton and benthic microalgae
26 algae red and brown algae
27 macrophytes Enteromorpha sp. and Ulva sp. and other Chlorophyta
28 Chaetomorpha linum green macroalgae
29 Cladophora
montagneana green macroalgae
30 seagrass Halophila sp., Ruppia sp.
31 detritus sediment detritus, no data on water column detritus available
For each functional group, the following parameters were used for Ecopath
modelling: biomass (B), production per unit of biomass (P/B) and consumption per
unit of biomass (Q/B), as well as data on the dietary composition and catch rates.
Scientific studies undertaken in the Peel-Harvey have general focused on gaining
ecological information about floral and faunal communities, and have tended to
analyse abundances rather than biomasses (Lukatelich & McComb, 1986a; Potter et
al., 1983a; Wildsmith, 2007; Young & Potter, 2003b). In general, abundances were
converted to biomass parameters for the Ecopath models by multiplying the
abundance with an average weight for the species adopted from the literature, for
example the abundances of bivalves in Table 3.18 (Rose, 1994; Wildsmith, 2007)
were multiplied with the average body weight for each species that were recorded
by Rose in 1994.
In the literature, dietary composition usually presents prey items according to the
occurrence or volume of prey in the predator’s diet. In the dietary matrices of
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Ecopath, the predator will exhibit the dietary composition according to the
functional groups defined for the model. All dietary components are entered as
fractions of the total diet of the predator. For this reason, it is appropriate to directly
adapt this data for the dietary parameter input in Ecopath.
Production values for primary producers were adapted from the literature. The
production/ biomass ratio for non-primary producers equals total mortality and was
calculated for the functional groups by applying growth parameters and body
characteristics, asymptotic lengths and biomasses.
Few scientific studies explore how much prey is consumed by a predator. While
consumption can be calculated depending on body size, these parameters were
unavailable for different groups. Thus, these parameters were adopted from other
models.
3.3 Parameter input 3.3.1 Dolphins (Functional group 1) Indo-Pacific Bottlenose Dolphins (Tursiops aduncus) occur within the Peel-Harvey
Estuary (Groom & Coughran, 2012). However, no studies have been undertaken to
determine the abundance of dolphins within the estuary. Data on the diet and food
consumption of this dolphin population are also not available. It was therefore
necessary to obtain estimates of the missing parameters for this functional group by
extrapolating data from other ecosystems.
The abundance of dolphins within the estuary has not been studied yet. However, 46
individuals have been identified in in the area around the Mandurah Channel (James
Raeside, Murdoch University, unpublished data). The abundance of dolphins for the
entire estuary is estimated with 75 for the ‘post DC’ and 50 individuals for the ‘pre
DC’ models (pers. comm. Hugh Finn Murdoch University). From these abundances,
the biomass estimates for the functional group ‘dolphins’ were derived assuming the
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population structure is similar to those in other areas of Western Australia (Groom &
Coughran, 2012), namely 28% adult individuals, 39% sub-adults and 33% calves
(Table 1 in (Groom & Coughran, 2012). By applying growth curves from Bottlenose
Dolphins in captivity (Cheal & Gales, 1992), the overall biomass for the functional
group ‘dolphins’ for the entire estuary was estimated with 0,039 t km-² for the ‘pre
DC’ model and 0,059 t km-² for the ‘post DC’ model (Table 3.2).
A model life table for bottlenose dolphins was developed in Florida, which estimated
the natural mortality of the population with 9.8% (Stolen & Barlow, 2006). For the
West Florida Shelf model, the mortality of cetaceans was estimated with 0.1 year-1
(Okey & Mahmoudi, 2002). The balanced Ecopath models of the Newfoundland-
Labrador Shelf (Bundy et al., 2000), Gulf of Mexico (Vidal-Hernandez, 2000) and the
Jurien Bay Marine Park in Western Australia (Lozano-Montez et al., 2011) also
presented a P/B ratio of 0.1 year-1 for dolphins, whereas the P/B ratio for dolphins in
the middle Gulf of California was only slightly higher to the Jurien Bay model with
0.16 year-1 (del Monte-Luna et al., 2007). The mortality rate of dolphins hasn’t been
studied in the Peel-Harvey Estuary. It is assumed that the mortality of dolphins in the
Peel-Harvey Estuary is similar to the mortality in other estuaries, e.g. the Indian River
Lagoon in Florida (Stolen & Barlow, 2006). Stolen & Barlow studied the mortality of
Tursiops truncatus in detail and the overall annual mortality rate was estimated with
9.8% (Stolen & Barlow, 2006), an estimate which is also applied in this study (Table
3.2).
Since the Dawesville Channel opened, and with increasing canal development in the
Peel-Harvey Estuary, areas of deeper habitat are more available for the dolphin
population. However, the dolphins are also known to occur in very shallow water
and, for this reason, it is assumed for both Ecopath models that the habitat area of
the dolphin population covers the entire Peel-Harvey Estuary (pers. comm. Simon
Allen, Murdoch University).
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Table 3.2: Parameter input of the functional group ‘dolphins’
Parameter ‘pre DC’ ‘post DC’
Biomass (t/ km²) 0.0395 0.059
P/B (year -1) 0.098 0.098
Q/B (year -1) 5.61 5.61
The composition of the diets of the dolphins of the Peel-Harvey Estuary, which is
required for the diet matrix used by the Ecopath models, was adapted from other
aquatic systems, such as Sarasota Bay, Florida (Barros & Wells, 1998) and Port
Lincoln, South Australia (Kemper & Gibbs, 2001). The dolphins in those systems fed
mainly on fish but also on cephalopods. Cephalopods have not been reported for any
fish or invertebrate study on the Peel-Harvey Estuary. Thus, it is concluded that, if
they are present in the system, they occur only in such small numbers that they can
be ignored in the Ecopath models for the Peel-Harvey Estuary. The diets of dolphins
in Florida and South Australia were quite similar. The main fish families listed as
dolphin prey in both of the above studies are Carangidae, Gerreidae, Clupeidae,
Mugilidae and Sparidae. These fish families accounted for 77% of the dolphin prey in
Sarasota Bay, Florida (Barros & Wells, 1998) and were also consumed by dolphins in
South Australia (Kemper & Gibbs, 2001). Consequently, these teleost fish are also
regarded as the main prey groups in the Peel-Harvey Estuary, accounting for 75% of
the dolphin diet in this estuary. These dietary studies list prey items, but do not
specify biomasses or volumes of the dolphin prey. The dolphin prey was
standardized according to the functional groups in this Ecopath approach (Table 3.3),
using a study on marine mammals as guidance (Pauly et al., 1998).
Isopods and crustaceans that were present in small amounts in the diets of dolphins
in South Australia (Kemper & Gibbs, 2001). This finding is consistent with
observations made in estuaries in Western Australia that dolphins interact with crabs
and prawns, these species are not considered to be a major component of the
dolphins’ diet (pers. comm., Simon Allen, Murdoch University). The diet of dolphins
in the Peel-Harvey Estuary (Table 3.3) is similar to the dietary composition of
dolphins in Florida (Okey & Mahmoudi, 2002).
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The diet matrix entry for the dolphin group is presented in Table 3.3. It is assumed
that the dolphin population in the Peel-Harvey Estuary is a resident rather than
migrating population and thus, only a small amount of food (10%) is consumed
outside of the estuary (pers. comm., Simon Allen, Murdoch University).
Table 3.3: Diet entry of the functional group ‘dolphins’
Fish group % occurence
Carnivore marine fish 41.25
Omnivore marine fish 7.5
Omnivore estuarine fish 7.5
Detritivore estuarine fish 3.75
Aldrichetta forsteri 7.5
Mugil cephalus 7.5
3.3.2 Birds (Functional groups 2 and 3)
The birds occurring around the Peel-Harvey Estuary are divided into two functional
groups, i.e. ‘piscivorous waterbirds’ and ‘waterbirds’, such as the waders and
invertebrate-eating birds that use the wetlands of the Peel-Harvey Estuary. The Peel-
Harvey Estuary is part of a RAMSAR site (which also includes lakes near the estuary)
and is highly significant for resident and migratory bird species in Western Australia
(Hale & Butcher, 2007). Numerous (86) species of waterbirds have been recorded in
the Peel-Harvey Estuary (Department of Conservation and Land Management, Perth,
Western Australia, 1990,
http://www.naturebase.net/pdf/national_parks/wetlands/fact_sheets/peel-
yelgorup1.doc), of which the most common species within each functional group are
listed in Table 3.4.
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Table 3.4: List of most numerous bird species considered for the ‘pre DC’ and ‘post DC’ Ecopath models in the functional groups ‘waterbirds’ and ‘piscivorous waterbirds’
Functional Group Species Scientific name
waterbirds Australian Shelduck Tadorna todornoides
Grey Teal Anas gracilis
Bar-tailed Godwit Limosa lapponica
Red Knot Calidris cannutus
Sharp tailed Sandpiper Calidris acuminate
Curlew Sandpiper Calidris ferruginea
Banded Stilt Cladorhynchus leucocephalus
Black Swan Cygnus atratus
Pacific Black Duck Anas superciliosus
Australian Shoveler Anas rhynchotis
Black-winged Stilt Himantopus himantopus
Common Greenshank Tringa nebularia
Blue-billed Duck Oxyura lobata
Eurasian Coot Fulica atra
Hoary-headed Grebe Poliocephalus poliocephalus
Pink-eared Duck Malacorhyncus membranaceus
piscivorous waterbirds
Little Pied Cormorant Phalacrocorax malanoleucos
Pied Cormorant Phalacrocorax varius
Little Black Cormorant Phalacrocorax sulcirostris
Australian Pelican Pelecanus conspicillatus
White -faced Heron Egretta navaehollandiae
Bird numbers were recorded during both time periods used in the Ecopath models
(Bowman & Bamford, 2008; Lane et al., 2002; Ninox-Wildlife-Consulting, 1990).
These abundances of birds were used to obtain the biomass estimates listed in Table
3.5. To obtain biomass estimates, the abundances were multiplied with average
individual body weights gained from the literature and from an online database
provided by the Australian Museum (http://www.birdsinbackyards.net).
Table 3.5: Parameter input for the functional groups ‘waterbirds’ and ‘piscivorous waterbirds’ for both Ecopath models of the Peel-Harvey Estuary
Functional group
Biomass (t/km2) ‘pre DC’
Biomass (t/km2)
‘post DC’
P/ B (year-1) ‘pre DC‘
P/ B
(year-1) ‘post DC‘
Q/B (year-1)
Habitat area (fraction)
waterbirds 0.508 0.058 0.09 0.28 55.63 32.50%
piscivorous waterbirds
0.182
0.178
0.09
0.28
12.56
100%
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An Ecopath model of Hong Kong waters (Pitcher et al., 2002) presented a seabird
mortality rate of 0.06 year-1, which is similar to the mortality rate of birds in the Bay
of Somme, France with 0.074 year-1 (Rybarczyk et al., 2003), whereas the mortality
of seabirds in the North Sea was estimated to be much higher with 0.28 year-1
(Mackinson & Daskalov, 2007). The mortality of waders and diving seabirds in the
temperate Jurien Bay Marine Park in Western Australia was estimated to be less
than 10% of the population of these functional groups (Lozano-Montez et al., 2011).
Although the mortality rate of birds in the Peel-Harvey Estuary hasn’t been studied
yet, (Rogers et al., 2010) suggest that bird numbers in the estuary have decreased by
one third compared to numbers recorded in 1980s. These findings indicate that
mortality rates might have changed over the last decades. There are several
plausible causes for the decrease in bird numbers, such as climate change, lack of
prey, habitat loss or increased mortality rates in winter territories of migrating birds.
However, also the area around the Peel-Harvey Estuary has changed recently, as a
new highway was constructed that is now passing the estuary and there is an
increase in development sites in the Mandurah area. These factors might have led to
a slight increase in bird mortality around the estuary. For this reason, the mortality
estimate of the pre DC Ecopath model is smaller, 0.09 year-1 (Lozano-Montez et al.,
2011), than the parameter of the post DC model, 0.28 year-1 (Mackinson & Daskalov,
2007) presented in Table 3.5. However, these parameter settings are marked with a
low pedigree (Table 3.36) and are still far smaller than mortality estimates of other
Ecopath models that present mortality rates of approx 5 year-1 (Barausse et al., 2007;
Okey et al., 2004).
The Q/B values for the different bird species (Table 3.5) were adopted from a study
in Sweden, where consumption of waterbirds was estimated (Nilson & Nilson, 1976).
In Jurien Bay, the consumption of waders was estimated with a Q/B ratio of 40 and a
ratio of 45 for diving birds (Lozano-Montez et al., 2011), compared to a high Q/B
ratio for seabirds of 216.56 in the North Sea (Mackinson & Daskalov, 2007) and a
small Q/B estimate in the Bay of Somme with a ratio of 6.146 (Rybarczyk et al., 2003)
and a ratio of 0.53 in the Seine Estuary, France (Rybarczyk & Elkaim, 2003). The Q/B
values used in this Ecopath approach (Table 3.5) is in line with consumption
estimates used for waterbirds in other Ecopath models. The area of habitat that is
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used by the birds differs between the functional groups. It is assumed that the
piscivorous bird species fish for prey throughout the whole estuary, whereas waders
or small invertebrate-eating birds feed mainly in the very shallow waters (<30 cm
water depth) of the estuary, which according to bathymetric maps (Hale & Butcher,
2007) is assumed to equal about 32.5% of the total estuarine area.
No quantitative studies exploring the dietary composition and consumption of birds
in the Peel-Harvey Estuary have yet been reported. For this reason, data on bird
diets had to be adopted from other ecosystems. For most species, diet information
could be obtained from an online database provided by the Australian Museum
(http://www.birdsinbackyards.net). However, this database lacked detailed data on
dietary composition. The input for the ‘diet composition’ matrix for both Ecopath
models is presented in Table 3.6 and references to the sources of these data are
listed in Table 3.7. If no quantitative dietary information was available from the
literature, rough estimates were gained from the online database
(http://www.birdsinbackyards.net).
Table 3.6: Dietary composition of the two functional bird groups estimated for both Ecopath models. Note the prey group ‘fish’ consists of 13 different fish groups, such as ‘carnivore marine fish’, etc. that are detailed in section 3.3.4, but which are combined here to simplify the description of the dietary assumptions made for both bird groups. Predator group Prey group: waterbirds piscivorous waterbirds
(% Volume) (% Volume)
Fish 0.13 62.42
Bivalves 4.61 0.16
Gastropods 10.76 0.16
Prawns 3.89 5.56
Blue Swimmer Crab 3.89 0
Crustaceans 10.29 17.02
Polychaetes 11.76 0
Zooplankton 6.94 0
Microscopic algae 1.67 0
Algae 2.22 0
Macrophytes 1.67 0
C.linum 10.29 0
C. montagneana 11.76 0
Seagrass 6.94 0
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Table 3.7: Literature cited for quantitative dietary information of different bird species, which was used to estimate the dietary composition described in Table 3.6
Bird species Reference
Malacorhyncus membranaceus (Martin et al., 2007)
Calidris ruficollis (Dann, 1999)
Calidris acuminate (Dann, 1999)
Phalacrocorax malanoleucos (Miller, 1979)
Phalacrocorax varius (Barquete et al., 2008)
Phalacrocorax sulcirostris (Miller, 1979)
Egretta navaehollandiae (Lo, 1991)
3.3.3 Sharks (Functional group 4)
Two species of sharks were reported in the studies of fish within the Peel-Harvey
Estuary in 1979 (Potter et al., 1983b) and 1996 (Young & Potter, 2003b): Mustelus
antarcticus (Gummy Shark) and Heterodontus portusjacksoni (Port Jackson Shark).
The sharks caught were juveniles and their abundance and biomasses were recorded
in these studies. No sharks were recorded in a recent study ((Valesini et al., 2009);
however, this was possibly due to the fact that sampling took place in shallow waters
close to the shore and not in the deeper basins and canals (Valesini et al., 2009). It is
assumed that juvenile sharks still enter the Peel-Harvey Estuary and thus, sharks are
included as a functional group in both Ecopath models. The biomass values for the
shark functional group (Table 3.8) were adopted from the two fish studies that took
place in years prior to and following the opening of the Dawesville Channel (Potter et
al., 1983b; Young & Potter, 2003b). The abundances, as well as the total biomasses
for each species in the samples were recorded for both time periods (Potter et al.,
1983b; Young & Potter, 2003b). The biomass estimates were calculated by dividing
the biomass of the samples by the sampled area and thus, the estimates were
converted into the standard unit t/km2 for the Ecopath parameter input thereby
assuming a 100% efficiency of the fishing gear.
The average natural mortality for Mustelus antarcticus of 0.2 was adopted from the
literature for the shark groups in both Ecopath models (Compagno, 1984). This
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parameter is smaller than P/B ratios used in other models, for example a ratio of
0.41 in Florida (Okey & Mahmoudi, 2002) or a ratio of 0.32 for small coastal sharks in
Jurien Bay Marine Park (Lozano-Montez et al., 2011). However, juvenile sharks do
not have to face any (or few) predators in the shallow waters of the Peel-Harvey
Estuary and thus, it seems more likely that the mortality estimate adopted from the
literature is appropriate for these Ecopath models. Also, sharks are not listed as
target species and are only caught by the recreational fishermen in the Peel-Harvey
in small numbers and catches were too insignificant to be recorded explicitly
(Malseed & Sumner, 2001). It is assumed that the natural mortality of the sharks in
the Peel-Harvey exceeds fishing mortality by far and thus, the total mortality will
equal the natural mortality (Table 3.8).
The habitat area for this functional group is estimated to be about 2/3rd of the
estuarine area (Table 3.8), as sharks were mainly caught in deeper waters (Potter et
al., 1983b; Young & Potter, 2003b) and were not caught in 2005-07 when only
“nearshore shallow waters (<2m)” were sampled (Valesini et al., 2009).
Table 3.8: Values of the functional group ‘sharks’ for the ‘pre DC’ and
‘post DC’ Ecopath models
Parameter: ‘pre DC’ ‘post DC’
Biomass (t/ km²) 0.0163 0.00027
P/B (year -1) 0.2 0.2
Q/B (year -1) 2.5 2.5
Habitat area (fraction in %) 66 66
No study has been undertaken to study the consumption of these shark species in
the Peel-Harvey Estuary and no data were found in the literature showing
consumption rates. For these Ecopath model (Table 3.8), a consumption estimate
was adopted from a mass-balanced model of the North Sea, which shows a Q/B ratio
of 2.5 for juvenile sharks (Mackinson & Daskalov, 2007). This parameter for juvenile
sharks seems more appropriate here than higher Q/B ratios that are used in other
Ecopath models, for example the Florida Shelf model (Okey & Mahmoudi, 2002),
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which presents a Q/B ratio of 3.29 for coastal sharks or the Ecopath model of the
nearby Jurien Bay Marine Park that presents a Q/B ratio of 10.4 for small coastal
sharks. The diet of Heterodontus portusjacksoni, seems to be similar
(www.Fishbase.org) to the dietary composition of Mustelus antarcticus
(Simpfendorfer, 2001). For this reason, the dietary information of M.antarcticus is
used for these Ecopath models (Table 3.9).
Table 3.9: Dietary consumption of the functional group ‘sharks’
Prey group % of diet
Worms 0.2
Crabs 20.8
Prawns 12.8
Crustaceans 3.7
Gastropods 0.1
Teleost 50
3.3.4 Fish (Functional groups 5 to 17)
This section explains the process by which fish species were placed into different
functional groups. It also provides the mathematical information for how the three
input parameters (biomass, mortality and consumption per biomass) were calculated
for fish.
The fish species that were recorded for the Peel-Harvey Estuary were grouped
according to their life cycle categories (marine or estuarine) and their diet. As there
are few dietary data for fish from the Peel-Harvey Estuary, advice as to diet was
obtained from an expert in diets of Western Australian fish species (pers. comm.,
Margaret Platell, Murdoch University) (Table 3.10). Numerous studies have been
undertaken on the fish communities of the Peel-Harvey Estuary (Loneragan et al.,
1986, 1987; Potter et al., 1983a; Potter et al., 1983b; Young & Potter, 2003b). The
species list for the different fish groups and the data used for extrapolating the
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biomass estimates for the Ecopath models are based on studies undertaken in: (a)
1979/80 (Potter et al., 1983b) and (b) 2005-07 (Valesini et al., 2009). Grouping fish
species according to their size was considered, but was rejected because this would
have required a grouping strategy to divide the larger species into juveniles and
adults, as they would be part of at least two size groups. Data for biomass, P/B and
Q/B ratios (as well as the diets for the different size groups in case of an ontogenetic
shift in diet) are not available for this estuary. Grouping by size, as well as life history
and diet, would have required the adopting of further data from other models, other
estuarine ecosystems, and other species, thereby lowering the pedigree of the Peel-
Harvey Ecopath models. For this reason, size was not included in the criteria for
classifying the fish species into functional groups.
Fish species were divided into: (1) eight different dietary groups; (2) four single-
species groups comprising commercially important finfish and crustaceans; and (3) a
single-species group for the common blowfish Torquigener pleurogramma (a species
of specific interest to fishers and fishery managers).
The abundance of T. pleurogramma has increased substantially since the opening of
the Dawesville Channel in 1994, becoming the most abundant species shortly after
the channel opening (Young & Potter, 2003b). A recent study found that T.
pleurogramma abundance had declined somewhat, although the species is still
considered a ‘plague’ (Valesini et al., 2009). To facilitate investigation of factors
influencing the abundance of this species, it was treated a single species group.
Table 3.10: List of species of the functional fish groups that were recorded in the pre and post DC period and the list of biomass estimates for each species in tkm-2
species recorded in Biomass (in t km-2)
Species pre DC post pre DC post DC
Marine omnivorous fish: functional group 5
Acanthaluteres brownii X 0.00004
Ammotretis elongata X X 0.00052 0.00433
Atherinomorus ogilbyi X X 0.03036 0.06152
Brachaluteres jacksonianus X 0.00002
Eubalichthys mosaicus X 0.00001
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Haletta semifasciata X X 0.00848 0.00546
Meuschenia freycineti X X 0.00104 0.00003
Microcanthus strigatus X 0.00001
Rhabdosargus sarba X X 0.08583 0.00672
Scobinichthys granulatus X X 0.00139 0.00006
Group parameter 0.12767 0.07816
Marine carnivorous fish: functional group 6
Argyrosomus hololepidotus X 2.14753
Arripis truttaceus X X 0.00004 0.00153
Callogobius depressus X 0.00022
Contusus brevicaudus X X 0.27583 0.001
Cristiceps australis X X 0.00001 0.00017
Dotalabrus alleni X 0.00004
Elops machnata X 0.03648
Enoplosus armatus X 0.00012
Filicampus tigris X 0.00002
Galaxias maculates X 0.00001
Gerres subfasciatus X X 1.90549 0.04145
Gonorynchus greyi X 0.00005
Gymnapistes marmoratus X X 0.02076 0.00326
Halichoeres brownfieldi X 0.00001
Helcogramma decurrens X 0.0000024
Hyperlophus vittatus X X 0.00912 0.16445
Lesueurina platycephala X 0.00001
Neoodax sp. X X 0.00004
Papillogobius punctatus X 0.00657
Parapercis haackei X 0.00004
Platycephalus laevigatus X 0.00038
Pomatomus saltatrix X X 0.90855 0.00022
Pseudocaranx dentex X X 0.03368 0.00012
Pseudocaranx wrightii X 0.00115
Pseudorhombus jenynsii X X 0.14999 0.02107
Sardinops sagax X 0.0001
Scorpis georgianus X X 0.00004 0.000003
Spratelloides robustus X X 0.0001 0.00633
Stigmatopora argus X 0.00103
Trachurus novaezelandiae X 0.20076
Upeneus tragula X 0.00004
Urocampus carinirostris X 0.00002
Group parameter 5,68908 0,24875
Marine herbivorous fish: functional group 7
Acanthaluteres spilomelanurus X 0.00004
Acanthaluteres vittiger X 0.00001
Arrhamphus sclerolepis X 0.00005
Hyporhamphus melanochir X X 0.10926 0.00048
Monacanthus chinensis X 0.00007
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Pelates sexlineatus X X 1.93878 0.03368
Group parameter 2.04803 0.03433
Marine detritivorous fish: functional group 8
Omobranchus germaini X 0.000003
Petroscirtes breviceps X 0.00002
Group parameter 0.000023
Estuarine omnivorous fish: functional group 9
Acanthopagrus butcheri X X 0.042 0.038
Amniataba caudavittata X X 1.090 0.004
Craterocephalus mugiloides X X 0.001 0.012
Craterocephalus pauciradiatus X X 0,00001 0.028
Pseudogobius olorum X X 0.003 0.011
Group parameter 1.135 0.093
Estuarine carnivorous fish: functional group 10
Afurcagobius suppositus X X 0.001 0.003
Apogon rueppellii X X 0.155 0.024
Arenigobius bifrenatus X X 0.003 0.002
Atherinosoma elongata X X 0.016 0.247
Cnidoglanis macrocephalus X X 5.711 0.00001
Edelia vittata X 0.00004
Engraulis australis X X 0.018 0,0001
Favonigobius lateralis X X 0.018 0.033
Galaxias occidentalis X 0.00002
Gambusia holbrooki X 0.0001
Leptatherina presbyteroides X X 0.001 0.041
Leptatherina wallacei X X 0.003 0.018
Platycephalus speculator X 0.001
Siphamia cephalotes X X 0.0001 0.000006
Group parameter 5.926 0.369
Estuarine herbivorous fish: functional group 11
Hyporhamphus regularis X X 0.021 0.0007
Estuarine detritivorous fish: functional group 12
Nematalosa vlaminghi X X 5.997 0.010
Whiting: functional group 13
Sillago bassensis X 0.015
Sillago burrus X X 0.008 0.005
Sillaginodes punctata X X 0.050 0.001
Sillago schomburgkii X X 0.661 0.040
Sillago vittata X 0.001
Group parameter 0.734 0.046
Arripis georgianus: functional group 14
Arripis georgianus X X 0.136 0.012
Aldrichetta forsteri: functional group 15
Aldrichetta forsteri X X 19.562 0.085
Mugil cephalus: functional group 16
Mugil cephalus X X 31.580 0.037
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Torquigener pleurogramma: functional group 17
Torquigener pleurogramma X X 0.080 1.773
The following process was used to derive the biomass estimates for all fish groups.
Firstly, abundance estimates were obtained for both time periods using information
reported in 1979-81 (Potter et al., 1983b) and 2005-07 (unpublished data, F.
Valesini, Murdoch University). Secondly, the biomass parameters were calculated by
dividing the biomass by the sampling area. This allowed the parameters to be
converted into the standard unit t/km2 for the Ecopath parameter input, thereby
assuming a 100% efficiency of the fishing gear (Table 3.10). The biomass values for
the ‘post DC’ Ecopath model were derived from samples in the “nearshore shallow
waters (<2m)” (Valesini et al., 2009). This lowered the pedigree for these biomass
estimates and therefore these parameters were changed first in the balancing
process. As no fish were recorded for the group ‘marine detritivorous fish’ for the
‘pre DC’ Ecopath model, the biomass was set to a very low value, as it cannot be
concluded that this functional group was completely absent before the Dawesville
Channel was opened (Table 3.10).
Thirdly, mortality was assessed. The P/B parameter equals total mortality Z, which
summarizes natural mortality M and fishing mortality F (Christensen et al., 2005).The
mortalities for each functional fish group were estimated using length data for
estimating natural mortality M (Potter et al., 1983b) and catch for estimating fishing
mortality F (Department of Fisheries, Perth, WA).
The Peel-Harvey Estuary is fished by a commercial and a recreational fishing sector.
The main target species with the estuary is the Blue Swimmer Crab (Portunus
pelagicus), but prawns and fish are also targeted. The commercial fishing sector has
changed the gear that is used within the estuary from trawling to mainly crab traps
and gill nets. The catch and effort of the commercial fishing sector has been
recorded in the Peel-Harvey Estuary for several decades (Department of Fisheries,
Perth, Western Australia). For the Ecopath models described here, the catch of the
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years 1980 and 2000 have been adapted for the ‘pre DC’ and ‘post DC’ Ecopath
models respectively (Table 3.11).
Table 3.11: Estimated catch (in tkm-2) of the functional fish groups that were estimated for different fishing gears in the pre (1980) and post (2000) DC period
Catch (in t km-2) Beach seine Gill net Recreational
Functional group
pre post pre post pre post
5 0.141 0.001 0.103 0.002 0.008 0.008
6 0.528 0.012 0.387 0.059 0.031 0.031
7 0.035 0.0003 0.026 0.002 0.002 0.002
8 0.0001 0.0003 0.00001 0.002 0.002 0.002
9 0.07 0.0005 0.052 0.002 0.004 0.004
10 0.246 0.009 0.181 0.071 0.01 0.01
11 0.035 0.0003 0.026 0.002 0.002 0.002
12 0.035 0.0003 0.026 0.002 0.002 0.002
13 0.027 0.057 0.211 0.059 0.01 0.01
14 0.00001 0.036 0.00001 0.018 0.033 0.033
15 0.723 0.215 1.66 0.067 0 0
16 0.321 0.319 1.105 0.029 0 0
17 0 0 0 0 0.001 0.001
Detailed information for the recreational catch in the Peel-Harvey Estuary is not
available. The catch is not recorded on a yearly basis and is difficult to estimate, as
fishing licences have never been required in Western Australia. Creel surveys were
undertaken in 1998-99 (Malseed & Sumner, 2001) and in 2008. The data of the later
survey is not yet available for the ‘post DC’ model. The recreational fishing sector
poses a much higher pressure on fish and crab stocks than the commercial, which is
continuously decreasing in boat numbers (Malseed & Sumner, 2001). The ratio of
commercial versus recreational catch of Blue Swimmer Crabs is approximately 1:4
(pers. comm., D. Johnston, Department of Fisheries, Perth, Western Australia;
(Malseed & Sumner, 2001). However, it is likely that the recreational fishing effort is
still increasing, as the population around the estuary is growing. But, this hypothesis
still needs to be investigated.
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The catch in annual biomass for the ‘pre DC’ and ‘post DC’ Ecopath models is derived
from catch rates that were provided by Department of Fisheries, Perth, Western
Australia and by the survey on the recreational fishing sector in 1998-99 (Malseed &
Sumner, 2001). As, no recreational catch data are available for the period before the
Dawesville Channel was opened, the survey data are applied for both Ecopath
models (Table 3.11).
Fishing mortality (F) was estimated (Table 3.12) according to the equation:
Catch ≈ Biomass * Fishing mortality
Catch data (in kg) provided by the Department of Fisheries, Perth, Western Australia
presented single species catch rates, as well as catch for ‘fish, other’. These
undetermined catches were divided between the multispecies functional groups
according to the numbers of possible target species, thus assuming that small fish
species of the families Gobiidea and Atherinidae are unlikely to be kept (Table 3.12).
To calculate fishing mortality F, catch was divided by biomass estimates listed in the
literature (Potter et al., 1983b; Young & Potter, 2003b).
Table 3.12: Mortality estimates for the functional fish groups
pre DC post DC
Functional groups M F Z M F Z
5 marine omnivorous fish 1.552 0.523 2.075 1.448 0.014 1.462
6 marine carnivorous fish 1.808 0.116 1.924 2.008 0.369 2.377
7 marine herbivorous fish 0.811 0.238 1.049 0.763 0.011 0.774
8 marine detritivorous fish 1.939 0.007 1.946 1.939 0.042 1.981
9 estuarine omnivorous fish 1.806 0.018 1.824 2.742 0.007 2.514
10 estuarine carnivorous fish 2.001 0.074 2.075 1.935 0.257 2.192
11 estuarine herbivorous fish 1.134 0.153 1.287 1.072 0.043 1.115
12 estuarine detritivorous fish 0.866 0.011 0.877 0.819 0.023 0.842
13 whiting 1.165 0.293 1.458 0.892 0.272 1.164
14 Arripis georgianus 0.853 0.111 0.964 0.806 0.707 1.513
15 Aldrichetta forsteri 0.852 0.122 0.695 0.542 0.344 0.886
16 Mugil cephalus 0.421 0.045 0.466 0.398 0.975 1.373
17 Torquigener pleurogramma 0.798 0.011 0.809 0.755 0.001 0.755
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For determining natural mortality M, the maximum length recorded in the estuary
for each fish species was converted into asymptotic length (Pauly, 1984) according
to:
LL 95.0max
If no length data were recorded in the Peel-Harvey (Potter et al., 1983b), length data
were used from other estuaries in Western Australia (Hyndes et al., 1997) or, if no
local source was available, from FishBase (www.FishBase.org, Table 3.13). The fish
lengths reported for the Peel-Harvey Estuary are generally smaller than in other sites
and much smaller than the maximum lengths reported in FishBase. However, it
should be emphasised that the fish lengths recorded in the Peel-Harvey Estuary were
derived from an extensive study using gill nets, beach seine and otter trawl (Potter et
al., 1983b). Further, data analysis clearly demonstrated that the Peel-Harvey Estuary
is used as a nursery area, as 0+ and 1+ year classes were caught (Potter et al.,
1983b). These factors account for the fish lengths being smaller than in other areas
and smaller than maximum lengths recorded in FishBase (Table 3.12). This logic of
preferring data with a local provenance also applies to the possibility of using the
maximum size of the fish in the region, not the maximum size caught. Using length
data from the region belongs to the pedigree category “same species, similar
system”. In contrast, length data from the Peel-Harvey Estuary belongs to the
highest pedigree category: “same species, same system”. There is no reasonable
argument that explains why length data from the Peel-Harvey Estuary should not be
applied here. Ignoring data from the Peel-Harvey Estuary lowers the pedigree and,
thus, the quality of the Ecopath models.
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Table 3.13: Natural mortality M and Q/B ratio of each fish species that were recorded in the pre and post DC period. Group parameters were derived by weighting each species parameter by abundance. The length data (Lmax) for each species was derived from * Potter et al., 1983b, **Hyndes et al. 1997 or from Fish Base (www.FishBase.org).
M Q/B
Species L∞ in mm pre DC post DC pre DC post DC
Marine omnivorous fish: functional group 5
Acanthaluteres brownii *100.00 2.025 6.661
Ammotretis elongata *147.37 1.464 1.384 6.322 6.174
Atherinomorus ogilbyi *129.47 1.631 1.542 6.500 6.348
Brachaluteres jacksonianus 105,26 1.834 6.696
Eubalichthys mosaicus 631,58 0.433 4.801
Haletta semifasciata 305,26 0.796 0.752 5.225 5.103
Meuschenia freycineti 631,58 0.433 0.409 3.790 3.702
Microcanthus strigatus 168,42 1.234 5.774
Rhabdosargus sarba *293.68 0.822 0.777 5.061 4.943
Scobinichthys granulatus *181.05 1,23 1.165 6.299 6.153
group parameters weighted by abundance
1.552 1.448 6.369 6.213
Marine carnivorous fish: functional group 6
Argyrosomus hololepidotus *702.11 0.396 4.204
Arripis truttaceus *30.53 5.466 5.168 13.577 13.259
Callogobius depressus *93.68 2.138 6.111
Contusus brevicaudus *238.95 0.977 0.924 5.537 5.407
Cristiceps australis 189,47 1.186 1.121 5.650 5.518
Dotalabrus alleni 89,47 2.101 7.171
Elops machnata *487.37 0.538 5.287
Enoplosus armatus 526,32 0.477 4.208
Filicampus tigris 311,58 0.740 6.704
Galaxias maculates 200 1.072 5.817
Gerres subfasciatus *207.37 1.100 1.040 5.628 5.497
Gonorynchus greyi 526,32 0.477 4.749
Gymnapistes marmoratus *137.89 1.547 1.463 5.813 5.677
Halichoeres brownfieldi 157,89 1.306 6.020
Helcogramma decurrens 47,37 3.578 8.343
Hyperlophus vittatus *93.68 2.138 2.022 7.344 7.172
Lesueurina platycephala 115,79 1.693 6.410
Neoodax sp. *201.05 1.129 1.067 6.500 6.348
Papillogobius punctatus 152,63 1.344 5.755
Parapercis haackei 105,26 1.834 6.592
Platycephalus laevigatus *218.95 1.051 6.069
Pomatomus saltatrix *208.42 1.095 1.035 6.030 5.889
Pseudocaranx dentex *281.05 0.853 0.806 5.417 5.291
Pseudocaranx wrightii 736,84 0.360 4.493
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Pseudorhombus jenynsii *395.79 0.640 0.605 4.655 4.546
Sardinops sagax *106.32 1.924 6.982
Scorpis georgianus *56.84 3.249 3.071 8.868 8.661
Spratelloides robustus *84.21 2.338 2.211 8.003 7.816
Stigmatopora argus 267,37 0.841 6.754
Trachurus novaezelandiae *289.47 0.832 5.352
Upeneus tragula 315,79 0.731
Urocampus carinirostris 68,42 2.630 9.699
group parameters weighted by abundance
1.808 2.008 6.785 7.154
Marine herbivorous fish: functional group 7
Acanthaluteres spilomelanurus
147,37 1.384 10.799
Acanthaluteres vittiger 368,42 0.643 8.506
Arrhamphus sclerolepis 378,95 0.628 9.956
Hyporhamphus melanochir *397.89 0.637 0.603 10.081 9.845
Monacanthus chinensis 400 0.600 8.695
Pelates sexlineatus *297.89 0.812 0.768 8.104 7.915
group parameters* weighted by abundance
0.811 0.763 8.120 8.053
Marine detritivorous fish: functional group 8
Omobranchus germaini 84,21 2.211 10.984
Petroscirtes breviceps 117,89 1.668 10.329
group parameters (weighted by abundance) 1.939 10.656
Estuarine omnivorous fish: functional group 9
Acanthopagrus butcheri *386.32 0.653 0.618 4.702 4.592
Amniataba caudavittata *241.05 0.970 0.917 8.340 7.242
Craterocephalus mugiloides *47.37 3.784 3.578 5.858 5.721
Craterocephalus pauciradiatus
73,68 2.614 2.472 7.416 7.822
Pseudogobius olorum *67.37 2.818 2.664 8.010 8.145
group parameters* weighted by abundance
1.806 2.742 6.756 7.557
Estuarine carnivorous fish: functional group 10
Afurcagobius suppositus *77.89 2.496 2.360 7.280 7.110
Apogon rueppellii *100.00 2.025 1.914 6.824 6.665
Arenigobius bifrenatus *152.63 1.421 1.344 6.146 6.002
Atherinosoma elongata *109.47 1.877 1.775 6.291 6.144
Cnidoglanis macrocephalus *722.11 0.387 0.366 4.118 4.021
Edelia vittata *21.05 7.459 10.888
Engraulis australis *136.84 1.557 1.472 7.156 6.988
Favonigobius lateralis *93.68 2.138 2.022 6.565 6.412
Galaxias occidentalis 171,58 1.219 6.042
Gambusia holbrooki 36,84 4.415 9.458
Leptatherina presbyteroides *98.95 2.043 1.931 6.952 6.789
Leptatherina wallacei *57.89 3.199 3.025 8.690 8.487
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Platycephalus speculator 218 0.994 5.928
Siphamia cephalotes *50.53 3.585 3.390 8.551 8.351
group parameters (weighted by abundance)
2.001 1.935 6.675 6.482
Estuarine herbivorous fish: functional group 11
Hyporhamphus regularis *200 1.134 1.072 9.875 9.644
Estuarine detritivorous fish: functional group 12
Nematalosa vlaminghi *275.79 0.866 0.819 7.343 7.171
Whiting: functional group 13
Sillago bassensis *124.21 1.689 7.042
Sillago burrus **235.79 0.988 0.934 5.905 5.767
Sillaginodes punctata *220 1.047 0.990 5.409 5.283
Sillago schomburgkii *308.42 0.789 0.746 5.233 5.111
Sillago vittata **253,68 0.878 5.644
group parameters (weighted by abundance)
1.165 0.892 5.988 5.396
Arripis georgianus: functional group 14
Arripis georgianus *281.05 0.853 0.806 6.517 6.364
Aldrichetta forsteri: functional group 15
Aldrichetta forsteri *541.58 0.852 0.542 4.975 4.858
Mugil cephalus: functional group 16
Mugil cephalus *652.63 0.421 0.398 4.767 4.651
Torquigener pleurogramma: functional group 17
Torquigener pleurogramma *304.21 0.798 0.755 5.200 5.079
The asymptotic lengths for each species were used to estimate natural mortality M
according based on an equation provided by Dr. Norman Hall (pers.comm., Murdoch
University):
TLM ln840745.0ln83685.0328061.0ln
where L∞ is the asymptotic length in cm and T symbolizes the water temperature in
degrees Celsius (°C).
For calculating the total natural mortality for a multispecies group, the single
mortality values were weighted by abundance (Table 3.12). As no biomass data is
available for the functional group ‘marine detritivorous fish’ for the ‘pre DC’ model,
the natural mortality value was adopted from the later period (Table 3.13). The
water temperature was adopted from the literature for all parameter calculations
and the mean annual water temperature for the ‘pre DC’ period was estimated with
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15.5°C (based on samples taken in 1980/81) and 14.5°C for the ‘post DC’ (based on
samples taken in 1995-98) period (de Lestang et al., 2003).
The Q/B ratios (Table 3.13) were estimated according to:
dhATWBQ 398.0532.0083.0'965.1log204.0964.7/log
where W∞ is the asymptotic weight (in g), T’ is the mean annual temperature of the
water body, expressed as T’= 1000/Kelvin, A is the aspect ratio of the caudal fin
(according to A = H2/s, whereas H is height of caudal fin, s is the surface area of
caudal fin), h for herbivores (h = 1, d = 0), d for detritivores (d = 1, h = 0) and
carnivores are identified by default (h = 0, d = 0) (Palomares & Pauly, 1998).
Length data were converted into weight data via length-weight relationships
from the literature (Table 3.13) or Fishbase (FishBase, 2006). The Q/B values for
multispecies fish groups were calculated by weighting the value for each species by
its abundance (Table 3.13).
Table 3.14: Data input for the functional fish groups for the ‘pre DC’ and ‘post DC’ Ecopath models
pre DC post DC
B P/B Q/B B P/B Q/B
Functional groups (tkm-²) (year
-1) (year
-1) (tkm
-²) (year
-1) (year
-1)
5 marine omnivorous fish 0.128 2.075 6.369 0.078 1.462 6.213
6 marine carnivorous fish 5.689 1.924 6.785 0.249 2.377 7.154
7 marine herbivorous fish 2.048 1.049 8.120 0.034 0.774 8.053
8 marine detritivorous fish 0.0001 1.946 10.656 0.00002 1.981 10.656
9 estuarine omnivorous fish 1.135 1.824 6.756 0.093 2.514 7.557
10 estuarine carnivorous fish 5.926 2.075 6.675 0.369 2.192 6.482
11 estuarine herbivorous fish 0.021 1.287 9.875 0.0007 1.115 9.644
12 estuarine detritivorous fish 5.997 0.877 7.343 0.01 0.842 7.171
13 Whiting 0.734 1.458 5.988 0.046 1.164 5.396
14 Arripis georgianus 0.136 0.964 6.517 0.012 1.513 6.364
15 Aldrichetta forsteri 19.526 0.695 4.975 0.085 0.886 4.858
16 Mugil cephalus 31.580 0.466 4.767 0.037 1.373 4.651
17 T. pleurogramma 0.080 0.809 5.200 1.773 0.755 5.079
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The P/B values of the fish groups range from 0.466 to 2.514 and Q/B range from
4.651 to 10.656 (Table 3.14). The range of these parameters equals the parameter
input of other models (Bundy et al., 2000; Cruz-Escalona et al., 2007).
Only one study on the diets of fish is available for the Peel-Harvey Estuary (Geijsel,
1983). Data for most of the fish species were adopted from other estuaries or
marine areas in Western Australia (Table 3.15). When no data were available,
information from FishBase was applied to gain the dietary information for each
functional group (FishBase, 2006) (Table 3.15).
Table 3.15: Reference list for the dietary information that was used for the functional fish groups in the ‘pre’ and ‘post DC’ Peel-Harvey Ecopath models. For all the fish species that are listed in Table 3.10, but which are not recorded in this table, the dietary information was adopted from FishBase (www.FishBase.org)
Species Reference – fish diet
Marine omnivorous fish: functional group 5
Ammotretis elongate (Hourston et al., 2004)
Atherinomorus ogilbyi (Prince et al., 1982)
Brachaluteres jacksonianus (Stewart, 1998)
Haletta semifasciata (MacArthur & Hyndes, 2007)
Scobinichthys granulatus (Stewart, 1998)
Marine carnivorous fish: functional group 6
Argyrosomus hololepidotus (Lasiak & McLachlan, 1987)
Gerres subfasciatus (Linke et al., 2001)
Hyperlophus vittatus (Goh, 1992)
Lesueurina platycephala (Hourston et al., 2004)
Neoodax sp. (MacArthur & Hyndes, 2007)
Platycephalus laevigatus (Platell & Hall, 2006)
Pseudocaranx wrightii (Platell, 2001)
Pseudorhombus jenynsii (Platell & Hall, 2006)
Stigmatopora argus (Kendrick & Hyndes, 2005)
Upeneus tragula (Linke et al., 2001)
Marine herbivorous fish: functional group 7
Acanthaluteres spilomelanurus (Stewart, 1998)
Arrhamphus sclerolepis (Waltham & Connolly, 2006)
Hyporhamphus melanochir (Robertson & Klumpp, 1983)
Pelates sexlineatus (Shaw, 1986)
Marine detritivorous fish: functional group 8 FishBase
Estuarine omnivorous fish: functional group 9
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Acanthopagrus butcheri (Sarre, 1999)
Amniataba caudavittata (Wallace, 1979)
Craterocephalus mugiloides (Prince et al., 1982)
Pseudogobius olorum (Platell & Hall, 2006)
Estuarine carnivorous fish: functional group 10
Afurcagobius suppositus (Platell & Hall, 2006)
Apogon rueppellii (Platell & Hall, 2006)
Atherinosoma elongate (Prince et al., 1982)
Cnidoglanis macrocephalus (Platell & Hall, 2006)
Edelia vittata (Pen, 1990)
Favonigobius lateralis (Platell & Hall, 2006)
Galaxias occidentalis (Pen, 1990)
Leptatherina presbyteroides (Prince et al., 1982)
Leptatherina wallacei (Prince et al., 1982)
Platycephalus speculator (Platell & Hall, 2006)
Estuarine herbivorous fish: functional group 11
Hyporhamphus regularis (Tibbetts & Carseldine, 2005)
Estuarine detritivorous fish: group 12 FishBase
Whiting: functional group 13
Sillago bassensis (Hyndes et al., 1997)
Sillago burrus (Hyndes et al., 1997)
Sillaginodes punctata (Hyndes et al., 1997)
Sillago schomburgkii (Hyndes et al., 1997)
Sillago vittata (Hyndes et al., 1997)
Arripis georgianus: functional group 14 (Platell & Hall, 2006)
Aldrichetta forsteri: functional group 15 (Platell & Hall, 2006)
Mugil cephalus: functional group 16 (Platell & Hall, 2006)
Torquigener pleurogramma: functional group 17 (Potter, 1988)
The dietary data for multi-species functional groups were averaged and were not
weighted by abundances of each species, as in some cases only qualitative data were
available (Tables 3.16 and 3.17). If qualitative dietary data were used, it was
assumed that each dietary component contributed equally to the total biomass of
the predator’s diet.
The dietary information for each functional group was entered to the diet matrices
in Ecopath, where the biomass consumed by the functional group represented in
each column (predator) comprises of prey of the functional group represented in
each row (Tables 3.16 and 3.17).
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Table 3.16: Dietary matrix of fish for the ‘pre DC’ Ecopath model; data entry is converted so that all components of a group add up to 1 (according to Ecopath)
Prey group:
Predator groups
5 6 7 8 9 10 11 12 13 14 15 16 17
5 0.0001 0.0132 0 0 0 0 0 0 0.001 0 0 0 0
6 0 0.0132 0 0 0 0.002 0 0 0.001 0 0 0 0
7 0 0.0132 0 0 0 0 0 0 0.001 0 0 0 0
8 0 0.0132 0 0 0 0.001 0 0 0.001 0 0 0 0
9 0 0.0132 0 0 0 0.001 0 0 0.001 0 0 0 0
10 0 0.0132 0 0 0.0002 0.003 0 0 0.001 0 0 0 0
11 0 0.0132 0 0 0 0 0 0 0.001 0 0 0 0
12 0 0.0132 0 0 0 0 0 0 0.001 0 0 0 0
13 0 0.0132 0 0 0 0 0 0 0.001 0 0 0 0
14 0 0.0132 0 0 0 0.005 0 0 0.001 0 0 0 0
15 0 0.0132 0 0 0 0 0 0 0.001 0 0 0 0
16 0 0.0132 0 0 0 0 0 0 0.001 0 0 0 0
17 0 0,0132 0 0 0 0 0 0 0,001 0 0 0 0
18 0.126 0.052 0.025 0.0025 0.253 0.068 0 0 0.069 0.001 0.044 0 0.479
19 0.026 0.032 0.025 0.0025 0.013 0.005 0.111 0 0.011 0 0 0 0.044
20 0.002 0.026 0 0.0025 0 0.02 0 0 0 0 0 0 0
21 0.002 0.011 0 0.0025 0 0.02 0 0 0 0 0 0 0.026
22 0.162 0.171 0.063 0.0025 0.242 0.281 0 0 0.32 0.461 0 0 0
23 0.092 0.133 0.014 0.0025 0.07 0.118 0 0 0.366 0.095 0.179 0 0.163
24 0.098 0.287 0.071 0 0.241 0.303 0.111 0.15 0.087 0.002 0.2 0.064 0.213
25 0.013 0.043 0 0.0125 0.09 0.035 0 0 0 0 0.049 0.291 0
26 0.024 0.004 0.076 0.0688 0.03 0 0 0.04 0.002 0 0.099 0 0
27 0.011 0 0.076 0.0685 0 0 0 0.04 0.007 0.007 0.124 0 0
28 0.011 0 0.076 0.0685 0 0 0 0.04 0.002 0 0.006 0 0
29 0.011 0 0.076 0.0685 0 0 0 0.04 0.002 0 0.103 0 0
30 0.287 0.003 0.422 0.0685 0.001 0.001 0.778 0.04 0.007 0 0 0 0
31 0.006 0 0 0.625 0.046 0.072 0 0.5 0 0.001 0.025 0.227 0
Table 3.17: Dietary matrix of fish for the ‘post DC’ Ecopath model; data entry is converted so that all components of a group add up to 1 (according to Ecopath)
Predator groups
Prey group:
5 6 7 8 9 10 11 12 13 14 15 16 17
5 0.0001 0.0047 0 0 0 0.002 0 0 0.001 0 0 0 0
6 0 0.0048 0 0 0 0.004 0 0 0.001 0 0 0 0
7 0 0.0047 0 0 0 0.002 0 0 0.001 0 0 0 0
8 0 0.0086 0 0 0 0.003 0 0 0.001 0 0 0 0
9 0 0.0149 0 0 0 0.005 0 0 0.001 0 0 0 0
10 0 0.0047 0 0 0.00025 0.002 0 0 0.001 0 0 0 0
11 0 0.0047 0 0 0 0.002 0 0 0.001 0 0 0 0
12 0 0.0049 0 0 0 0.002 0 0 0.001 0 0 0 0
13 0 0.0049 0 0 0 0.002 0 0 0.001 0 0 0 0
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14 0 0.0047 0 0 0 0.006 0 0 0.001 0 0 0 0
15 0 0.0047 0 0 0 0.002 0 0 0.001 0 0 0 0
16 0 0.0047 0 0 0 0.002 0 0 0.001 0 0 0 0
17 0 0,0047 0 0 0 0,001 0 0 0,001 0 0 0 0
18 0.14 0.0384 0.0085 0.0025 0.316 0.069 0 0 0.066 0.001 0.044 0 0.479
19 0.047 0.0435 0.027 0.0025 0.01625 0.006 0.111 0 0.009 0 0 0 0.044
20 0.009 0.0253 0 0.0025 0 0.015 0 0 0 0 0 0 0
21 0.009 0.0399 0 0.0025 0 0.015 0 0 0.009 0 0.001 0 0.026
22 0.167 0.2288 0.033 0.0025 0.2773 0.276 0 0 0.292 0.461 0 0 0
23 0.105 0.0845 0.0248 0.0025 0.0748 0.134 0 0 0.397 0.095 0.179 0 0.163
24 0.098 0.2567 0.0452 0 0.1635 0.232 0.111 0.15 0.108 0.002 0.2 0.064 0.213
25 0.013 0.0248 0 0.0125 0.05625 0.027 0 0 0 0 0.049 0.291 0
26 0.032 0.0018 0.0875 0.0688 0.039 0.0001 0 0.04 0.003 0 0.099 0 0
27 0.011 0.0007 0.0735 0.0685 0 0.0001 0 0.04 0.007 0.007 0.124 0 0
28 0.011 0.0007 0.0735 0.0685 0 0 0 0.04 0.003 0 0.006 0 0
29 0.011 0.0007 0.0735 0.0685 0 0 0 0.04 0.003 0 0.103 0 0
30 0.131 0.0012 0.418 0.0685 0.0013 0.003 0.778 0.04 0.007 0 0 0 0
31 0.006 0 0 0.625 0.0325 0.055 0 0.5 0 0.001 0.025 0.227 0
3.3.5 Bivalves (Functional group 18)
Only a small number of bivalves have been recorded in the Peel-Harvey Estuary to
date, with Arthritica semen being the most abundant species (Rose, 1994; Wells &
Threlfall, 1982; Wildsmith, 2007). Biomass values for the most abundant species
were calculated by multiplying abundances with average individual biomasses (Table
3.18) that were recorded before and after the Dawesville Channel opening (Rose,
1994; Wildsmith, 2007).
Table 3.18: Species list and their abundances in numbers per 0.1m-2 (Rose, 1994; Wildsmith, 2007) and parameter input for the functional group ‘bivalves’
Species list and abundances pre DC post DC
Anticorbula amara 3.65
Arthritica semen 305.83 16.25
Donax sp. 0.21
Mysella sp. 0.83
Sanguinolaria biradiata 1.25
Tellina deltoidalis 0.21 0.73
Xenostrobus securis 19.06
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Parameter input
Biomass (t/ km²) 219.36 11.249
P/B (year -1) 3.94 3.94
Q/B (year -1) 10.63 10.63
Arthritica semen has been the most abundant bivalve species in the benthic macro-
invertebrate studies conducted in the 1990s (Rose, 1994) and more recently
(Wildsmith, 2007). This species was studied in detail in the Peel Inlet in 1977-1980
and its production was estimated as 4.1 g m-2 year-1 and its P/B ratio as 3.94 (Wells &
Threlfall, 1982). The parameter input of this functional group is only based on data
available for the most abundant species, A.semen. This value is employed for the
functional group ‘bivalve’ for both Ecopath models.
A. semen is known to be a ‘deposit feeder’ and ‘suspension feeder’, which feeds
mainly on detritus and small planktonic organisms (Rose, 1994; Wells & Threlfall,
1982; Wildsmith, 2007). For this reason, the dietary components of bivalves for the
Ecopath models are assumed to be detritus (33%), phytoplankton (33%) and
zooplankton (33%). These assumptions are reasonable, as the dietary components of
bivalves for the West Florida Shelf Ecopath model are similar (Okey & Mahmoudi,
2002).
The Q/B ratio for bivalves was estimated with 10.63 for the Laguna Alvarado Ecopath
model in the Gulf of Mexico (Cruz-Escalona et al., 2007), which is similar to the Q/B
ratio of 12.5 for benthic invertebrates in the Newfoundland Labrador Shelf model
(Bundy et al., 2000). Also, the Q/B ratio for the functional group ‘macrobenthos’
(Q/B = 13 year-1) in the North Sea has the same order of magnitude (Christensen,
1995). Compared to those rather low Q/B values, the West Florida Shelf Ecopath
model presented a Q/B parameter for bivalves of 23 (Okey & Mahmoudi, 2002). This
parameter was adopted from an Ecopath model of the Northeastern Pacific (Pauly et
al., 1996), where it was used for the functional group ‘macrobenthos’ and S.
Guenette (see page 66 in(Pauly et al., 1996) estimated this parameter based on the
consumption of sea urchins and abalone. The low Q/B ratio of 10.63 for Laguna
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Alvarado seems more appropriate here, as environmental conditions are more
similar to the conditions in the Peel-Harvey Estuary than an open ocean or a shelf
model. For this reason, a Q/B ratio of 10.63 was adopted for these Ecopath models
(Cruz-Escalona et al., 2007).
3.3.6 Gastropods (Functional group 19)
As with bivalves, only a small number of gastropod species were recorded in benthic
studies in the Peel-Harvey Estuary by Rose (1994) and Wildsmith (2007). A total of 22
gastropod species were recorded in a study in 1977-79 that investigated the biology
of molluscs in the Peel-Harvey Estuary, as well as in the rivers discharging into the
estuary, such as the Serpentine, the Murray and the Harvey River (Wells et al., 1980).
However, the data provided by Rose (1994) and Wildsmith (2007) are employed here
to estimate biomass parameters, as the effect of the Dawesville Channel on the
benthic assemblages of the Peel-Harvey Estuary was more clearly revealed by
duplication in 2003/04 of the sampling regime, sampling sites and methodology used
in 1986/87. The most abundant species with 48.3% of total molluscs collected in
1977-79, Hydrococcus brazieri, was not listed in any later benthic study in the Peel-
Harvey Estuary (Rose, 1994; Wildsmith, 2007). Biomass estimates for this species for
the ‘pre DC’ model (0.2g m-2 year-1) were derived from a detailed study of two
molluscs species in the Peel-Harvey Estuary (Wells & Threlfall, 1982). For all other
gastropod species, biomass estimates were derived from multiplying the recorded
abundances (Table 3.19,(Rose, 1994; Wildsmith, 2007) with averaged individual
biomasses (Rose, 1994).
Table 3.19: Species list and their abundances in numbers per 0.1m-2 (Rose, 1994; Wildsmith, 2007) and parameter input for the functional group ‘gastropods’ Species list and abundances pre DC post DC
Assiminea sp. 0.1
Nassarius sp. 0.73
Nodilittorina sp. 1.04
Hydrococcus brazieri, (Wells & Threlfall, 1982) mean annual biomass:
0.2
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Parameter input
Biomass (t/ km²) 0.21 0.177
P/B (year -1) 2.5 2.5
Q/B (year -1) 15.97 15.97
Data on the production of gastropods of the Peel-Harvey Estuary are only available
for Hydrococcus brazieri (Wells & Threlfall, 1982). An extensive search of the
literature did not uncover data on the specific growth rates for the species listed in
the estuary (Table 3.19). The P/B ratio for the functional group ‘gastropods’ in both
Ecopath models is assumed to be equal to the P/B ratio of Hydrococcus brazieri,
which is recorded as 2.5 for the Peel-Harvey estuarine system (Table 5 in(Wells &
Threlfall, 1982).
The consumption/biomass ratio of the functional group ‘echinoderms and large
gastropods’ of the Florida Ecopath model was estimated with 3.7 year-1 (Okey &
Mahmoudi, 2002), whereas the Jurien Bay Ecopath model presented a value of 14
for small gastropods, as well as large gastropods (Lozano-Montez et al., 2011). Also
the Ecopath model of Laguna Alvarado presented a Q/B ratio of a similar magnitude,
such as 15.97 year-1 (Cruz-Escalona et al., 2007). Weeks Bay in Alabama, USA, is an
estuary that shows a geographic structure similar to the Peel-Harvey Estuary
(Althauser, 2003). For this estuarine Ecopath model, the Q/B values ranged
seasonally from 7.908 to 16 (Althauser, 2003). Apparently, Q/B parameters for
coastal ecosystems are assumed to be higher than the parameter used for the
Florida Shelf model (Okey & Mahmoudi, 2002). For this reason, the Q/B ratio for
gastropods from the Laguna Alvarado Ecopath model (Cruz-Escalona et al., 2007)
was adopted for this Ecopath approach (Table 3.19).
It has been noted that gastropods in the Peel-Harvey Estuary are most likely
herbivorous ‘deposit feeder’ (Rose, 1994). The dietary composition that is needed
for the diet matrix in both Ecopath models had to be adopted from another Ecopath
model (Table 3.20), where the components of the diet were more detailed, such as
the West Florida Shelf model (Okey & Mahmoudi, 2002).
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Table 3.20: Diet entry of the functional group ‘gastropods’ (Okey & Mahmoudi, 2002)
Functional group % of diet
Algae 0.3
Macrophytes 0.1
Chaetomorpha linum 0.1
Cladophora montagneana 0.1
Microscopic algae 0.1
Seagrass 0.05
Detritus 0.25
3.3.7 Western King Prawn (Functional group 20)
Western King Prawns (Penaeus (former Melicertus) latisulcatus) and Western School
Prawns (Metapeneus dalli) are the most important prawn species in the Peel-Harvey
Estuary, as they are targeted by commercial and recreational fishers. The biology of
the Western King Prawn, which is the more important of the two species, was
studied in this estuary by Potter et al. (1991). The prawn population was studied in
the Peel-Harvey Estuary in 1986-88 and again in 1995-97, shortly after the
Dawesville Channel was opened. Length–frequency data (unpublished data, Ian
Potter, Murdoch University) were used to estimate the biomass parameters for the
functional groups in both the ‘pre DC’ and ‘post DC’ Ecopath models. The length data
were converted into weights by applying the mean length-weight relationship
provided by Potter et al. (1991). The biomass estimates of the samples were entered
in the standard unit t km-2, assuming the parameters gained from the sampled
habitat also account for the abundances and biomasses of prawns in the remaining
water body of the estuary (Table 3.21).
For estimating the P/B ratio (Table 3.21), the fishing mortality (Fpre= 4.49, Fpost= 0.9)
was estimated according to section 3.3.4 with a total annual catch estimate of
17.148 t for the pre DC model and 3.668 t for the post DC model (Department of
Fisheries, Perth, WA,(Malseed & Sumner, 2001). The natural mortality of prawns has
not been studied in the estuary and thus, the parameter (M = 1.25) for this species
was adopted from a matrix model that investigated mortalities in Gulf St Vincent,
South Australia (Tanner, 2003). The parameters used here are of the same
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magnitude as the P/B values used in other coastal estuarine Ecopath models, such as
Laguna Alvarado (Cruz-Escalona et al., 2007) and Weeks Bay (Althauser, 2003).
The Q/B value for the functional group was adopted from other Ecopath models. The
annual Q/B value for Penaeid shrimp for Weeks Bay was estimated with 6.84 year-1
(Althauser, 2003). The Q/B value reported for adult shrimps from other areas were
much higher with 19.2 year-1 (Okey & Mahmoudi, 2002). However, the prawns use
the estuary as a nursery and migrate out of the estuary, when freshwater discharge,
salinity and temperature changed from February to July (Potter et al., 1991) and
thus, the adult prawns are not feeding within the estuary all year round. For this
reason, a Q/B ratio of 19.2 for adult shrimp (Okey & Mahmoudi, 2002) is likely to be
too high for these models here. For this reason, the parameter from the estuarine
Ecopath model of Weeks Bay (Althauser, 2003) was adopted for the prawn
population in the Peel-Harvey Estuary (Table 3.21).
Table 3.21: Parameter input for the functional group ‘Western King Prawn’
pre DC post DC
Biomass (t/ km²) 0.0289 0.031
P/B (year -1) 5.74 2.15
Q/B (year -1) 6.84 6.84
Dietary data are adopted from a similar species of the same family, the white prawn
Penaeus merguiensis, for which the diets of juveniles and adult prawns have been
analysed in detail (Chong & Sasekumar, 1981). The dietary components were
adapted for the Western King Prawns according to the functional groups defined for
both Ecopath models applying the mean percentage of juvenile and adult diets for
the Peel-Harvey models (Table 3.22).
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Table 3.22: Diet entry of the functional group ‘Western King Prawn’
Functional group juvenile prawns
(%Vol.) adult prawns
(%Vol.) Peel-Harvey
model
Crustaceans 0 23.155 11.57
Detritus 45.654 12.63 29.14
Gastropods 6.522 0 3.26
Crabs 8.696 0 4.34
Prawns 0 42.1 21.05
Macrophyte 6.522 0 3.26
Microscopic algae 13.044 0 6.52
Small teleosts 0 12.63 6.32
Zooplankton 13.044 0 6.52
3.3.8 Blue Swimmer Crab (Functional group 21)
The Blue Swimmer Crab, Portunus pelagicus, is the main target species in the Peel-
Harvey Estuary for both the commercial and the recreational fishing sector. The
biology of this species has been studied in detail and even the effects of the artificial
entrance channel on the biological characteristics of P. pelagicus have been
investigated (de Lestang et al., 2003; de Lestang et al., 2000; Kangas, 2000). The
parameter values estimated for the Ecopath models are based on the results
reported for these studies (de Lestang et al., 2003; de Lestang et al., 2000). Data on
crab abundances for both life stages were converted into biomass estimates (Table
3.23) using a length-weight relationship (and assuming a sex ratio of 1:1 in both life
stages) (Kangas, 2000). The carapace width (in cm) was converted into weight (in g)
according to:
female crabs: CWW log260.356.2log00001.0log
male crabs: CWW log056.397.5log00001.0log
The P/B ratio, which equals total mortality, was calculated as described for fish
groups in section 3.3.4. The fishing mortality F was estimated using catch rates
provided by the Department of Fisheries, Perth, WA (Table 3.23). The natural
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mortality M was calculated as described in section 3.3.4 with the equation having
been adapted for Cancer sp. in northern Chile, according to
TKCWM ln4631.0ln654341.0ln27955.00152.0log
where CW∞ is the asymptotic carapace width in cm and T is the annual water
temperature in °C (Wolff & Soto, 1992). This equation was used to estimate natural
mortality for the group of crabs in the Peel-Harvey Estuary.
The Q/B parameter had to be adopted from another Ecopath model, as no data on
feeding rate of Blue Swimmer Crabs is available for the Peel-Harvey Estuary. The
estuarine Ecopath model of Weeks Bay, USA presented a mean annual Q/B ratio of
3.179 for blue crabs (Althauser, 2003). This value is rather low compared to Q/B
estimates of an estuary in Taiwan (Q/B = 14,(Lin et al., 2007), Laguna Alvarado (Q/B =
8.55,(Cruz-Escalona et al., 2007), Jurien Bay (Q/B = 8.5,(Lozano-Montez et al., 2011)
and the Caete Mangrove Estuary in Brazil (Q/B = 22,(Wolff, 2000). To obtain an
appropriate P/Q value (P/Q ranges from 0.1 to 0.3 for most groups,(Kavanagh et al.,
2004) for the Blue Swimmer Crab population in these models, a Q/B ratio of 14 year-
1 (Lin et al., 2007) is applied here (Table 3.23).
Dietary information is available for juvenile and adult Blue Swimmer Crabs in the
Peel-Harvey Estuary (de Lestang et al., 2000) and the mean value of their dietary
composition is used according to the functional groups of these Ecopath models
(Table 3.24). All macrophyte groups (i.e. the groups of seagrass, macrophytes, algae,
C. montagneana and C. linum) are assumed to get equally consumed by crabs and
each group is consumed by juvenile crabs contributing 0.6% Volume to their diet and
Table 3.23 - Parameter input for the functional group ‘Blue Swimmer Crabs’
pre DC post DC
Biomass (t/ km²) 3.477 1.460
P/B (year -1) 3.658 3.351
Q/B (year -1) 14 14
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by adult crabs contributing 1.6% Vol. (Table 3.24). Each of the fish groups contributes
to the diet of juvenile and adult crabs (Table 3.24).
Table 3.24: Diet entry of the functional group ‘Blue Swimmer Crab’
Functional groups juvenile crabs adult crabs Peel-Harvey model
(% diet) (% diet)
Bivalves 29,2 22,1 25,65
Crustaceans 43,9 16,8 30,35
Detritus 1,4 4,2 2,8
Gastropods 5,6 1,8 3,7
Plant material 0,6 1,6 1,1
Worms 14,2 38,4 26,3
Fish 0,1 0,7 0,4
3.3.9 Crustaceans (Functional group 22)
To avoid overlapping of the functional groups ‘crustaceans’ and ‘zooplankton’, the
species were grouped based on their taxonomy (Table 3.25).
Table 3.25: Constituents of the functional groups ‘zooplankton’ and ‘crustaceans’ adopted from Table 6.1., Platell and Hall (2006) Functional group Constituents
zooplankton Class Cladoceral
Class Conchostraca
Class Copepoda
Class Notostraca
Class Ostracoda
Class Malocostraca
Class Ascidiacea
Class Tunicata
crustaceans Order Amphipoda
Order Cumacea
Order Isopoda
Order Tanaidacea
Order Leptostraca
Class Pycnogonida
Class Mysidacea
Class Caridea
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Class Palinuridae
Class Portunidae
Class Penaidae
The biomass estimates for the functional group ‘crustaceans’ for the ‘pre DC’ and
‘post DC’ Ecopath models are based on two studies of macro-invertebrate
assemblages that were undertaken in 1986/87 (Rose, 1994) and 2003/04 (Wildsmith,
2007).
The abundances of crustaceans (Table 3.26) were converted into biomass estimates
using individual weights that were provided for the most abundant species in
1986/87 (Rose, 1994). If no average individual biomass was available for a species,
the average weight of the group from that study (Rose, 1994) was applied to gain the
biomass estimates (Table 3.27). The data for the functional group ‘crustaceans’ is
only based on benthic studies that took place in very shallow (0.5 m) waters (Rose,
1994; Wildsmith, 2007). The number of species and, thus, the biomass of this group
might change significantly if a study would be undertaken that investigated the
water column as well.
Table 3.26: Abundances of species (no/ 0.1m²) of the functional group ‘crustaceans’ that were recorded for the ‘pre DC’ and ‘post DC’ period in the Peel-Harvey Estuary Species pre DC post DC
Allorchestes compressa 0.63 1.15
Caprellid sp. 0.21 1.77
Corophium minor 463.13 276.15
Eusirid sp. 1.77
Exoediceroides sp. 0.21
Gastrosaccus sp. 0.94 4.69
Grandidierella propodentata 109.58 53.02
Halicarcinus bedfordi 0.1
Melita matilda 6.04
Melita zeylanica 30.94
Palaeomonetes australis 0.1
Paracorophium excavatum 12.4 0.1
Paranthurid sp. 2.81
Paratanytarsus grimmii 11.56
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Penaeid sp 0.1
Pseudocerceis reticulates 0.52
Syncassidina aestuaria 1.46
Talitrid sp. 0.1
Tanais dulongii 262.08 17.19
Tethygenia elanora 78.96
The abundance of benthic invertebrates in the Peel-Harvey Estuary has been
investigated on two occasions, i.e. in 1986/87 (Rose, 1994) and in 2003/04
(Wildsmith, 2007), using an identical sampling regime. It is unclear how abundant
the crustacean species (Table 3.26) are in other areas of the estuary. For this
modelling approach however, it is assumed that all species are equally abundant
across the whole estuary.
The values used of the production and consumption of crustaceans had to be
adopted from other Ecopath models. For the balanced Caete Mangrove Estuary, the
P/B and Q/B ratios for the functional group ‘small benthos’ are recorded with 12 and
50 year-1 (Wolff, 2000). The estuarine Ecopath model of Weeks Bay, USA presents an
annual P/B ratio of 8.088 and an annual Q/B ratio of 12.398 (Althauser, 2003). A P/B
ratio of 8 is also used in the Ecopath model of Laguna Alvarado (Cruz-Escalona et al.,
2007) and thus, the estuarine annual P/B ratio (Althauser, 2003) seems to be
appropriate for the models of the Peel-Harvey Estuary. The Q/B ratios for small
crustaceans varies greatly in the literature, with values from 12.398 (Althauser,
2003), 20 (Christensen, 1995), 27.14 (Okey & Mahmoudi, 2002), 27.36 (Cruz-
Escalona et al., 2007) up to 50 (Wolff, 2000).The P/Q value for this functional group
is generally between 0.1 and 0.3 (Kavanagh et al., 2004). The seasonal Ecopath
models of Weeks Bay showed a seasonal range in P/Q for the group ‘zoobenthos’
from 0.99 in winter to 0.47 in summer (Althauser, 2003). As these values are beyond
the common parameter range for crustaceans (Kavanagh et al., 2004), the Q/B value
from this estuarine Ecopath model is not applied here, but the Q/B of the West
Florida Shelf model (Okey & Mahmoudi, 2002), which leads to a P/Q value that is
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more appropriate for this functional group ‘custaceans’ in the Peel-Harvey Ecopath
model (Table 3.27).
Table 3.27: Parameter input for the functional group ‘crustaceans’ pre DC post DC
Biomass (t km-2) 364.179 173.616
P/B (year-1) 8.088 8.088
Q/B (/year-1) 27.14 27.14
The crustaceans in the Peel-Harvey Estuary are known to be ‘deposit’ and
‘suspension feeders’ (Wildsmith, 2007). In other estuaries, Corophium volutator
(Gerold & Hughes, 1994) and Gastrosaccus brevifissura mainly feed on microscopic
algae (Kibirige et al., 2003). No data were found for any other genus of the recorded
crustacean species. However, it cannot be concluded that all species are herbivorous
suspension feeders. Thus, based on the literature, it is assumed from the literature
that the dominant dietary component of the functional group ‘crustaceans’ are
microscopic algae (50%). However, two dietary components -- detritus (25%) and
zooplankton (25%) -- also need to be considered as minor parts of the crustacean
diet (Wildsmith, 2007).
3.3.10 Worms (Functional group 23)
The functional group’ worms’ mainly consists of polychaete species (Table 3.28). In
recent years however, the composition of worm species in the sediments of the
Peel-Harvey Estuary has been changing (Wildsmith, 2007). The most common phyla
are Polychaeta, Nematoda, Sipuncula and Platyhelminthes (Wildsmith, 2007), which
are combined as one functional group ‘worms’ for both Ecopath models of the Peel-
Harvey Estuary (Table 3.28).
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Table 3.28: Abundances (in numbers per 0.1m-2) of recorded species that are listed for the functional group ’worms’, according to (Rose, 1994; Wildsmith, 2007)
species pre DC post DC
Ampharetid sp. 0.21
Armandia sp. 0.31
Australonereis ehlersii 10.63 29.69
Boccardiella limnicola 66.15
Brania sp. 0.63
Capitella spp. 1462.4 247.81
Capitomastus sp. 1.25
Carazziella victoriensis 18.33
Ceratonereis aequisetis 283.33 109.38
Cirriformia filigera 10.42
Diopatra sp. 2 0.21
Exogone sp. 0.31
Exogonella sp. 0.1
Ficopomatus enigmatus 14.69
Heteromastus sp. 40.21
Leitoscoloplos normalis 15 39.17
Lumbrinereid sp. 0.1
Malacoceros sp. 6.46
Maldanis sp. 0.21
Marphysa sanguinea 0.31
Mediomastus sp. 3.23
Nanereis sp. 0.1
Nematode sp. 0.31
Nemertean sp. 11.35 0.63
Nephtys graverii 4.17
Oligochaete spp. 15.94
Paratanytarsus grimmii 11.56
Phyllodoce sp. 2.29
Polydora socialis 23.02 7.19
Prionospio cirrifera 15.63
Pseudopolydora kempi 0.83
Pseudopolydora sp. 0.1
Sabellid sp. 0.42
Sipunculan sp. 0.42
Sphaerosyllis sp. 1.25
Spio sp. 0.31
Terrebellid sp. 0.1
Turbellarian sp. 0.21 0.1
The abundances were used to produce biomass estimates for the Peel-Harvey
Estuary (Table 3.29) by multiplying the abundance by the mean body weight (Rose,
1994). No data have been available on the production and consumption of worms
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and in particular polychaetes in the Peel-Harvey Estuary. For this reason, the P/B and
Q/B ratios (Table 3.29) had to be adopted from another model. For the functional
group ‘annelids’ of the Florida West Shelf Ecopath model, the P/B ratio was
estimated with 4.6 and Q/B with 15.9 year-1 (Okey & Mahmoudi, 2002). As input
data for the Newfoundland-Labrador Shelf Ecopath model a P/B ratio of 2.0 and a
Q/B of 22.2 year -1 were used for the group ‘polychaetes’ (Bundy et al., 2000). These
ratios are rather small compared to the parameters of the coastal Laguna Alvarado
Ecopath model, that applied a P/B ratio of 6.22 and a Q/B ratio of 26.5 for the
functional group ‘worms’ (Cruz-Escalona et al., 2007). Also an estuarine Ecopath
model of northern Taiwan used high ratios for P/B and Q/B, such as 8.10 and 57
respectively (Lin et al., 2007). The parameter input for polychaetes in the Pearl River
Ecopath model presented a P/B ratio of 4.928 and 19.712 (Duan et al., 2009).
Apparently, these ratios differ between Shelf and coastal Ecopath models. Like the
Peel-Harvey Estuary, Laguna Alvarado is a shallow estuarine lagoon that is connected
to the Gulf of Mexico via a small entrance channel (Cruz-Escalona et al., 2007). As
the characteristics of both estuaries are similar, the P/B and Q/B ratios for the
functional group ‘worms’ are adopted from the Laguna Alvarado Ecopath model
(Table 3.29).
Table 3.29: Parameter input for the functional group ‘worms’
pre DC post DC
Biomass (t km-2) 78.31 40.739
P/B (year-1) 6.22 6.22
Q/B (year-1) 26.5 26.5
All species (Table 3.28) were described as ‘deposit’ and ‘suspension feeders’
(Wildsmith, 2007); however, no detailed data on the consumption of ‘worms’ are
available for the Peel-Harvey Estuary. It is assumed that ‘worms’ in the Peel-Harvey
Estuary mainly feed on small organisms, such as detritus (33%) and small plankton
organisms (zooplankton 33%, microscopic algae 33%).
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3.3.11 Zooplankton (Functional group 24)
Several studies of species within the functional group ‘zooplankton’ have been
undertaken in the Peel-Harvey Estuary (e.g. Rose, 1994 in 1986/87). The
ichthyoplankton in both the Dawesville and the Mandurah entrance channel were
studied in 1997 (Young & Potter, 2003a). No study of the ichthyoplankton has been
reported since the opening of the Dawesville Channel. Whether the species
composition and abundance of zooplankton and ichthyoplankton within the Peel-
Harvey Estuary has changed since the Rose (1994) remains unclear. With the data
available (Rose, 1994; Young & Potter, 2003a), rough estimates of zooplankton
biomasses were extrapolated with the ‘post DC’ biomass only including
ichtyoplankton (Table 3.30). The mean abundances were multiplied by averaged
individual weights recorded for the dominant species to gain the biomass estimates
for the Ecopath models (Rose, 1994).
The P/B and Q/B ratios for the functional group ‘zooplankton’ were adapted from
the the estuarine Ecopath model of Laguna Alvarado, Mexico (Cruz-Escalona et al.,
2007) due to the paucity of data from the Peel-Harvey Estuary. However, the Laguna
Alvarado Ecopath model presents P/B and Q/B ratios for zooplankton that are similar
to the estuarine Ecopath model of Weeks Bay (Althauser, 2003). Those two Ecopath
models present estuaries that consist of a large basin and that are connected to the
ocean via a small channel (Althauser, 2003; Cruz-Escalona et al., 2007), like the Peel-
Harvey Estuary (Hale & Butcher, 2007). The P/B and Q/B ratios for zooplankton in
these two estuarine Ecopath models differ from the parameters for this functional
group that are used in other Ecopath models, (Lozano-Montez et al., 2011; Okey &
Mahmoudi, 2002; Wolff, 2000). However, due to environmental similarities, the
parameters of Laguna Alvarado seem to be appropriate for this Ecopath approach
(Table 3.30).
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Table 3.30: Data input for the functional group ‘zooplankton’
pre DC post DC
Biomass (t km-2) 3990.3 7.991
P/B (year-1) 20.20 20.20
Q/B (year-1) 87.8 87.8
Similar to the West Florida Shelf Ecopath model (Okey & Mahmoudi, 2002), it is
assumed for the Ecopath models of the Peel-Harvey Estuary that zooplankton
species feed on other zooplankton organisms (25%), microscopic algae (50%) and
detritus (25%).
3.3.12 Microscopic algae (Functional group 25)
The functional group of microscopic algae includes phytoplankton in the water
column as well as benthic microalgae. The data available for this functional group are
rather limited. Due to massive blooms of the toxic blue-green algae Nodularia
spumigena, studies on cyanobacteria were undertaken in the Peel-Harvey Estuary in
the late 1980s (Huber, 1985, 1986; Lukatelich, 1986; Lukatelich & McComb, 1986b).
The importance of benthic phytoplankton for this estuary was also investigated
during that time through measurements of benthic chlorophyll a concentrations
(Lukatelich & McComb, 1986a). The biomass estimate of the phytoplankton group
for the ‘pre DC’ Ecopath model was based on a study on microalgae by Lukatelich
(1986a); that study presented chlorophyll concentrations for the sediment as well as
the water column. Since 2001, the phytoplankton community has been sampled
regularly by the Department of Water, Perth, in the Water Information (WIN)
database – discrete sample data (2001-2008). The dataset listed cell numbers for
these diatoms: Chlorophyta, Chrysopthyta, Cryptophyta, Cyanophyta, Dictyophyta,
Dinophyta, Euglenophyta, Haptophyta and Prasinophyta. Some of the most common
genera and species are, for example, Nitzschia sp., Gyrodinium sp., Skeletonema sp.,
Anabaena sp., Heterocapsa sp. and Heterosigma akashiwo. However, the cells were
not counted for the levels of genera or species and thus, chlorophyll a
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concentrations were used to estimate the phytoplankton biomass in the ‘post DC’
Ecopath model. Since the opening of the Dawesville Channel, only water samples
have been collected to measure chlorophyll a concentrations and thus, a biomass
estimate for benthic chlorophyll a is not available. It should be noted that the
biomass value for this functional group might be underestimating the biomass of
phytoplankton in the estuary due to insufficient data. The biomass value for the
‘post DC’ Ecopath model is based on an average annual chlorophyll a concentration
of 0.41 mg per litre, which was extrapolated from the chlorophyll a measurements of
the WIN database.
For the assessment of phytoplankton biomass, chlorophyll a concentrations were
converted into biomass by applying the ratio of organic carbon to chlorophyll a (C/
chl a). Applying an incorrect C/chl a ratio can lead to an underestimation of organic
Carbon (de Jonge & Colijn, 1994). However, no study on this ratio has been
undertaken in the Peel-Harvey Estuary. Thus, a ratio of 46.8 is adopted from the Ems
estuary (de Jonge & Colijn, 1994). This estuarine ratio is more suitable for the Peel-
Harvey Estuary than other ratios from the literature, for example the ratio of 50
from a tropical lagoon (Garrigue, 1998). Still, it is noted that the biomass of
phytoplankton might be underestimated due to the adoptation of this value from a
different estuary.
The organic carbon was converted into wet weight by applying a ratio of 1:9 (Pauly &
Christensen, 1995). A conversion ratio based on data from the Peel-Harvey Estuary is
not available.
The biomass was calculated for an estimated volume of the estuary of 196 500 litre,
by estimating an area of 131 km² and a depth of 1.5 m (Hale & Butcher, 2007).
However, the Nodularia blooms mainly occurred in the Harvey Estuary and this
species caused the high biomass values of this functional group in the ‘pre DC’ model
(Hale & Butcher, 2007). For this reason, it is more realistic to reduce the habitat of
this functional group to 50% of the total estuarine body in the ‘pre DC’ model. This
value is reasonable, as it includes the smaller habitat of the Harvey Estuary (approx.
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40% of total area) and also recognises the small biomass fraction of phytoplankton
occurring in the Peel Inlet.
The production of the phytoplankton could only be estimated from the literature by
employing data that are similar to the environmental conditions of the Peel-Harvey
Estuary. No studies on phytoplankton growth in the Peel-Harvey Estuary have been
reported, other than those focused on Nodularia spumigena which was studied in
detail in the 1980s (Huber, 1980, 1985, 1986; Lukatelich, 1986; Lukatelich &
McComb, 1986b).
For the ‘pre DC’ Ecopath model, phytoplankton growth was mainly determined by
the growth of Nodularia spumigena and some diatom blooms occurred as well.
(Lukatelich & McComb, 1986b). For this reason, the production of this functional
group was determined by the growth rate of Nodularia spumigena (Table 3.31).
The growth of phytoplankton in the ‘post DC’ Ecopath model was based on a range
of species. The average of their growth rates is used for the P/B value of this
functional group (Table 3.31).
Table 3.31: Phytoplankton growth rates adapted from the literature for the Ecopath models of the Peel-Harvey Estuary
Phytoplankton species divisions/ day Reference
Anabaena sp. 0.96 (Moisander et al., 2002)
Anabaenopsis sp. 0.96 (Moisander et al., 2002)
Chaetoceros sp. 0.25 (Riegmann et al., 1996)
Diatom (average growth rate) 0.222 (Riegmann et al., 1996)
Gymnodinium sp. 0.33 (Riegmann et al., 1996)
Gyrodinium sp. 0.161 (Nielsen & Tonseth, 1991)
Heterocapsa sp. 0.324 (Riegmann et al., 1996)
Heterosigma akashiwo 0.78 (Zhang, 2006)
Heterosigma sp. 0.36 (Riegmann et al., 1996)
Nitzschia sp. 1.82 (Nicklisch et al., 2008)
Nodularia sp. 0.68 (Moisander et al., 2002)
Oscillatoria sp. 0.033 (Feuillade, 1987)
Skeletonema sp. 2.41 (Langdon, 1988)
Thalassiosira sp. 0.0134 (Langdon, 1988)
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The phytoplankton studies that were undertaken in the late 1980s cover the whole
area of the Peel-Harvey Estuary and encompassed the entire water column, as well
as the top layers of sediment (Huber, 1980, 1985, 1986; Lukatelich, 1986; Lukatelich
& McComb, 1986a, b). For this reason, the data quality is very high. In the ‘post DC’
period, the sampling regime is only based on three sites in the Peel Inlet and three
sites in the Harvey Estuary. However, no sediment samples were taken to measure
benthic chlorophyll, which has had major impact on the biomass values of the ‘pre
DC models’. For this reason, the quality of the biomass parameter used for the ‘post
DC’ model is lower than the biomass parameter in the ‘pre DC’ Ecopath model.
Consequently, the parameter with low quality will be adjusted first during the
balancing process (Table 3.32).
Table 3.32: Parameter input of the functional group ‘microscopic algae’
pre DC post DC
Biomass (t km-2) 10360.09 0.0343
P (year-1) 231.483 254.977
The production estimate applied here is similar to parameters used in other models,
e.g. the Danshuei River Estuary (Lin et al., 2007). However, the biomass estimates
for the ‘pre DC’ model are extraordinary high compared to other Ecopath models
that present phytoplankton biomass values of 8.26 tkm-2 (Laguna Alvarado, (Cruz-
Escalona et al., 2007), 7.782 tkm-2 (Weeks Bay,(Althauser, 2003), 22.069 tkm-2 (Pearl
River Estuary,(Duan et al., 2009) or 54.78 tkm-2 (microphytobenthos plus
phytoplankton) for the West Florida Shelf Ecopath model (Okey & Mahmoudi, 2002).
Blooms of Nodularia spumigena were mainly responsible for the extremely high
biomass value in the ‘pre DC’ period (Lukatelich & McComb, 1986b) and the blooms
turned the water into a green soup with zero visibility (Bradby, 1997; Hale &
Butcher, 2007). After the Dawesville Channel opening and changes in water
conditions, the Nodularia blooms disappeared in the Peel-Harvey Estuary, as the
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species cannot tolerate high salinities (Huber, 1985); their disappearance explains
the decline in phytoplankton biomass for the ‘post DC’ period.
3.3.13 Plants (Functional groups 26 to 30)
The parameter inputs for the functional groups 26 to 30 are based on a single report
(Wilson et al., 1999), which described the biomasses of these groups before and
after the opening of the Dawesville Channel. Only the biomass value for the group
Cladophora in the ‘pre DC’ Ecopath model had to be adopted from a different study
which provided biomass values (Lukatelich, 1989).
The grouping of the species used in the literature (Wilson et al., 1999) was applied
here with minor simplifications. The most important species of green macroalgae in
the Peel-Harvey Estuary were Cladophora montagneana, Chaetomorpha linum,
Enteromorpha spp. and Ulva spp. The first two species were separated into single
species groups and the last two genera were combined to the functional group
‘macrophytes’, which also includes other Chlorophyta species such as Caulerpa spp.
(Wilson et al., 1999).
Data for the P/B values are not available from the Peel-Harvey Estuary for some
groups and had to be adapted from the literature, with references listed in the
following text. Production parameters from the Peel-Harvey Estuary are rated with a
higher pedigree, as well as parameters from similar estuaries, such as the Swan
Estuary.
Algae
The functional group ‘algae’ consisted of red (Rhodophyta) and brown (Phaeophyta)
algae, which are abundant in the Peel-Harvey Estuary with Rhodophyta being the
dominant group (Wilson et al., 1999). The habitat fraction covered by this functional
group was estimated from SYMAPS (Wilson et al., 1999); it has increased since the
Dawesville Channel opening (Table 3.33). The production of algae (Gracillaria cornea,
Rhodophyta) was studied in detail under laboratory cultures (Navarro-Angulo &
Robledo, 1999). The mean growth rate of 0.14 d-1 was applied to estimate the annual
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production of this algal species and this production estimate was divided by the
functional biomass in the experiments resulting in a P/B ratio of 34.07 (Table 3.33).
In La Paz Bay, Mexico (Arreguin-Sanchez et al., 2007), the P/B of macro algae was
slightly smaller with 20.142 year-1 and also Weeks Bay presents a smaller P/B ratio of
9.373 year-1 (Althauser, 2003). The P/B value applied here represents the production
of algal species that occur in the Peel-Harvey Estuary. The production values
presented in other Ecopath models do not list the species of macroalgae and thus,
these values might not be directly comparable to this approach.
Table 3.33: Parameter input for aquatic plants (functional groups 26 to 30)
Functional Group
B (tkm-2) pre post
Habitat in % pre post
P/B (year-1) pre post
Algae 33.42 7.471 62.4 84.3 34.07 34.07
Macrophytes 146.202 21.627 77.9 23.3 64.42 67.56
Chaetomorpha linum
243.14 34.294 85 83.3 73 73
Cladophora montagneana
1.246 0.573 50 15 2.15 2.15
Seagrass 49.966 15.606 71.3 71.3 4.17 4.17
Macrophytes
The biomass values for the functional group ‘macrophytes’ (Table 3.33) have
declined drastically since the opening of the Dawesville Channel, as well as the
habitat that is covered by this group (Wilson et al., 1999). This functional group is
dominated by Ulva sp., which constitutes approximately 70% of total macrophyte
biomass (Wilson et al., 1999). The primary production for Enteromorpha was studied
in Roscoff Aber Bay, France and estimated the net primary production with 16 gC m-2
year-1 for an area of 0.67 km2 (Hubas & Davoult, 2006). This primary production
estimate was extrapolated for the unit area covered by this functional group in the
Peel-Harvey Estuary; to obtain P/B, the production estimate was divided by the
biomass estimates of Enteromorpha sp. in the Peel-Harvey Estuary for the ‘pre DC’
and ‘post DC’ periods. The growth rate of Ulva lactuca was measured in field
experiments and, with an initial biomass of 1 g fresh weight, Ulva lactuca showed a
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growth rate of 0.656d-1 (Pedersen & Borum, 1996). For the Peel-Harvey Estuary, the
growth rate of Ulva rigida was studied and the results presented a slightly smaller
mean growth rate of 0.25 d-1 (Lavery & McComb, 1991b). This daily production
estimated was extrapolated to obtain an annual Production/Biomass estimate of
91.25 for Ulva spp. This P/B ratio was multiplied by 0.7, as Ulva spp. contributes only
70% to the total macrophyte biomass. The total P/B estimate for this functional
group for the ‘pre DC’ and ‘post DC’ Ecopath model is listed in Table 3.33.
Chaetomorpha linum
Also the biomass values for the functional group ‘Chaetomorpha linum’ have
declined after the Dawesville Channel opening (Table 3.33). The habitat fraction
which is covered by the functional group was estimated from SYMAPS (Wilson et al.,
1999) and only changed slightly. Apparently, the density of this species has
decreased and there is a habitat partitioning among aquatic plants.
The production of Chaetomorpha linum was studied in the Peel-Harvey Estuary and
presented a growth rate of 0.2d-1 (Lavery & McComb, 1991b), which leads to a P/B
ratio of 73 year-1 (Table 3.33).
Cladophora montagneana
The biomass values for the functional group ‘Cladophora montagneana’ are listed in
Table 3.33 and show a decrease of biomass of 50% from XX to XX. The habitat
fraction covered by Cladophora montagneana has also changed drastically (Wilson et
al., 1999). This species has been studied in detail in the Peel-Harvey Estuary (Gordon
et al., 1981; Gordon & McComb, 1989). The study presented an annual net
production ratio of 560 g m-2 year-1 for a Cladophora mat in the estuary, produced by
a functional mat biomass of 260 g m-2 (Gordon & McComb, 1989). This results in a
P/B ratio of 2.15 year-1 for Cladophora montagneana in the Peel-Harvey Estuary
(Table 3.33).
Seagrass
Halophila spp. and Ruppia sp. are the most dominating seagrass species, which are
included in the Ecopath models in the functional group ‘seagrass’ (Wilson et al.,
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1999). The biomass values for the functional group ‘seagrass’ have decreasedsince
the opening of the Dawesville Channel (Wilson et al., 1999). The production of
Halophila ovalis was studied in the nearby Swan Canning Estuary (Hillman et al.,
1995). The production was estimated with 500 g C m-2 year-1, that were produced by
a functional biomass of 120 g m-2 in the Swan Canning Estuary (Hillman et al., 1995).
Thus, a P/B ratio of 4.17 is applied for the functional group ‘seagrass’ for this
Ecopath approach (Table 3.33).
For the Jurien Bay model, the P/B ratio of seagrass was estimated with 7.3 year-1
(Lozano-Montez et al., 2011) and the Ecopath model of Laguna Alvarado (Cruz-
Escalona et al., 2007) presented a P/B of 14.92 year-1 for the Wigeongrass (Ruppia
maritima). These estimates are slightly greater than the P7B ratio applied here.
However, the production estimate presented by Hillman et al. (1995) in the nearby
Swan Canning Estuary is more likely to represent the production of seagrass in the
Peel-Harvey Estuary, as environmental conditions are similar. For this reason, a P/B
ratio of 4.17 year-1 is adopted for this modelling approach.
3.3.14 Detritus (Functional group 31)
No detailed study on detritus has been reported for the Peel-Harvey Estuary. Only
one thesis listed the contend of particulate organic matter (POM) in the sediments of
the Peel-Harvey Estuary when studying the diet of a detritivore mullet (Geijsel,
1983).
Based on this study, the size of the detritus pool for the ‘pre DC’ Ecopath model was
estimated with 20.544 tkm-2 and this value was also adopted for the ‘post DC’
Ecopath model.
It is possible to estimate detritus according to (Pauly et al., 1993):
EPPD 101010 log863.0log954.041.2log
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where D is the detritus standing stock (in g C m-2), PP is the primary production (in g
C m-2 year-1) and E is the eutrophic depth in m. However, this equation is not applied
here, as the maximum depth in the Peel-Harvey Estuary is only 2.5m and thus, the
detritus pool would be 7.85g C m-2, which is far smaller than the POM recorded for
this estuary in the literature (Geijsel, 1983).
3.4 Data gaps and data pedigree
In some cases, data were not available for basic parameters (e.g. consumption (Q) or
production (P)), or for different species or functional groups in the Peel-Harvey
Estuary. Where no data were available, the parameters were adopted from the
literature or from other Ecopath models. Table 3.34 gives an overview of the
references that were applied for the different functional groups in this Ecopath
approach.
Table 3.34: Model input and sources for functional groups of the ‘pre DC’ and ‘post DC’ models in the Peel-Harvey Estuary Functional group
References
Dolphins (group 1)
B: (Okey & Mahmoudi, 2002), P/B: (Stolen & Barlow, 2006), Q/B (Tristes & Pauly, 1998), diets: (Okey & Mahmoudi, 2002)
Waterbirds, piscivorous waterbirds (groups 2 & 3)
B: (Bowman & Bamford, 2008; Lane et al., 2002; Ninox-Wildlife-Consulting, 1990), P/B: (Lozano-Montez et al., 2011; Mackinson & Daskalov, 2007), Q/B: (Nilson & Nilson, 1976), diets: (Barquete et al., 2008; Dann, 1999; Lo, 1991; Martin et al., 2007; Miller, 1979)
Sharks (group 4)
B: (Potter et al., 1983b; Young & Potter, 2003b), P/B: (Compagno, 1984), Q/B: (Mackinson & Daskalov, 2007), diets: (Simpfendorfer, 2001)
Fish (groups 5 to 17)
B: (Potter et al., 1983b; Valesini et al., 2009; Young & Potter, 2003b), P/B:(Malseed & Sumner, 2001; Potter et al., 1983b), diets: (Goh, 1992; Hourston et al., 2004; Hyndes et al., 1997; Kendrick & Hyndes, 2005; Lasiak & McLachlan, 1987; Linke et al., 2001; MacArthur & Hyndes, 2007; Pen, 1990; Platell & Hall, 2006; Platell, 2001; Potter, 1988; Prince et al., 1982; Robertson & Klumpp, 1983; Sarre, 1999; Shaw, 1986; Stewart, 1998; Tibbetts & Carseldine, 2005; Wallace, 1979; Waltham & Connolly, 2006)
Bivalves (group 18)
B & diets: (Rose, 1994; Wells & Threlfall, 1982; Wildsmith, 2007), P/B: (Wells & Threlfall, 1982), Q/B: (Cruz-Escalona et al., 2007)
Gastropods (group 19)
B: (Rose, 1994; Wells & Threlfall, 1982; Wildsmith, 2007), P/B: (Wells & Threlfall, 1982), Q/B: (Cruz-Escalona et al., 2007), diets: (Okey & Mahmoudi, 2002)
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Western King Prawns (group 20)
B:(Potter et al., 1991), P/B: (Department of Fisheries, Perth, WA,(Malseed & Sumner, 2001; Tanner, 2003), Q/B: (Althauser, 2003), diets: (Chong & Sasekumar, 1981)
Blue Swimmer Crab (group 21)
B & diets: (de Lestang et al., 2003; de Lestang et al., 2000; Kangas, 2000), P/B: (Department of Fisheries, Perth, WA,(Malseed & Sumner, 2001), Q/B: (Lin et al., 2007)
Crustaceans (group 22)
B: (Rose, 1994; Wildsmith, 2007), P/B: (Althauser, 2003), Q/B: (Okey & Mahmoudi, 2002), diets: (Wildsmith, 2007)
Worms (group 23)
B: (Rose, 1994; Wildsmith, 2007), P/B & Q/B: (Cruz-Escalona et al., 2007), diets: (Wildsmith, 2007)
Zooplankton (group 24)
B: (Rose, 1994; Young & Potter, 2003a), P/B & Q/B: (Cruz-Escalona et al., 2007), diets: (Okey & Mahmoudi, 2002)
Microscopic algae (group 25)
B: (de Jonge & Colijn, 1994; Huber, 1985, 1986; Lukatelich, 1986; Lukatelich & McComb, 1986b), P/B: (Langdon, 1988; Moisander et al., 2002; Nicklisch et al., 2008; Nielsen & Tonseth, 1991; Riegmann et al., 1996; Zhang et al., 2006)
Aquatic plants (groups 26 to 30)
B: (Wilson et al., 1999), P/B: (Navarro-Angulo & Robledo, 1999) (Hubas & Davoult, 2006,(Gordon et al., 1981; Gordon & McComb, 1989; Hillman et al., 1995; Lavery & McComb, 1991b)
Detritus (group 31)
(Geijsel, 1983)
If input parameters are adopted from other models, the quality of the data input is
very low. To assess the quality of data, the pedigree index P is applied in Ecopath
(Christensen et al., 2005). This index expresses the quality of the parameter input for
each parameter B, P/B, Q/B and also diet and catch. The value of P ranges from 0 for
non-local data to 1 for local data with high sampling precision. P is calculated
according to (Christensen et al., 2005):
n
i
ij
n
IP
1
where Iij is the pedigree index value for each of the n living functional groups i and
parameter j represents B, P/B, Q/B, Y or diet. Ecopath defines different criteria for
the pedigree assigned for each parameter (Table 3.35).
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Table 3.35: Ecopath criteria for the pedigree assignment of each parameter and the diets of each functional group
Pedigree value Quality criteria
1
local study with high precision, same group/ species, quantitative detailed diet composition study
0.8
similar system with high precision, same group/ species
0.7
locally based, low precision study, quantitative, but limited diet composition study
0.6
similar species/ group, study based on a similar system
0.5
empirical relationship (P/B, Q/B), qualitative diet composition study
0.4
approximate or indirect method
0.2
parameter from other model
0 estimated by Ecopath
The pedigree indices for the Ecopath models of the Peel-Harvey Estuary are 0.79 for
the ‘pre DC’ model and 0.76 for the ‘post DC’ model (Table 3.36).
These pedigree indices (PI) indicate that the quality of data applied here is quite
presentable compared to other Ecopath models, such as Laguna Alvarado with PI =
0.5, PI = 0.657 (Gartner, 2010) or Jurien Bay PI = 0.72 (Lozano-Montez et al., 2011).
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Table 3.36: Pedigree indices for each parameter for the ‘pre DC’ and ‘post DC’ Ecopath models
pre DC post DC Group: B P/B Q/B Diet B P/B Q/B Diet
1 0.4 0.6 0.6 0.7 0.4 0.6 0.6 0.7
2 0.7 0.2 0.6 0.7 0.7 0.2 0.6 0.7
3 0.7 0.2 0.6 0.7 0.7 0.2 0.6 0.7
4 1 0.8 0.2 0.7 1 0.8 0.2 0.7
5 1 1 1 0.7 0.7 1 1 0.7
6 1 1 1 0.7 0.7 1 1 0.7
7 1 1 1 0.7 0.7 1 1 0.7
8 0 0.8 0.8 0.7 0.7 1 1 0.7
9 1 1 1 0.7 0.7 1 1 0.7
10 1 1 1 0.7 0.7 1 1 0.7
11 1 1 1 1 0.7 1 1 1
12 1 1 1 0.7 0.7 1 1 0.7
13 1 1 1 1 0.7 1 1 1
14 1 1 1 1 0.7 1 1 1
15 1 1 1 1 0.7 1 1 1
16 1 1 1 1 0.7 1 1 1
17 1 1 1 1 0.7 1 1 1
18 1 1 0.2 0.5 1 1 0.2 0.5
19 1 1 0.2 0.7 1 1 0.2 0.7
20 0.7 1 0.2 0.7 0.7 1 0.2 0.7
21 1 1 0.2 1 1 1 0.2 1
22 1 0.2 0.2 0.2 1 0.2 0.2 0.2
23 1 0.2 0.2 0.2 1 0.2 0.2 0.2
24 0.7 0.2 0.2 0.2 0.7 0.2 0.2 0.2
25 1 0.8 -- -- 0.7 0.8 -- --
26 1 0.8 -- -- 1 0.8 -- --
27 1 1 -- -- 1 1 -- --
28 1 1 -- -- 1 1 -- --
29 1 1 -- -- 1 1 -- --
30 1 0.8 -- -- 1 0.8 -- --
31 -- -- -- -- -- -- -- --
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3.5 Discussion
Many data gaps became apparent during this modelling exercise, with biological
data and data on detritus being the most important gaps. Many studies in the Peel-
Harvey Estuary over the last decades have investigated: fish communities (Loneragan
et al., 1986, 1987; Potter et al., 1983a; Potter et al., 1983b; Young & Potter, 2003b);
invertebrates; macrophytes (Lukatelich, 1989; Lukatelich & McComb, 1986a; Wilson
et al., 1999); and birds (Lane et al., 2002; Ninox-Wildlife-Consulting, 1990). However,
studies of the biology of single species are rare; extensive species-specific
information is only available for a few species within the Peel-Harvey Estuary, e.g.
Nodularia (Huber, 1980, 1985, 1986), Cladophora (Gordon et al., 1981; Gordon &
McComb, 1989), and the bivalve Arthritica semen (Wells & Threlfall, 1982). Not
surprisingly, the most well-studied species tend to be pest species (e.g. Nodularia) or
species of commercial value (e.g. Blue Swimmer Crabs).
Data gaps were filled by adapting data from other ecosystems, mostly estuaries in
Western Australia, but also from other Ecopath models. The trophic interactions in
the Peel-Harvey Estuary are mostly unknown; while it was assumed that these
interactions were similar to those of food webs in other estuaries, this hypothesis
still needs to be confirmed.
The opening of an artificial entrance channel had a major impact on the
environmental conditions in the estuary, e.g. salinity, water level and water resident
times(Hale & Butcher, 2007). Thus, the opening may have altered not only species
compositions and abundances, but also trophic interactions.
It is well-known that massive algal blooms (Huber, 1980, 1985, 1986; Lukatelich,
1986; Lukatelich & McComb, 1986b) have occured – and continue to occur – in the
estuary and these lead to fish kills and impacts on benthic invertebrates (Potter et
al., 1983a). An overload in nutrients from agricultural and urban run-off caused
eutrophication and resulted in massive macroalgal growth, such that harvesting of
macroalgaes on beaches became necessary (Jakowyna, 2000; Lavery et al., 1999;
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Lavery et al., 1991; Lavery & McComb, 1991a, b; Lukatelich, 1989). The detritus pool
is likely to be very large, but this has not yet been studied.
The lack of these data affects the pedigree and the quality of the ‘pre DC’ and ‘post
DC’ Ecopath models. However, the high quality of the biomass studies suggests that
the Ecopath models are able to describe the impact of an artificial entrance channel
on the biomass fluxes of the Peel-Harvey Estuary. Nonetheless, closing these data
gaps would improve our understanding of trophic interactions and the impact of
environmental factors on this estuarine ecosystem and improve the quality of future
Ecopath models of the Peel-Harvey Estuary.
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Chapter 4
The impact of an artificial entrance channel on the ecosystem of the Peel-Harvey Estuary, Western Australia
4.1 Introduction Investigating ecosystem change using Ecopath models
When investigating ecosystems that have experienced massive change, multiple
models may be needed to represent the ecosystem before, during, and after the
change (Christensen et al., 2005). Chapter 3 reviewed the drastic impact that the
Dawesville Channel has had on the ecosystem of the Peel-Harvey Estuary. Physio-
chemical conditions have changed, as well as the abundance, distribution, and
diversity of estuarine biota (Wilson et al., 1999; Young & Potter, 2003; Hale &
Butcher, 2007).
Given such systemic change, a single model is unlikely to fully describe and assess
the changes in the structure and functioning of the estuarine ecosystem caused by
the opening of the Dawesville Channel. However, the availability of biological and
environment data for the Peel-Harvey Estuary makes it possible to develop and
compare two Ecopath models that describe the ecosystem before (‘pre DC’) and
after (‘post DC’) the Dawesville Channel opening. If the scope and design of the ‘post
DC’ Ecopath model are identical to those of the ‘pre DC’ model, comparisons can be
made of the state of estuary ecosystem before and after the construction of the
Dawesville Channel. These comparisons can be made using information for basic
ecosystem parameters, network analysis and system statistics; and measures of
ecosystem services.
Chapter aims
This chapter investigates the impact of the Dawesville Channel by comparing three
aspects of the ‘pre DC’ and ‘post DC’ Ecopath models: (1) basic model parameters;
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(2) network and system statistics; and (3) ecosystem services. The fourth aim is to
assess the maturity of the models.
I. Ecosystem parameters
Ecopath allows information for various ecosystem parameters to be used to identify
one possible equilibrium state for the model (Christensen et al., 2005). This
equilibrium state provides a snap-shot of the model and its underlying ecosystem,
with the structure of the food web represented with different trophic levels and the
efficiency of the different functional groups indicated through information on diet
(omnivory index), metabolism (food conversion efficiency, respiration) and mortality.
This chapter compares six basic model parameters for the ‘pre DC’ and ‘post DC’
Ecopath models:
(a) trophic levels;
(b) biomass & community structure;
(c) omnivory Index;
(d) food conversion efficiency;
(e) respiration;
(f) mortality (P/B ratio); and
(g) dietary composition.
II. Network analysis & system statistics
Ecopath also supports network analysis and system statistics functions, which are
useful in understanding the functioning of the modelled system, the interactions
between its functional groups (mixed trophic impact routine, niche overlap), and the
structure of flows. In addition to flow structure, the system indices also indicate the
cycling indices and path lengths of the model.
This chapter compares four categories of network & systems statistics for the ‘pre
DC’ and ‘post DC’ Ecopath models:
(a) mixed trophic impact (MTI) routine;
(b) niche overlap;
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(c) throughput & flow; and
(d) system indices.
III. Ecosystem services
From 2001 to 2005 the United Nations conducted the Millenium Ecosystem
Assessment (MEA) conducted to assess the condition and health of the world’s
ecosystems (see http://www.millenniumassessment.org). The goal of the MEA was
to investigate the consequences of ecosystem change for the well-being of the
human populations. Analyses of ecosystem services were a key scientific tool for the
MEA. Ecosystem services are defined as “the benefits people obtain from
ecosystems” (Millenium Ecosystem Assessment, 2005, p. V). These benefits include
provisioning, regulating and cultural services that directly affect people and
supporting services needed to maintain the other services
The term ‘supporting services’ is used to describe the core ecosystem attributes that
must function in order for the ecosystem to provide all other ecosystem services
such as provisioning services, regulating services, and cultural services (Millenium
Ecosystem Assessment, 2005). Supporting services, which include primary
production, nutrient cycling, and biodiversity, are typically difficult to measure. This
study makes a novel contribution to the Ecosystem Services literature by using
Ecopath system statistics to estimate and quantify these services. To my knowledge,
this approach has not been done before. The analysis presented in this chapter will
demonstrate that Ecopath is a valuable tool for quantifying ecosystem service
provision.
This chapter compares the provision of four ecosystem services for the ‘pre DC’ and
‘post DC’ Ecopath models:
(a) provisioning services;
(b) regulating services;
(c) cultural services; and
(d) supporting services.
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This chapter estimates the supporting services of nutrient cycling and primary
production for the time period before and after the Dawesville Channel opening. As
the biodiversity of an ecosystem is an important supporting service, the species
diversity that supports the ecosystem services of the Peel-Harvey Estuary is also
investigated by comparing the species recorded for the ‘pre DC’ and ‘post DC’
models.
In the Peel-Harvey Estuary, fisheries catches are the key provisioning service
delivered by the estuary ecosystem. Although commercial catches have decreased
since the channel opening, there is uncertainty regarding about the extent of
recreational catches. By comparing the ‘pre DC’ and ‘post DC’ models, a change in
catches and, thus, a change in this provisioning service can be investigated.
Regulating services include climate and water regulation (Millenium Ecosystem
Assessment, 2005). As the ecosystem service ‘water regulation’ or ‘water
purification’ is difficult to quantify for the Peel-Harvey Estuary, only the climate
regulating service is analysed here by assessing carbon fixation of primary producers.
Cultural services provided by the Peel-Harvey Estuary include the estuary-based
tourism industry. This service is assessed here by analysing the value of the industry
in the area, such as the profit and number of jobs.
IV. Model maturity
Network and cycling analyses can be used to evaluate the maturity of the model.
Ecosystem maturity is synonymous with ecosystem development and, by analysing
the maturity of a system, it is possible to assess whether a system has already
reached a stable state or how the system can be expected to develop further
(Christensen, 1995). Model or ecosystem maturity is also assumed to be correlated
with ecosystem efficiency (Baird et al., 1991) and, for this reason, several indices are
applied to assess the maturity of the ecosystem and the efficiency of the ecosystem
services that the system provides.
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There is a dispute over the most appropriate method for assessing the maturity of a
system. On one hand, Christensen (1995) recommended assessing the maturity of an
ecosystem by evaluating several indices said to be linked to system maturity, such as
the ratios of primary production/ respiration, primary production/ biomass, and
biomass/ system throughput, as well as -net community yield, which is the
difference between primary production and respiration. In mature systems, the
primary production will be similar to the level of respiration (Christensen, 1995). In
regard to primary production/ biomass ratio, the biomasses of an ecosystem are
expected to accumulate as the ecosystem matures (Christensen, 1995). The net
community yield (also called net system production) will decrease as systems mature
(Christensen, 1995).
On the other hand, Baird et al. (1991) suggested applying indices that are not linked
with the size of an ecosystem because indices based on ecosystem size will limit or
preclude comparisons between ecosystems of different scales. The ratios proposed
by Christensen (1995) for the assessment of ecosystem maturity are linked to
biomass and system throughput, and thus the size of the ecosystem influences the
maturity indices. To avoid this problem, Baird et al. (1991) recommended using only
dimensionless indices for inter-system comparisons, such as FCI and Ai/Ci.
Ecosystem maturity is also affected by cycling processes, as cycling affects the
system overheads (Christensen & Pauly, 1993). The flow indices (e.g. ascendency,
overhead and capacity) are linked with the total system throughput (Christensen et
al., 2005).
Ascendency describes the “combined attributes of system size and trophic
organization” (Baird et al., 1991, p. 16) and is calculated as the product of total
system throughput and average mutual information, which is the probability
describing where a unit of carbon or energy will next flow to (Christensen et al.,
2005). Ascendency is limited by an upper bound that is described as development
capacity and the difference between those two indices is called overhead, which
reflects the “system’s strength in reserve from which it can draw to meet
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unexpected perturbations” (Ulanowicz & Norden, 1990. p. 435). Ascendency,
overhead and capacity can be each segregated into input flows, internal transfers,
and losses via respiration and export flow (Ulanowicz & Norden, 1990). To
investigate the internal development of a system, the internal capacity needs to be
analysed and, in particular, how this capacity is divided between internal ascendency
and internal overhead (Ulanowicz & Norden, 1990).
This chapter examines the maturity of the ‘pre DC’ and ‘post DC’ models in a
comparative context.
4.2 Materials and Methods
4.2.1 Analysis
For the model analyses, parameters and indices were calculated and analysed
according to the guidelines and assumptions described in Christensen et al., (2005).
Table 4.1 provides a list of the terms and concepts used in the analyses in this
chapter.
Table 4.1: Terms and concepts used (following Christensen et al. 2005).
I. Basic Ecopath model parameters
Gross food conversion ratio: This efficiency is determined by
production/consumption ratio for each functional group.
Net food conversion efficiency: This efficiency is defined as the
production/assimilation ratio.
Omnivory index (OI): The Omnivory Index is calculated as the variance of trophic
levels of the prey groups that are consumed by a predator. A large index indicates
that the predator feeds on many trophic levels, whereas an index of zero indicates a
specialist.
P/B ratio: The P/B ratio equals total mortality Z and consists of the following
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components:
P/B = predation mortality + catches + net migration + biomass accumulation + other mortality
Respiration: All assimilated food ends up as production or respiration. The
respiration/assimilation ratio must not exceed 1, as respiration cannot be higher
than assimilation. The respiration/biomass ratio expresses the activity of the
functional group.
Respiration/biomass ratio: This ratio reflects the activity of the functional group.
Dietary composition and consumption: To analyse change in dietary composition
and consumption, prey groups are categorised into three prey components: fish,
invertebrates and primary producers
II. Network & System Statistics
Ascendancy: Ascendancy represents a measure of the average mutual information in
a system, scaled by system throughput. The measure is derived from information
theory. This mutual information reduces the uncertainty about where a unity of
energy will next flow to from its known location. The ascendency, overheads and
capacity can all be divided up into imports, internal flow, exports and respiration.
Connectance index: This index determines the number of food links in the system
relative to the number of possible links.
Development capacity: Development capacity is the upper limit of ascendancy.
Finn’s Cycling index: This index represents the fraction of the ecosystem throughput
that is recycled (Finn, 1980).
Flow Diagram: The Lindeman spines show the flow composition between the
different trophic levels. Each trophic level is represented as a box that is connected
via consumption; flows to detritus, export and respiration are also shown.
Mixed Trophic Impact routine (MTI): This routine allows the direct and indirect
interactions between the functional groups in a model to be assessed. MTI describes
the effect of a small increase in the biomass of one functional group (<10%) on all
other model components, thus allowing for all the biomasses and trophic
interactions within the system to be considered.
Niche overlap: The niche overlap plot presents the prey overlap index and the
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predator overlap index. The closer these indices are to 1, the greater the overlap. An
index close to zero demonstrates that there is no overlap between two functional
groups. An index close to zero demonstrates that there is no overlap between two
functional groups.
Path length: Path length was defined this way:
Path length = Total system throughput / ( ∑ Export = .∑ Respiration)
The diversity of flows and recycling is expected to increase with maturity and thus
also path length (Christensen et al., 2005).
Predatory cycling index: Cycles that include detritus groups were eliminated from
this index.
System overhead: System overhead is the difference between the ascendency and
capacity of a system. The overhead on imports and internal flows may be seen as
measure of system stability.
System throughput: System throughput describes the sum of all flows in a system (in
tkm-2 year-1).
System throughput = total consumption + total export + total respiration + total flows of detritus
III. Ecosystem Services (Millenium Ecosystem Assessment, 2005)
Provisioning services: The food supplied by an ecosystem; fishery catches are used
in this study.
Regulating services: These include climate regulating services, such as CO2-fixation,
which is used in this study.
Cultural services: The tourism industry in the Peel-Harvey estuarine area is used in
this study.
Supporting services: There are three main supporting services: primary production,
nutrient cycling and biodiversity.
IV. Ecosystem & Model Maturity
Maturity: development state of an ecosystem
A/C (ascendency/ capacity) ratio: fraction of possible organization that is actually
realized (Baird et al., 1991)
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Ai/Ci (ascendencyinternal / capacityinternal) ratio: measure of system maturity or
efficiency that describes the internal organization of the system (Baird et al., 1991)
Ecosystem Services
For analysing ecosystem services, the carbon fixation of primary producers was
determined according to Muraoka (2004):
C-absorption (t C year-1
) = total area (km2) * standing stock (g cm
-2) * P/B * carbon content (in %).
The estimate for the carbon content of microscopic algae was 27% (Sicko-Goad et
al., 1984). Estimates for the carbon content of algae (Gevaert et al., 2001) and
seagrass (Hillman et al., 1995) were quite similar (27.7 and 27.9%, respectively).
Estimates for the functional groups macrophytes (23.1%), Chaetomorpha linum
(18.4%) and Cladophora sp. (17.7%) also presented smaller carbon contents
(LaPointe et al., 1992). Based on these values, the carbon fixation of the primary
producers was estimated based on the P/B ratio and standing stocks provided by the
balanced ecosystem models. All other ecosystem services investigated in this study
are based on parameters of the balanced Ecopath models and on the literature.
4.2.2 Balancing of the models
Both Ecopath models were balanced manually according to the pedigree of the
parameter input (shown in Table 3.36 for each functional group).
Pre-DC model
In the ‘pre DC’ model, ten out of the 30 living functional groups were out of balance
in the first round of the balancing process, including Cladophora montagneana,
microscopic algae and zooplankton, Western King Prawns, gastropods, and six fish
groups (Torquigener pleurogramma, Arripis georgianus, estuarine herbivorous fish,
and marine detritivorous and omnivorous fish).
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Model parameters were adjusted, changing the parameter of one unbalanced group
by 5% in each balancing process, to reach an equilibrium point, which describes a
state where all ecotrophic efficiencies (i.e. the proportion of the production of a
functional group that is utilised in the system: Christensen et al., 2005) are below 1.
However, some P/Q ratios were unreasonably high and thus, the ratio indicated that
production far exceeded consumption. As the Q/B values for most groups were
drawn from the literature, these parameters were adjusted step by step until the
P/Q ratio was below 0.5. All parameter ratios complied with the guidelines of
Ecopath and all respiration values were positive (Christensen et al., 2005). The
unbalanced groups were adjusted one by one, starting with groups of the lower
trophic levels. The flows to the detrital pool were adjusted based on the assumption
that migrating species only contribute partially to the detritus pool of the estuary;
thus, these values were lowered from 100% flow into detritus to 80% for migrating
fish species (Western King Prawn and Blue Swimmer Crabs) and 50% for other
migrating groups.
Post-DC model
In the ‘post DC’ model, 15 out of 30 living functional groups were out of balance in
the first round of the balancing process with ecotrophic efficiencies exceeding one,
including Cladophora montagnean, microscopic algae, zooplankton, Western King
Prawns, gastropods, Arripis georginus, Aldrichetta forsteri, Mugil cephalus, whiting,
herbivorous and detritivorous estuarine fish, the marine fish groups with
omnivorous, herbivorous and detritivorous diets and sharks.
The model parameters were adjusted manually to reach an equilibrium point
(Christensen et al., 2005). Parameters with low pedigree index were changed first
(Mackinson & Daskalov, 2007), according to the pedigree indices presented in Table
3.36. As with the ‘pre DC’ model, the flows to the detritus pool were adjusted based
on the assumption that migrating species only contribute partially to the detritus
pool of the estuary; thus, these values were lowered to 80% for migrating fish and
invertebrate species and 50% for other migrating groups.
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After the models were balanced, the respiration/assimilation was checked to ensure
that this ratio did not exceed 1 (Christensen et al., 2005). However, the R/A ratios for
four functional groups (dolphins, waterbirds, piscivorous waterbirds and sharks)
were well above 1. For this reason, the P/B and Q/B ratios needed further
adjustment, as well as the GS (Unassimilated/consumption) setting. The GS default
value of 0.2 had to be lowered to 0.01 for both waterbird groups, to 0.03 for
dolphins and 0.1 for sharks to achieve balancing.
4.3 Results
4.3.1 Comparisons of basic model parameters
A. Trophic levels
Based on trophic interactions, four trophic levels were identified for the Peel-Harvey
estuarine ecosystem models, with dolphins and sharks being the top predator
groups (Table 4.2). Some functional groups showed a slightly lower trophic level
after the channel opening (Fig. 4.1; Table 4.2). Of these, zooplankton exhibited the
biggest change in trophic level, decreasing from 2.33 to 2.05.
In the ‘pre DC’ model, the mean trophic level (± 1 SD) for fish was 2.79 ± 0.54 and
2.57 ± 0.47 for invertebrate groups (functional groups 18 to 23). In the ‘post DC’
model, the mean trophic level (± 1 SD) for fish was slightly lower (2.71 ± 0.52) (Table
4.2). The mean trophic level for invertebrates in the ‘post DC’ model (2.46 ± 0.45)
was also slightly lower to the ‘pre DC’ model.
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Table 4.2: Basic parameters of the balanced ‘pre DC‘ and ‘post DC’ models of the Peel-Harvey Estuary TL: trophic level, B: biomass in tkm
-², P/B: production per biomass (year
-1), Q/B: consumption
per biomass (year-1
), EE: ecotrophic efficiency, P/Q: production/consumption ratio, which equals gross efficiency (year
-1)
Group name TL B P/B Q/B EE P/Q
1 dolphins pre 4.05 0.040 0.147 4.6 - 0.03
post 3.98 0.059 0.147 4.6 - 0.03
2 waterbirds pre 2.83 0.165 0.234 20.75 - 0.01
post 2.72 0.0189 0.28 20.75 - 0.01
3 piscivorous waterbirds
pre 3.7 0.182 0.280 12.56 - 0.02
post 3.62 0.178 0.28 12.56 - 0.02
4 sharks pre 3.83 0.011 0.240 2.25 0.04 0.11
post 3.77 0.0009 0.24 2.25 0.47 0.11
5 marine omnivorous fish
pre 2.8 0.768 1.556 6.369 0.93 0.24
post 2.88 0.195 1.462 6.213 0.9 0.24
6 marine carnivorous fish
pre 3.38 5.689 1.924 6.785 0.18 0.28
post 3.28 0.273 1.901 7.154 0.85 0.27
7 marine herbivorous fish
pre 2.28 2.048 1.049 8.12 0.42 0.13
post 2.16 0.238 0.851 8.053 0.9 0.11
8 marine detritivorous fish
pre 2.02 0.753 1.176 8.528 0.99 0.14
post 2.02 0.14 1.981 9.594 0.86 0.21
9 estuarine omnivorous fish
pre 3.14 1.135 1.824 6.756 0.49 0.27
post 3.08 0.164 1.824 7.557 0.93 0.24
10 estuarine carnivorous fish
pre 3.24 5.926 2.075 6.675 0.11 0.31
post 3.15 0.369 1.867 6.482 0.46 0.29
11 estuarine herbivorous fish
pre 2.26 0.903 1.029 7.9 0.97 0.13
post 2.18 0.214 1.029 7.715 0.91 0.13
12 estuarine detritivorous fish
pre 2.24 5.997 0.877 7.343 0.21 0.12
post 2.11 0.291 0.842 7.171 0.78 0.12
13 Whiting pre 3.36 0.734 1.458 5.988 0.81 0.24
post 3.22 0.397 1.164 5.396 0.76 0.22
14 Arripis georgianus
pre 3.33 3.010 0.915 6.842 0.99 0.13
post 3.2 0.221 1.513 6.364 0.96 0.24
15 Aldrichetta forsteri
pre 2.72 19.526 0.695 4.975 0.2 0.14
post 2.6 0.637 0.93 4.615 0.91 0.2
16 Mugil cephalus pre 2.15 31.580 0.466 4.767 0.08 0.1
post 2.09 0.647 0.98 4.77 0.95 0.21
17 Torquigener pleurogramma
pre 3.42 1.080 0.809 5.2 0.96 0.16
post 3.26 1.773 0.755 5.079 0.1 0.15
18 bivalves pre 2.44 219.36 3.940 10.63 0.03 0.37
post 2.27 11.249 3.546 13.28 0.27 0.27
19 gastropods pre 2 3.780 4.375 17.57 0.4 0.25
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post 2 0.637 4.375 17.56 0.8 0.25
20 Western King Prawn
pre 2.92 1.993 5.740 19.84 0.91 0.29
post 2.82 0.93 4.73 19.8 0.92 0.24
21 Blue Swimmer Crab
pre 3.34 3.477 3.658 14 0.43 0.26
post 3.2 1.46 3.351 14 0.8 0.24
22 crustaceans pre 2.33 364.179 8.088 27.14 0.02 0.3
post 2.21 173.62 8.088 27.14 0.01 0.3
23 worms pre 2.44 78.310 6.22 26.5 0.09 0.23
post 2.28 40.739 6.22 26.5 0.04 0.23
24 zooplankton pre 2.33 3990.3 25.25 87.8 0.91 0.29
post 2.05 57.3 25.56 84.2 0.96 0.3
25 microscopic algae
pre 1 10360 61.60 - 0.28 -
post 1 39.4 184.8 - 0.36 -
26 algae pre 1 21.0 34.07 - 0.05 -
post 1 6.298 34.07 - 0.02 -
27 macrophytes pre 1 114.0 64.420 - 0.004 -
post 1 5.039 67.56 - 0.01 -
28 Chaetomorpha linum
pre 1 207.0 73.0 - 0.001 -
post 1 28.567 73 - 0.001 -
29 Cladophora montagneana
pre 1 5 3.87 - 0.48 -
post 1 0.198 3.87 - 0.74 -
30 seagrass pre 1 36 4.17 - 0.14 -
post 1 11.127 4.17 - 0.07 -
31 detritus pre 1 20.544 - - 0.16 -
post 1 20.544 - - 0.23 -
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Figure 4.1: Comparison of the trophic level of each functional group in the ‘pre DC’ and ‘post DC’ models.
1
2
3 4
5
6
7
8
9 10
11 12
13 14
15
16
17
18
19
20
21
22 23
24
25 26 27 28 29 30 31
1
2
3 4
5
6
7 8
9 10
11 12
13 14
15
16
17
18
19
20
21
22 23
24
25 26 27 28 29 30 31 1
2
3
4
Trophic levels
pre DC post DC
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B. Biomass and community structure
In the ‘pre DC’ model, biomass values ranged from 0.011 t km-2 for sharks to 10 360 t
km-2 for microscopic algae (Table 4.2). In the ‘post DC’ model, the biomass
parameters ranged from 0.001 t km-2 per year for sharks to 173.616 t km-2 per year
for crustaceans (Table 4.2).
There were marked differences in several aspects of the ‘pre’ and ‘post’ Ecopath
models in terms of biomass and community structure. Firstly, biomasses declined in
each of the four trophic levels, with the largest decline (>99%) occurring at the first
trophic level (Fig. 4.2).
Figure 4.2: Biomass per trophic level before (pre DC) and after (post DC) the opening of the Dawesville Channel in the Peel-Harvey Estuary.
Secondly, the functional groups comprising the planktivores represented 93% of the
total biomass in the ‘pre DC’ model, but only 25% of total biomass in the ‘post DC’
period (Fig.4.3). Thirdly, while the biomass of phytoplankton (microscopic algae)
decreased, the total biomass of other primary producers also declined (Table 4.2).
0
2000
4000
6000
8000
10000
12000
I II III IV
10762
4515
219 7 111 257 34 1
Tota
l bio
mas
s (t
/km
²)
Biomass per trophic level (t/km²)
pre DC post DC
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Figure 4.3: Percentages of total biomass for zooplankton, phytoplankton (microscopic algae)and non-planktivore groups before (pre DC) and after (post DC) the opening of the Dawesville Channel in the Peel-Harvey Estuary.
Fourthly, the composition of primary producers changed (Figs. 4.4 and 4.5). Aquatic
plants were more important for the primary production of the estuarine ecosystem,
contributing almost 60% to primary production in the ‘post DC’ model, compared to
less than 5% in the ‘pre DC’ model (Fig. 4.5). Fifthly, the community structure of
aquatic plants changed, with seagrass and algae almost doubling their percentages
of plant biomass, whereas the contributions of the functional groups macrophytes
and Cladophora montagneana declined (Fig. 4.5).
Figure 4.4: Composition of total primary production, presenting biomass estimates in tkm-2 for aquatic plants (functional groups 26 to 30) and phytoplankton before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel
67%
26%
7%
pre DC phytoplankton
zooplankton
non-planktivore
10%
15%
75%
post DC
0%
20%
40%
60%
80%
100%
pre DC post DC
382
51
10.360 39
Primary production
aquatic plants phytoplankton
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Figure 4.5: Community structure of aquatic plants presented in percentage of total plant biomass for the time period before (pre DC) and after (post DC) the opening of the Dawesville Channel in the Peel-Harvey Estuary
Sixthly, the biomass estimates for invertebrates and fish declined following the
opening of the Dawesville Channel (Table 4.2). The biomass of important target
invertebrate species, like prawns and crabs, declined by more than half (Fig. 4.6).
While the biomass estimates of whiting remained relatively stable, the biomasses of
all other target species declined drastically, in particular A. forsteri and M. cephalus
(Fig. 4.7). The decline in biomass was not restricted to target species, but also
affected non-target fish groups, which decreased by 84% (Fig. 4.8). Estuarine and
marine fish groups have each decreased by more than 90% in biomass (Fig. 4.8).
algae 6%
macrophytes 30%
Chaetomorpha linum 54%
Cladophora montagneana
1%
seagrass 9%
pre DC
algae 12%
macrophytes 10%
Chaetomorpha linum 56%
Cladophora montagneana
0.4%
seagrass 22%
post DC
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Figure 4.6: Biomass estimates in tkm-2 for target (functional groups 20 and 21) and non-target (functional groups 18, 19, 22 and 23) invertebrate groups before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel
Figure 4.7: Biomass estimates in tkm-2 for commercially important target species before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel
0
500
1000
1500
2000
2500
3000
3500
4000
4500
pre DC post DC
5 2
4.074
226
Biomass of invertebrates (t/km²)
target
non-target
0
5
10
15
20
25
30
35
Whiting Arripisgeorgianus
Aldrichettaforsteri
Mugilcephalus
WesternKing Prawn
BlueSwimmer
Crab
0,7 3,0
19,5
31,6
2,0 3,5
0,4 0,2 0,6 0,6 0,9 1,5
Bio
mas
s (t
/km
²)
Biomass of target species
pre post
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Figure 4.8: Biomass estimates in tkm-2 for target species, non-target species, marine and estuarine fish groups before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel
Aldrichetta forsteri (functional group 15) and Mugil cephalus (functional group 16)
represented 65% of fish biomass in the ‘pre DC’ model, but declined to 23% of fish
biomass in the ‘post DC’ model. Mugil cephalus was the most dominant species
before the channel opening and accounted for 40% of total fish biomass in the ‘pre
DC’ model (Fig. 4.9). In contrast, Torquigener pleurogramma (functional group 17)
was the most dominant species in the ‘post DC’ model, representing 32% of total fish
biomass.
Several groups that accounted for 1% in fish biomass in the ‘pre DC’ model increased
in biomass, including omnivorous and detritivorous marine fish (functional groups 5
0
20
40
60
80
pre DC post DC
54,9
1,9
24,3
3,7
Biomass of fish (t/km²)
non-target
target
0
20
40
60
80
pre DC post DC
14,0 1,0
65,2
4,5
marine
estuarine
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and 8), whiting (functional group 13), and Torquigener pleurogramma. In contrast,
estuarine fish biomasses (groups 9 to 12) decreased from 13.9 t km-2 to 1.0 t km-2
(Table 4.2). Nonetheless, estuarine fish groups (groups 9 to 12) represented about
18% of total fish biomass in both the ‘pre DC’ and ‘post DC’ Ecopath model (Fig. 4.9).
Figure 4.9: Community structure of teleost fish presented in percentage of total fish biomass before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel in the Peel-Harvey Estuary Fish groups: 5: marine omnivorous fish, 6: marine carnivorous fish, 7: marine herbivorous fish, 8:
marine detritivorous fish, 9: estuarine omnivorous fish, 10: estuarine carnivorous fish, 11: estuarine
5 1%
6 7%
7 3%
8 1%
9 1% 10
7%
11 1%
12 8%
13 1%
14 4%
15 25%
16 40%
17 1%
pre DC
5 3%
6 5% 7
4% 8 3% 9
3% 10 7%
11 4%
12 5%
13 7% 14
4% 15
11%
16 12%
17 32%
post DC
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herbivorous fish, 12: estuarine detrivorous fish, 13: whiting, 14: Arripis georgianus, 15: Aldrichetta
forsteri, 16: Mugil cephalus, 17: Torquigener pleurogramma
C. Omnivory index
The omnivory indices for most functional groups changed (Fig. 4.10), indicating that
the trophic levels of the predators’ prey groups also changed. The functional group
‘gastropods’ had the lowest omnivory index, which increased from 0.0004 in the ‘pre
DC’ model to 0.008 in the ‘post DC’ model. This functional group is the most
specialized group in the Peel-Harvey Estuary; it is likely to be a herbivorous deposit
feeder and to only feed at the first trophic level (Rose, 1994; chapter 3). The
omnivory indices for the top predator groups (groups 1, 3 and 4) showed little
change, whereas the indices for the estuarine fish groups (groups 9 to 12) changed
between 23 and 57% (Fig. 4.10). Marine carnivorous fish had the most drastic change
in omnivory index of all fish groups, increasing from 0.21 to 0.47 (Fig. 4.10).
Figure 4.10: Omnivory index (y-axis) for each predator group (group 1 to 24, x-axis) before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel Functional groups: 1: dolphins, 2: waterbirds, 3: piscivorous waterbirds, 4: sharks, 5: marine
omnivorous fish, 6: marine carnivorous fish, 7: marine herbivorous fish, 8: marine detritivorous fish, 9:
estuarine omnivorous fish, 10: estuarine carnivorous fish, 11: estuarine herbivorous fish, 12: estuarine
detrivorous fish, 13: whiting, 14: Arripis georgianus, 15: Aldrichetta forsteri, 16: Mugil cephalus, 17:
0
0,1
0,2
0,3
0,4
0,5
0,6
0,7
0,8
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24
Omnivory index for each functional predator group
pre DC post DC
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Torquigener pleurogramma, 18: bivalves, 19: gastropods, 20: Western King Prawn, 21: Blue Swimmer
Crab, 22: crustaceans, 23: worms, 24: zooplankton
D. Food conversion efficiency
Analysis of food conversion efficiencies found that net food conversion efficiency
(P/A) exceeded gross food conversion efficiency (P/Q) for each functional group (Fig.
4.11), which is an acceptable fact for ecosystems described by Ecopath models
(Christensen et al., 2005). In general, the gross food efficiency was below 0.3 for all
functional groups (Fig. 4.11). The food conversion efficiencies are lowest for the top
predators and highest for the second trophic level of the ecosystem (Fig. 4.11). The
fish groups show a great variance in food conversion efficiencies, with detritivorous
(groups 8 and 12) and herbivorous (groups 7 and 11) fish groups having the lowest
food conversion efficiencies (Fig. 4.11). The food conversion efficiencies for Arripis
georgianus (group 14), Aldrichetta forsteri (group 15) and Mugil cephalus (group 16)
increased substantially after the opening of the Dawesville Channel, whereas the
efficiency of gastropods (group 19) decreased.
Figure 4.11: Net (P/A) and gross (P/Q) food conversion efficiencies (y-axis) for each predator
group (group 1 to 24, x-axis) before (‘pre DC’) and after (‘post DC’) the opening of the
Dawesville Channel
0
0,05
0,1
0,15
0,2
0,25
0,3
0,35
0,4
0,45
0,5
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24
Food conversion efficiency for each predator group
P/A pre DC P/Q pre DC P/A post DC P/Q post DC
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E. Respiration
In general, the respiration/assimilation (R/A) ratios ranged from 0.53 to 0.99 in the
‘pre DC’ model and from 0.62 to 0.99 in the ‘post DC’ model. This ratio was highest
for zooplankton (45 in the ‘pre DC’ model and 41 in the ‘post DC model) and lowest
for sharks (a ratio of 2 in both models). The R/A ratio of the top predator groups was
close to 1. In contrast, the invertebrate groups (groups 18 to 24) and the omnivorous
and carnivorous estuarine fish (groups 9 and 10) had the lowest R/A ratio (Fig. 4.12).
There were marked changes in R/A ratios for some groups. The R/A ratio for Arripis
georgianus (group 14), Aldrichetta forsteri (group 15) and Mugil cephalus (group 16)
decreased after the opening of the Dawesville Channel, whereas the R/A of bivalves
(group 18) increased from 0.53 to 0.66 (Fig. 4.12). Bivalves had the greatest
percentage change (an increase of 55%). The R/A ratios for the fish groups whiting
(group 13), Arripis georgianus (group 14), Aldrichetta forsteri (group 15) and Mugil
cephalus (group 16) decreased up to 20%.
Figure 4.12: Respiration/Assimilation ratio (y-axis) for each consumer group (group 1 to 24, x-axis) before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel Functional groups: 1: dolphins, 2: waterbirds, 3: piscivorous waterbirds, 4: sharks, 5: marine
omnivorous fish, 6: marine carnivorous fish, 7: marine herbivorous fish, 8: marine detritivorous fish, 9:
0,5
0,55
0,6
0,65
0,7
0,75
0,8
0,85
0,9
0,95
1
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24
Respiration/Assimilation ratio for each consumer group
pre DC post DC
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estuarine omnivorous fish, 10: estuarine carnivorous fish, 11: estuarine herbivorous fish, 12: estuarine
detrivorous fish, 13: whiting, 14: Arripis georgianus, 15: Aldrichetta forsteri, 16: Mugil cephalus, 17:
Torquigener pleurogramma, 18: bivalves, 19: gastropods, 20: Western King Prawn, 21: Blue Swimmer
Crab, 22: crustaceans, 23: worms, 24: zooplankton
Figure 4.13: % change in Respiration/Biomass ratio (y-axis) for each consumer group (group 1 to 24, x-axis) before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel
Functional groups: 1: dolphins, 2: waterbirds, 3: piscivorous waterbirds, 4: sharks, 5: marine
omnivorous fish, 6: marine carnivorous fish, 7: marine herbivorous fish, 8: marine detritivorous fish, 9:
estuarine omnivorous fish, 10: estuarine carnivorous fish, 11: estuarine herbivorous fish, 12: estuarine
detrivorous fish, 13: whiting, 14: Arripis georgianus, 15: Aldrichetta forsteri, 16: Mugil cephalus, 17:
Torquigener pleurogramma, 18: bivalves, 19: gastropods, 20: Western King Prawn, 21: Blue Swimmer
Crab, 22: crustaceans, 23: worms, 24: zooplankton
F. Mortality (P/B ratio)
Analysis of predation mortalities indicates that the main predator and main prey
groups in the ecosystem changed following the Dawesville Channel opening. In the
‘pre DC’ model, zooplankton caused 67% of total predation mortality, followed by
Western King Prawns with 11% (Fig. 4.14). In contrast, zooplankton and crustaceans
were each responsible for 37% of total predation mortality in the ‘post DC’ model
(Fig. 4.14). The predation mortality caused by vertebrate predators was about 16 %
in the ‘pre DC’ model and 6% in the ‘post DC’ model (Fig. 4.14).
-30
-20
-10
0
10
20
30
40
50
60
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24
% change in respiration/biomass ratio for each consumer group
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Marine omnivorous fish were the most important predator in the ‘pre DC’ model,
causing 48% of predation mortality of all vertebrate predators combined (Fig. 4.15).
In the ‘post DC’ model, the marine carnivorous fish were less influential (only 8% of
predation mortality). Piscivorous waterbirds are the predator group in the ‘post DC’
model, causing the highest predation mortality of all vertebrate predator groups
(46%) (Fig. 4.15).
Zooplankton and microscopic algae had highest predation mortalities in the ‘pre DC’
and ‘post DC’ model and therefore appear to be the main prey groups in the
ecosystem (Fig. 4.16).
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Figure 4.14: % of total predation mortality caused by the main (>1 %) predator groups before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel Functional groups: 1: dolphins, 2: waterbirds, 3: piscivorous waterbirds, 4: sharks, 5: marine
omnivorous fish, 6: marine carnivorous fish, 7: marine herbivorous fish, 8: marine detritivorous fish, 9:
estuarine omnivorous fish, 10: estuarine carnivorous fish, 11: estuarine herbivorous fish, 12: estuarine
detrivorous fish, 13: whiting, 14: Arripis georgianus, 15: Aldrichetta forsteri, 16: Mugil cephalus, 17:
Torquigener pleurogramma, 18: bivalves, 19: gastropods, 20: Western King Prawn, 21: Blue Swimmer
Crab, 22: crustaceans, 23: worms, 24: zooplankton
3 2%
6 9%
10 2% 15
3% 19 3%
20 11%
21 1%
22 2%
24 67%
pre DC
3 5%
17 1%
19 2% 20
9% 21 2%
22 37%
23 7%
24 37%
post DC
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Figure 4.15: % of predation mortality caused by the main (>1 %) vertebrate predator groups (groups 1 to 17) before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel Functional groups: 1: dolphins, 2: waterbirds, 3: piscivorous waterbirds, 4: sharks, 5: marine
omnivorous fish, 6: marine carnivorous fish, 7: marine herbivorous fish, 8: marine detritivorous fish, 9:
estuarine omnivorous fish, 10: estuarine carnivorous fish, 11: estuarine herbivorous fish, 12: estuarine
detrivorous fish, 13: whiting, 14: Arripis georgianus, 15: Aldrichetta forsteri, 16: Mugil cephalus, 17:
Torquigener pleurogramma, 18: bivalves, 19: gastropods, 20: Western King Prawn, 21: Blue Swimmer
Crab, 22: crustaceans, 23: worms, 24: zooplankton
0%
2 2%
3 9%
0%
5 1%
6 48%
7 5%
8 1%
9 1%
10 9%
11 3%
12 3%
13 1%
0% 15
16%
0%
17 1%
pre DC
1 7%
2 2%
3 46%
0%
5 2%
6 8%
7 5%
8 3%
9 1%
10 4%
11 4% 12
2%
13 3%
0%
15 3%
0%
17 11%
post DC
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Figure 4.16: % of predation mortality on main (>1 %) prey groups before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel Functional groups: 1: dolphins, 2: waterbirds, 3: piscivorous waterbirds, 4: sharks, 5: marine
omnivorous fish, 6: marine carnivorous fish, 7: marine herbivorous fish, 8: marine detritivorous fish, 9:
estuarine omnivorous fish, 10: estuarine carnivorous fish, 11: estuarine herbivorous fish, 12: estuarine
detrivorous fish, 13: whiting, 14: Arripis georgianus, 15: Aldrichetta forsteri, 16: Mugil cephalus, 17:
Torquigener pleurogramma, 18: bivalves, 19: gastropods, 20: Western King Prawn, 21: Blue Swimmer
Crab, 22: crustaceans, 23: worms, 24: zooplankton, 25: microscopic algae, 26: algae, 27: macrophytes,
28 Chaetomorpha linum, 29: Cladophora montagneana, 30: seagrass
5 2%
8 2%
9 1%
11 2%
13 2%
17 1% 19
3% 20 9%
21 1% 23
1%
24 39%
25 30%
26 3%
29 3%
30 1%
pre DC
5 1%
6 1%
8 2%
9 1%
19 3% 20
4%
24 23%
25 62%
29 3%
post DC
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G. Dietary composition
The dietary components of vertebrate predator groups did not change much
between the ‘pre DC’ and ‘post DC’ models. Notable changes occurred marine
omnivorous (group 5) and the estuarine detritivorous group (group 12), which
showed clear changes in their consumed prey classes (Fig. 4.17). Marine and
estuarine carnivorous (groups 6 and 10) fish and whiting (group 13) also showed
drastic changes in their dietary composition (Fig. 4.18).
Figure 4.17: Consumption (in %) of fish, invertebrates and primary producers by the vertebrate predator groups, before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel Functional groups: 1: dolphins, 2: waterbirds, 3: piscivorous waterbirds, 4: sharks, 5: marine
omnivorous fish, 6: marine carnivorous fish, 7: marine herbivorous fish, 8: marine detritivorous fish, 9:
0
20
40
60
80
100
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17
% o
f d
ieta
ry c
om
po
siti
on
pre DC fish invertebrates primary producers
0
20
40
60
80
100
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17
% o
f d
ieta
ry c
om
po
siti
on
predator groups
post DC fish invertebrates primary producers
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estuarine omnivorous fish, 10: estuarine carnivorous fish, 11: estuarine herbivorous fish, 12: estuarine
detrivorous fish, 13: whiting, 14: Arripis georgianus, 15: Aldrichetta forsteri, 16: Mugil cephalus, 17:
Torquigener pleurogramma, 18: bivalves, 19: gastropods, 20: Western King Prawn, 21: Blue Swimmer
Crab, 22: crustaceans, 23: worms, 24: zooplankton
Figure 4.18: % change in main dietary components (fish, invertebrates and primary producers) of vertebrate predator groups (y-axis), before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel; presenting groups of Figure 4.17 with great changes in dietary composition, group 10 (estuarine carnivorous fish) shows an increase of 260% in fish consumption, which is not presented here to maintain the current scale of the graph Functional groups: 2: waterbirds, 4: sharks, 5: marine omnivorous fish, 6: marine carnivorous fish, 7:
marine herbivorous fish, 8: marine detritivorous fish, 9: estuarine omnivorous fish, 10: estuarine
carnivorous fish, 11: estuarine herbivorous fish, 12: estuarine detrivorous fish, 13: whiting, 15:
Aldrichetta forsteri
-55 -35 -15 5 25 45 65
2
4
5
6
7
8
9
10
11
12
13
15
pre
dat
or
gro
up
s
% change in dietary composition
Fish Invertebrates primary producers
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Fishing mortalities for target species changed between the two time periods (Fig.
4.19). The main target species in the estuary, the Blue Swimmer Crab, experienced
the highest fishing mortality of all target species (Fig. 4.19), with fishing mortality far
exceeding predation mortality (Fig. 4.20). In the ‘pre DC’ model, the biomass (in t km-
2) of Blue Swimmer Crabs consumed in the food web equalled the crab biomass that
was fished (Fig. 4.21). In the ‘post DC’ model, however, the crab biomass that was
fished was three times higher than the amount of Blue Swimmer Crabs that was
consumed (Fig. 4.21). In general, the biomass of fish that was fished has decreased
since the channel opening (Fig. 4.21).
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Figure 4.19: Estimates of fishing mortalities F for commercially important target species before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel
Figure 4.20: Estimates of fishing mortality (F) and predation mortality for the commercially most important target species, the Blue Swimmer Crab, before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel.
0
0,5
1
1,5
2
Whiting Arripisgeorgianus
Aldrichettaforsteri
Mugilcephalus
Western KingPrawn
BlueSwimmer
Crab
0,051
0,562
0,094 0,011 0,065
0,678
0,317 0,394 0,459
0,554
0,030
1,861
Fishing mortalities
pre post
0
0,5
1
1,5
2
F Pred
Blue Swimmer Crab
pre post
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Figure 4.21: Quantity of fish (groups 5 to 17), Western King Prawns (group 20) and Blue Swimmer Crabs (group 21) consumed by predators and fished (in t/km²), before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel
0
2
4
6
8
10
12
5 6 7 8 9 10 11 12 13 14 15 16 17 20 21
t/km
² pre DC consumed fished
0
1
2
3
4
5 6 7 8 9 10 11 12 13 14 15 16 17 20 21
t/km
²
functional groups
post DC consumed fished
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4.3.2 Comparisons of network & system statistics
A. Mixed Trophic Impact (MTI) routine
As every trophic interaction between functional groups (and fishing fleets) was
greater than zero, the Mixed Trophic Impact routine plots in Figures 4.22 and 4.23
present only the interactions with highest impact. Notable interactions included:
In the ‘pre DC’ model, marine carnivorous fish impacted heavily on all other
fish groups, whereas in the ‘post DC’ model, piscivorous waterbirds had the
strongest negative impact on fish (Figures 4.22 and 4.23).
In the ‘pre DC’ model, seagrass had a positive impact on herbivorous fish,
whereas the trophic impact of other primary producers seems to be
negligible (Fig. 4.22).
There was a strong negative trophic impact between planktonic groups in
both models (Figs. 4.22 and 4.23).
The recreational fishing sector had a strong negative impact on sharks and
Blue Swimmer Crabs. The sector also, through indirect effects, negatively
impacted invertebrate groups such as bivalves and gastropods (Figures 4.22
and 4.23).
In both models, the trophic impact of the recreational fishing fleet was
greater than the impact of all other fishing fleets (Figures 4.22 and 4.23). T
Commercial gill net fishing in the ‘pre DC’ model affected a large number of
functional groups and also had a strong negative effect on A. georgianus.
However, the impact of this fishery was smaller that that of the recreational
fishery (Figures 4.22 and 4.23).
B. Niche Overlap
Only the indices above 0.8 are presented in Figure 4.24. In both the ‘pre DC’ and
‘post DC’ models, bivalves and worms (groups 18 and 23) showed a strong prey
overlap, whereas detritivorous fish (groups 8, 12), carnivorous fish (groups 6, 10) and
herbivorous fish (groups 7, 11) showed a strong prey and predator overlap (Fig.
4.24).
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Figure 4.22: Mixed trophic impact of functional groups and fishing fleets in the ‘pre DC’ model
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Figure 4.23: Mixed trophic impact of the functional groups and fishing fleets in the ‘post DC’ model
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Figure 4.24: Niche overlap plots of the ‘pre DC’ (top) and ‘post DC’ Ecopath models presenting prey overlap index (y-axis) and predator overlap index (x-axis)
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C. Throughput & Flow
The flow diagrams are different for the ‘pre DC’ and ‘post DC’ models, indicating that
the flow structure of the ecosystem changed (Fig. 4.25). Most functional groups
decreased in biomass, particularly at the first and second trophic level. Biomasses
decreased at every trophic level, and thus all flows also decreased (Fig. 4.26).
In the ‘pre DC’ model, the primary producers accounted for 43% of total system
throughput (TST) (Fig. 4.26). However, in the ‘post DC’ model, the first trophic level
only accounted for 31% of TST, while the three remaining trophic levels increased
their contribution to TST (Fig. 4.26).
The transfer efficiencies between the second & third trophic levels, and between the
third & fourth trophic levels, were similar (1.5% and 1.2%, respectively) (Fig. 4.26). In
the ‘pre DC’ model, the transfer efficiencies at lower trophic levels had almost the
same magnitude as the higher trophic levels (Fig. 4.26). In the ‘post DC’ model, the
transfer efficiency between the second and third level increased substantially to
8.7% (Fig. 4.26). The efficiency then decreased between the next trophic levels to
1.2%. The total transfer efficiency increased from 2.4% in the ‘pre DC’ model to 4.8%
in the ‘post DC’ Ecopath model, with values between 3 to 7% for the latter model.
The sum of flows (i.e. system throughput) decreased at each trophic level between
the ‘pre DC’ and ‘post DC’ models (Fig. 4.27). The throughput decreased by more
than 90% at the first trophic level and by more than 70% at the other trophic levels.
The composition of flows changed at each trophic level (Figure 4.28). At the first
trophic level, export (-1%) and flow to detritus (-4%) decreased. The flow of
consumption increased at the lower trophic levels. Respiration increased by 2 to 5%
at the third and fourth trophic levels, whereas the flows to detritus have decreased
by 4% (in percentage of the total system throughput) at the higher trophic levels (Fig.
4.28).
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Figure 4.25A: Flow diagrams of the ‘pre DC’ (top) Ecopath model presenting the functional groups ordered by trophic levels with box size exhibiting relative group biomasses.
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Figure 4.25B: Flow diagrams of the ‘post DC’ Ecopath model presenting the functional groups ordered by trophic levels with box size exhibiting relative group biomasses.
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Figure 4.26: Lindeman spines of the ‘pre DC’ (top) and ‘post DC’ Ecopath models presenting the flows, as well as biomasses and total system throughput (TST in %) for each trophic level and the detritus pool.
Figure 4.27: Percentage (%) change in throughput (sum of all flows) per trophic level.
-100
-80
-60
-40
-20
0
I II III IV
%change in throughput per trophic level
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Figure 4.28: Structure of flows as percentage of throuput (sum of all flows) per trophic level before (‘pre DC’) and after (‘post DC’) the opening of the Dawesville Channel. The outer ring presents the first trophic level, the inner ring presents the top-predator groups of the fourth trophic level.
5% 3%
28%
64%
1%
48% 51%
1%
31%
68%
22%
39%
39%
pre DC
Consumption by predators
Export
Flow to detritus
Respiration
5% 6%
20%
69%
1%
46%
53%
9%
37% 54%
25%
40%
35%
post DC
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D. System Indices
Analyses of system indices indicated that the size of estuary ecosystem declined
substantially after the opening of the Dawesville Channel (Table 4.3). System
throughput declined approximately 98% and there were also dramatic declines in
production, net primary production and biomass. The ‘post DC’ model included a
lower ratio of production over respiration and a higher biomass/ total system
throughput ratio. The trophic level of catch and total biomass of catches decreased,
indicating an easing of the commercial fishing pressure on the ecosystem (Table 4.3).
Table 4.3: System indices of the ‘pre DC‘ and ‘post DC‘ Ecopath models of the Peel-Harvey Estuary
Parameter pre DC post DC %
change Units
System statistics Sum of all consumption 365243 10851 -97 t/km²/year Sum of all exports 474538 8627 -98 t/km²/year Sum of all respiratory flows 187060 5504 -97 t/km²/year Sum of all flows into detritus 566169 11267 -98 t/km²/year Total system throughput 1593010 36249 -98 t/km²/year Sum of all production 766644 13149 -98 Mean trophic level of the catch 3.08 3.05 -1 Gross efficiency (catch/net p.p.) 0.00001 0.0004 2877 t/km²/year Calculated total net primary production 661483 9969 -98 t/km²/year Total primary production/total respiration 3.54 1.81 -49 t/km²/year Net system production 474422 4464 -99 t/km²/year Total primary production/total biomass 42.72 26.07 -39 Total biomass/total throughput 0.010 0.011 9 Total biomass (excluding detritus) 15482.87 382.38 -98 t/km² Total catches 8.56 3.84 -55 t/km²/year Connectance Index 0.30 0.32 5 System Omnivory Index 0.31 0.28 -12
Cycling indices Throughput cycled (excluding detritus) 87596 606 -99 t/km²/year Predatory cycling index (without detritus) 19.01 4.43 -77 % of total throughput
throughput Throughput cycled (including detritus) 129289 2164 -98 t/km²/year Finn's cycling index 8.12 5.97 -26 % of total throughput Finn's mean path length 2.408 2.565 7 Finn's straight-through path length (without
1.994 2.38 19 without detritus Finn's straight-through path length 2.212 2.412 9 with detritus
Flow indices Ascendency: total 1584603 42029 -97 flowbits Ascendency: Import (Aim) 1362 7257 433 flowbits Ascendency: Internal flow (Ai) 477536 10658 -98 flowbits Ascendency: Export (Ae) 708170 14527 -98 flowbits Ascendency: Respiration (AR) 397527 9587 -98 flowbits Overhead: total 2717688 100741 -96 flowbits
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Overhead: Import 490 11924 2334 flowbits Overhead: Internal flow 2357928 71318 -97 flowbits Overhead: Export 121095 3394 -97 flowbits Overhead: Respiration 238176 14105 -94 flowbits Capacity: total 4302285 142769 -97 flowbits Capacity: Import (Cim) 1852 19182 936 flowbits Capacity: Internal flow (Ci) 2835464 81976 -97 flowbits Capacity: Export (Ce) 829265 17921 -98 flowbits Capacity: Respiration (CR) 635704 23691 -96 flowbits Aim/Cim 0.74 0.38 -49 Ai/Ci 0.17 0.13 -24 Ae/Ce 0.85 0.81 -5 AR/CR 0.63 0.40 -37 A/C 0.37 0.29 -22
The connectance index of the Peel-Harvey Estuary increased slightly (Table 4.3),
suggesting a small change in food web structure in the Peel-Harvey estuarine
ecosystem with more linkages in the ‘post DC’ model and thus, a more web-like
structure than in the ‘pre DC’ model. On the other hand, the system’s omnivory
index decreased slightly (Table 4.3), indicating a specialization in diet at which a
smaller number of trophic levels is consumed by the predator groups.
Overall, the ‘post DC’ food web contained more linkages, but with the consumers
focused more on prey groups of similar trophic levels (Table 4.3). The path lengths in
the food web also increased (Table 4.3), meaning that flow in the ‘post DC’ model
passed through a larger number of nodes or groups before it was exported. Even the
straight-through path lengths (which are due to flow passing straight through the
system: Finn, 1980) increased, with flow passing through 1.99 groups in the ‘pre DC’
model and 2.38 groups in the ‘post DC’ model. If detritus is included, the straight-
through path length increased from 2.212 to 2.412 groups before being exported.
This suggests that the food web in the ‘post DC’ model had more linkages between
the functional groups and that the paths connecting these groups were also longer
(thereby also connecting a larger number of groups).
However, system throughput was less cycled in the ‘post DC’ model (Table 4.3). In
the ‘pre DC’ model, 8.12% of total system throughput was cycled in the system and
19% of the throughput flowing through predator groups was cycled. In the ‘post DC’
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model, the primary production is lower, the path lengths are longer and linkages
between functional groups are more numerous, but the carbon is now cycled less
than before.
In the ‘pre DC’ model, the internal overhead constituted 83% of internal capacity,
which means that internal ascendency was only 17% (Table 4.3). In the ‘post DC’
model, the internal ascendency exhibited 13% of internal capacity (Table 4.3). The
internal capacities represented approximately 60% of total capacities in both models
(Table 4.3). The import capacity in the ‘pre DC’ model was small and mostly
represented by internal ascendency, whereas the import capacity in the ‘post DC’
model was ten times higher and mostly consisted of import overhead (Table 4.3).
The overhead on imports increased drastically in the ‘post DC’ model and, similarly,
the overhead on exports increased from 15% of export capacity to 19% of export
capacity. The most drastic increase in overhead took place in respiration with an
increase from 37% in the ‘pre DC’ to 60% of respiration capacity in the ‘post DC’
model (Table 4.3). Overall, the flows of respiration and export decreased drastically
(Table 4.3).
The flows of import showed a decrease in Aim/Cim by almost 50% (Table 4.3). Both
models present low Ai/Ci ratios with 0.17 in the ‘pre DC’ and 0.13 in the ‘post DC’
model (Table 4.3).
4.3.3 Ecosystem services
The analysis of the climate regulating service shows that over 17 million tonnes of
carbon were absorbed by primary producers in the ‘pre DC’ model, compared to less
than 300 000 tonnes in the ‘post DC’ model (Table 4.4).
The cultural service that the Peel-Harvey Estuary provides is the tourism industry,
which are based on 2010 estimates has an annual value of approximately $234
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million and offers 1200 jobs in the region (Mandurah, 2011). Unfortunately, no
economic data was found for the ‘pre DC’ period.
The supporting services of nutrient cycling and primary production declined after the
Dawesville Channel opening (Table 4.4). Biodiversity was also affected, with 21
species no longer present in the ‘post DC model’ period and 67 new species entering
the estuary since the Dawesville Channel opening (see tables 3.10 – 3.28
in Chapter 3). Thus, the species diversity that supports the ecosystem services of the
Peel-Harvey Estuary has changed (Table 4.4)
Table 4.4: Ecosystem services of the Peel-Harvey Estuary
Ecosystem services
pre DC post DC
Provisioning services
Catches (t/year) 1121 503
Regulating services
Climate regulation: CO2-Fixation (t CO2 year-1)
17 702 136
285 218
Cultural services
Tourism: annual value Industry employment (Number of jobs)
No data $234 million
1200
Supporting services
Nutrient cycling: Throughput cycled, excluding detritus (t/km²/year) Primary production (t/km²)
87596
680534
607
10395
Biodiversity 21 species only recorded in ‘pre DC’ model, 67 new species in ‘post DC’ model
4.3.4 Model maturity
The primary production/ respiration ratio decreased from 3.54 in the ‘pre DC’ model
to 1.81 in the ‘post DC’ model (Table 4.3). Primary production/ total biomass ratio
also decreased drastically (39% decrease), as did net system production (99%
decrease) (Table 4.3). The total biomass/ system throughput ratio has increased
slightly, but wass very low in both models (0.01 and 0.011, respectively) (Table 4.3).
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Ai/Ci ratios were low and decreased by 24% in the ‘post DC’ model (Table 4.3). The
FCI indices also decrease by 26%; however, the FCI indices of both of the Peel-Harvey
Ecopath models had high values (8.12 and 5.97, respectively).
4.4 Discussion
4.4.1 Comparison of basic model parameters
Primary production & respiration
The Dawesville Channel was constructed as part of a management strategy to reduce
phytoplankton blooms and macroalgal growth (Peel Inlet Management Authority,
1990, 1994). The drastic decrease in primary production since the opening of the
artificial entrance channel indicates that this aim was substantially achieved (Tables
4.2 and 4.3, Figs. 4.2 - 4.5).
The primary production in the Peel-Harvey Estuary was very high (Table 4. 3), but
more important the ratio of system primary production/ respiration (PP/R) was too
high in the ‘pre DC’ model, as the ratio should range from 0.8 to 3.2 (Christensen &
Pauly, 1993). If the primary production/respiration ratio is out of range, another
ratio needs to be investigated, the total exports/ total system throughput ratio
(Christensen & Pauly, 1993). If this ratio exceeds 0.3, it indicates that the respiration
parameters in the model are probably inappropriate, as respiration is linked to
consumption and egestion, which is difficult to quantify (Christensen & Pauly, 1993).
The higher egestion, the lower respiration and of course, the higher egestion, the
higher the production of the detritus pool (Christensen & Pauly, 1993). In Ecopath,
the export of detritus pool is the difference between flow into and flow out of the
detritus pool and the “export of detritus is the only important export flow of
practically all models“ (Christensen & Pauly, 1993). Thus, the total system
throughput should be at least three times total export, otherwise the respiration and
assimilation parameters should be re-examined in the model (Christensen & Pauly,
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1993). Here, the total export/ system throughput ratio was 0.298 for the ‘pre DC’
and 0.237 for the ‘post DC’ PHES model, so the parameters were not alarming.
Furthermore, the omission of bacterial activity in the models might have also caused
the high PP/R ratio, as more detritus was actually consumed in the system and not
exported (Christensen & Pauly, 1993). In the Peel-Harvey Estuary, bacterial activity is
important (Huber, 1980), but was not included as a single functional group in the
model due to the paucity of data. However, the high bacterial activity in the
ecosystem, in particular of cyanobacteria (Huber, 1980), might explain the high PP/R
ratio in the ‘pre DC’ PHES model, which turned to a normal range after the
Dawesville Channel opening (Table 4.3).
Biomasses and metabolism
Substantial changes occurred in the biomasses and consumptions of functional
groups, which illustrated that the functioning of the ecosystem was altered by the
Dawesville Channel opening (Table 4.2). The change in biomasses of some functional
groups, for example fish groups (Table 4.2), can be explained by a change in
environmental conditions and also by a change in species composition. Estuarine fish
species have decreased, that includes for example the species of Cobbler,
Cnidoglanis macrocephalus, and marine species have become more dominant, like
Torquigener pleurogramma, (Fig. 4.6 and 4.12) in the Peel-Harvey Estuary due to the
Dawesville Channel opening. A change in species composition due to the artificial
entrance channel has already been reported for the fish community in the Peel-
Harvey Estuary (Young & Potter, 2003). In this study, the change in community
structure has been analysed based on the comparison of two estuarine ecosystem
models.
Besides changes in community structure, also changes in flows have occurred and
consumption has become a more important and more efficient flow in the
ecosystem (Table 4.3, Figs. 4.17 and 4.18). The food conversion efficiencies
demonstrate that consumption is 3 to 10 times higher than production. In general,
fish show lower P/Q ratios than macroinvertebrate taxa (Fig. 4.11), which is in line
with results from other Ecopath models (Gartner, 2010). Furthermore herbivorous
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fish show lowest production efficiencies (P/A). A low production efficiency (P/A) for
herbivorous populations has also been shown for terrestrial invertebrate populations
(Humphreys, 1979). Early studies indicated that there is no correlation between net
food conversion efficiency (P/A) and body weight and body temperature, as there
was no significant difference found between poikilothermic and homoeothermic
animals (Humphreys, 1979). The analysis of R/B reveals that a change in activity
levels (Fig. 4.13) may have caused a change in food conversion efficiency, in
particular for fish groups whiting (group 13), Arripis georgianus (group 14),
Aldrichetta forsteri (group 15) and Mugil cephalus (group 16). Why then do these
fishes show a lower activity after the Dawesville Channel opening? The MTI plot
reveals that the trophic impacts between these fish groups have increased, whereby
these fish species negatively impact each other (Figures 4.22 and 4.23). There seems
to be an increase in competition, as the MTI has increased (Figures 4.22 and 4.23)
and the dietary composition of these fish is similar (Fig. 4.17). However, there is no
apparent prey overlap between these functional fish groups (Fig. 4.24). Thus, the
only explanation for a lower activity level is a decrease in predation pressure. In fact,
the MTI plots reveal that the trophic impact has changed, as piscivorous waterbirds
have become more influential in the ecosystem, particularly with regard to the fish
groups (Figures 4.22 and 4.23). The results demonstrate that the Dawesville Channel
has markedly impacted species composition and dominance in faunal (Fig. 4.12) and
floral (Fig. 4.13) communities (Wildsmith, 2007; Wilson et al., 1999).
Impact of fishing
In the ‘pre DC’ model fishing pressure was far greater than the predation pressure
for some fish groups (Fig. 4.21). However, this changed after the Dawesville Channel
opening (Fig. 4.21). A decrease in catch and the trophic level of catch assume easing
fishing pressure (Table 4.3). The fishing data used for both models consists of historic
catch data for the commercial fishery and a single study on the recreational fishing
sector in 1998 (Malseed & Sumner, 2001). Due to a lack of data, this recreational
data set was applied for the ‘pre DC’ and ‘post DC’ Ecopath models and thus it was
assumed that the recreational fishing pressure was constant for the time period
before and after the opening of the Dawesville Channel. Consequently, even if the
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modelling results suggest a decrease in total fishing pressure (Table 4.3), these
results can be interpreted as a decrease in commercial fishing rather than a decrease
in the overall fishing rate. A decrease in the trophic level of catch indicates that the
main target species at the second and third trophic levels, in particular the Blue
Swimmer Crab, has become more important to the fishing sectors (Tables 4.1, 4.2,
and Figs. 4.20 – 4.24). The analyses of fishing mortalities reveal that target species
are still heavily affected by fishing (Figs. 4.19 and 4.20) and thus, more data on the
recreational fishing sector is necessary to determine whether the overall fishing
pressure has actually decreased.
4.4.2 Comparisons of network & system statistics and ecosystem maturity
Food web structure
The results of this study clearly demonstrated that the structure of the food web has
changed since the Dawesville Channel opening, even though the data available were
very poor. Both Ecopath models were based on the same underlying food web
(Chapter 3). Due to a lack of dietary data that ideally should have been collected for
each species or functional group before and after the opening of the Dawesville
Channel, it is not possible to determine if the channel has impacted the food web of
the Peel-Harvey Estuary, but a change in the indices of connectance and system
omnivory indicates that a change in food web structure might have occurred (Table
4.3). The connectance index determines the number of food links in the system
relative to the number of possible links, but the index is correlated with the number
of groups in the system and the number of groups are responsible for a small
proportion (1/4) of the variability of the connectance in the system (Christensen &
Pauly, 1993). Thus, it is difficult to compare the connectance indices of ecosystem
models that differ in the number of functional groups. However, the connectance
index in the Peel-Harvey Estuary has increased and thus, the number of links in this
estuarine food web has increased since the Dawesville Channel opening (Table 4.3).
Thus, the results indicated a small change in food web structure in the Peel-Harvey
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estuarine ecosystem with more linkages in the ‘post DC’ model and thus, a more
web-like structure than in the ‘pre DC’ model (Table 4.3).
On the other hand, the system’s omnivory index decreased slightly; this suggests
that the variance in the trophic levels of consumer prey groups decreased slightly
and thus that the consumers grew more specialized and began to consume prey
groups with similar trophic levels (Table 4.3). The change in omnivory indices
indicates a change in food web structure that mainly affects the functional fish
groups, but not the top predators of the ecosystem (Fig. 4.10).
Ecosystem size and transfer efficiencies
The whole ecosystem has declined in size with the system throughput having
decreased by nearly 99% (Table 4.3). Despite the decline in biomasses and flows
(Table 4.3), the efficiency of transferring biomass from one trophic level to the next
has improved. The improvement in the transfer efficiencies since the Dawesville
Channel opening means that these values are now in line with efficiencies identified
for temperate systems (Christensen & Pauly, 1993).
Transfer efficiencies at lower trophic levels are usually higher than at higher levels
(Christensen & Pauly, 1993). However, in the ‘pre DC’ model, these transfer
efficiencies were similar (Fig. 4.26). The total transfer efficiency increased from 2.4%
in the ‘pre DC’ model to 4.8% in the ‘post DC’ Ecopath model, with values between 3
to 7% for the latter model, which are normal for temperate ecosystems, rivers and
fjords (Christensen & Pauly, 1993).
Cycling processes
One reason for the decline in ecosystem size was less cycling within the system,
which was revealed by the systems statistics. Cycling is linked to the size of the
ecosystem, the total system throughput, as the cycling index (FCI) describes the
fraction of total system throughput that is cycled within the ecosystem (Finn, 1980).
However, system throughput was less cycled in the ‘post DC’ model (Table 4.3). In
the ‘pre DC’ model, 8.12% of total system throughput was cycled in the system and
19% of the throughput flowing through predator groups was cycled. The predatory
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cycling index describes a cycling index that omits the detritus pool (Christensen et
al., 2005). The large size of the ‘pre DC’ ecosystem was caused by high primary
production and high cycling indices, thus the ecosystem produced a lot of carbon
and cycled the carbon within the system, making it longer available for predator
groups before the matter is finally exported (Table 4.3). In the ‘post DC’ model, the
primary production is lower, the path lengths are longer and linkages between
functional groups are more numerous, but the carbon is now cycled less than before.
Thus, we have more connections in the food web, but less cycles, which indicates
that the new paths have to reach from top to bottom of the food web. The
ecosystem in the ‘post DC’ model is not able to keep carbon within the system, even
though the food web has developed more linkages and, with less primary production
and less cycling, the size of the ecosystem has decreased drastically since the
Dawesville Channel opening.
Ecosystem maturity
Several indices of the system statistics were analysed to determine the maturity of
the Peel-Harvey estuarine ecosystem models (Table 4.3). The maturity analysis
indicated that the ‘pre DC’ and ‘post DC’ ecosystem models are highly immature.
Christensen (1995) recommended assessing the maturity of an ecosystem by
evaluating several indices, e.g. the ratios of primary production/ respiration, primary
production/ biomass, biomass/ system throughput, and the net community yield.
Analyses of Christensen’s indices indictaed that the ‘pre DC’ Peel-Harvey model is
less mature because, in mature systems, the primary production will be similar to
the level of respiration (Christensen, 1995), which was not the case for the ‘pre DC’
model. In relation to the primary production/ biomass ratio, the biomasses of an
ecosystem are expected to accumulate as the ecosystem matures (Christensen,
1995) and thus, the ‘pre DC’ Peel-Harvey model represented an immature system
(Table 4.3). For the biomass/ system throughput ratio, both of the Peel-Harvey
models were highly immature, exhibiting only very small ratios. The net community
yield (or net system production) decreases as systems mature and again, the Peel-
Harvey models were highly immature, showing yields that exceeded the net
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productions of the other ecosystems by far, e.g. Laguna Alvarado in Mexico (Cruz-
Escalona et al., 2007).
Maturity levels are difficult to compare between ecosystems. One reason is that the
ratios determined by Christensen (1995) for the assessment of ecosystem maturity
are linked to biomass and system throughput, so the size of the ecosystem
influences the maturity indices. For this reason, (Baird et al., 1991) recommended to
use only dimensionless indices for inter-system comparisons, such as FCI and Ai/Ci.
To perform the maturity analysis suggested by Baird et al. (1991), the flow indices
ascendency, capacity and overhead had to be examined first (Table 4.3). The import
capacity in the ‘pre DC’ model was small, whereas the import capacity in the ‘post
DC’ model is ten times higher and mostly comprises of import overhead (Table 4.3).
This indicates that imports have become more important to the system and import
ascendency is still evolving in the ‘post DC’ model, as import overhead is very large
(Table 4.3). The overhead on imports has increased drastically, as has the overhead
on exports, which has increased from 15% of export capacity to 19% of export
capacity in the ‘post DC’ model and the respiration capacity has increased drastically
in the ‘post DC’ model (Table 4.3). As overhead embodies the “inefficiencies in
operation and ambiguities in structure” (Baird et al., 1991, p. 19), there is room for
the ecosystem to become more efficient and organised.
Overall, the flows of respiration and export have decreased drastically, which
indicates that only small amounts of biomass are lost to the system (Table 4.3). The
A/C ratios, which represent “the fraction of possible organization that is actually
realized” (Baird et al., 1991, p. 17) suggest that only export flows are well organized
in both models (Table 4.3) The flows of import were well organized in the ‘pre DC’
model, but this has decreased drastically after the Dawesville Channel opening
(Table 4.3). In a developed and stable ecosystem, the system tends to internalize
most of its activity (Baird et al., 1991) and, in this case, the Ai/Ci ratio would be close
to one, as only these indices represent internal exchanges. The Ai/Ci ratio should be
rather large for a highly mature ecosystem, which possesses a significant internal
stability (Baird et al., 1991). However, the Ai/Ci ratios for the Peel-Harvey Estuary are
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low. This indicates that the ecosystem is unstable and immature. If maturity is
understood to reflect a “long-term adaptation to abiotic and biotic conditions” (Baird
et al., 1991, p. 26), then the ecosystem states in both models lack such adaptation
(Table 4.3). Furthermore, there is an inverse relation between Ai/Ci and FCI (Baird et
al., 1991). While Ai/Ci represents the system efficiency or maturity, FCI can function
as a stress indicator. Stressed ecosystems trend to show a higher FCI index, which is
apparent for this ecosystem, in particular in the ‘pre DC’ model (Table 4.3).
Thus, it can be concluded that the Peel-Harvey ecosystem models are highly
immature models lacking internal stability (Table 4.3). The very low Ai/Ci ratios
(Table 4.3) demonstrate that both ecosystems are poorly organized and do not
possess internal stability (Baird et al., 1991). The internal flow characteristics do not
differ between the ‘pre DC’ and ‘post DC’ models; however, the import and export
flow characteristics have shifted (Table 4.3).
4.4.3 Ecosystem services
The decline of the Peel-Harvey estuarine ecosystem also affects the services
provided by the ecosystem. The human population in the area now benefits less
from the provisioning services supplied by the estuary (Table 4.4). Biodiversity is also
linked with ecosystem services and a loss of species richness negatively affects
ecosystem services and stability. This trend may be reversible in some situations, and
recovery of biodiversity may allow ecosystems to recuperate their services (Worm et
al., 2006).
However, this recuperation cannot be expected in the Peel-Harvey Estuary, as the
environmental conditions have shifted closer to that of a marine embayment (Hale &
Butcher, 2007), making it difficult for estuarine species to recolonise and survive.
Twenty-one species recorded in the Peel-Harvey Estuary during the ‘pre DC’ period
(Table 4.4) have not been discovered after the Dawesville Channel opening, even
with the identical sampling regime in both periods (Rose, 1994; Valesini et al., 2009;
Wildsmith, 2007; Young, 2003). It is possible that these species withdrew from the
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estuarine basin and now inhabit the rivers discharging into the estuary, which were
not analysed in this study.
New species have invaded the Peel-Harvey Estuary, leading to a higher number of
species in the ‘post DC’ model (Table 4.4). However, an increased number of species
invasions cannot compensate for the loss of native biodiversity and ecosystem
services (Worm et al., 2006). In this study, a decline in native biodiversity is
consistent with a decrease in ecosystem services for the estuary (Table 4.4). The
Peel-Harvey Estuary also appears no longer able to provide a climate regulation
service like in the ‘pre DC’ model, a loss of service which relates to the decrease in
plant and phytoplankton biomass (Tables 4.3 and 4.4). The supporting services of
nutrient cycling and primary production have also declined after the Dawesville
Channel opening (Table 4.4).
4.4.4 Conclusion
Overall, the Dawesville Channel has affected the size, functioning and services of the
Peel-Harvey estuarine ecosystem (Tables 4.3 and 4.4), and has also changed the
species composition and community structure, e.g. the communities of macrophytes
(Wilson et al., 1999), fish (Young & Potter, 2003b), and invertebrates (Wildsmith,
2007). These results draw into question the long-term effectiveness of an artificial
entrance channel as management tool. Certainly, the Dawesville Channel has
eliminated the Nodularia blooms and decreased the primary productivity in the
system 1980s (Hale & Butcher, 2007), as predicted by the managers and authorities
(Peel Inlet Management Authority, 1994), but at what ecological cost?
If the two models of Peel-Harvey are compared to another system, such as the
Orbetello Lagoon (Brando et al., 2004), it is possible to compare the consequences of
different management actions, such as construction of artificial entrance channel
and selective algal harvesting (Brando et al., 2004). In the Orbetello Lagoon, these
management scenarios resulted in the decrease of production, biomasses, flows and
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ecosystem sizes (Brando et al., 2004). However, cycling indices such as the A/C and
Ai/Ci ratio and the information index have remained stable despite perturbations
caused by algal harvesting, indicating that the Orbetello Lagoon has maintained its
topological structure and cycling characteristics (Brando et al., 2004). In contrast, the
construction of an artificial entrance channel the Peel-Harvey Estuary has had a
drastic impact on the ecosystem of changing every index and parameter in the
system (Table 4.3). The Dawesville Channel has decreased the size of the estuarine
ecosystem, changed the structure of the food web, cycling indices, and diminished
the maturity level and stability of the ecosystem even further (Table 4.3).
The results for the system indices suggest that the ecosystem of the Peel-Harvey
Estuary may have shifted to a new equilibrium with lower biomasses than before.
More research needs to be done to test this hypothesis – in particular, a monitoring
program for abundances and biomasses and dietary studies to fill the data gaps
listed in chapter 3.
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Chapter 5
Sensitivity analysis and model stability
5.1 Introduction
Sensitivity Analysis
The balanced Ecopath model represents one possible equilibrium state of the
modelled ecosystem (Christensen et al., 2005). Given the number of other possible
equilibrium states, it is necessary to investigate the reliability of the equilibrium state
in the balanced model. This can be done by performing a sensitivity analysis that
assesses the robustness of the parameters and the consequences of changing the
parameters slightly (Gartner, 2010; Kavanagh et al., 2004; Lees & Mackinson, 2007;
Mackinson & Daskalov, 2007).
This chapter conducts a sensitivity analysis for the model parameters of the ‘pre DC’
and ‘post DC’ Ecopath models through a two-part process. In the first part, a
sensitivity analysis routine in Ecopath is run for both the ‘pre DC’ and the ‘post DC’
balanced Ecopath models to identify sensitive parameters. The sensitivity analysis in
Ecopath identifies sensitive parameters in the balanced Ecopath model. This analysis
works by changing an input parameter and estimating the response of the remaining
parameters in the model (Christensen et al., 2005).
In the second part, the modelling program Ecosim is used to test model stability,
following the approach described in Mackinson & Daskalov (2007) for the North Sea
ecosystem. Ecosim allows users to evaluate the stability of a model when it is moved
away from the equilibrium state that is described by Ecopath (Mackinson &
Daskalov, 2007).
Ecosim
Ecosim is based on the coupling of differential equations, which are derived from the
Ecopath master equation (Christensen et al., 2005)
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iiiiij
ijj
jiii BeFMIQQg
dt
dB)(
where dBi/dt equals the rate of change in the biomass of group i,
gi is the growth efficiency (production/consumption ratio) ,
Ii is the immigration rate,
Mi is the non-predation natural mortality rate,
Fi is the fishing mortality rate,
ei is the emigration rate,
Qij is the fraction that prey i contributes to the diet of predator j.
In Ecosim, behavioural factors are added to model analysis, such as feeding rates and
vulnerability settings. Food consumption is controlled by the time spent feeding and
predation risk. Leaving aside the influence of predation risk, a basic ecological
assumption is that animals will spend less foraging if food availability is high. Thus, it
is important to determine how much prey is available. To account for the influence
of predation risk, the biomass, Bi, is divided into a vulnerable and an invulnerable
component in Ecosim (Christensen et al., 2005). Only the vulnerable fraction of prey
biomass is available to predation.
The vulnerability settings in Ecosim “represent the factor that a large increase in
predator biomass will cause in predation mortality for a given prey” (Christensen et
al., 2005, p. 85). These vulnerabilities are assigned to each predator-prey
relationship during the process of model calibration. A low vulnerability setting
indicates that increased predator biomass will not result in an appreciable increase
in predation mortality (Christensen et al., 2005). In contrast, a high vulnerability
indicates that the predator biomass controls how much prey is consumed, e.g. if
predator biomass is tripled, predation mortality also triples at the same time
(Christensen et al., 2005).
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5.2 Methodology
5.2.1 Ecopath sensitivity analysis
In the Ecopath sensitivity routine, the input parameter is changed and then the
effect of this disturbance on all other parameters in the model is recorded. In
general, the most drastic change in input parameters is 50% (Lees & Mackinson,
2007; Mackinson & Daskalov, 2007). This study used a 50% change setting was used
as the maximum change setting for sensitivity analysis, in order to conduct a rigorous
analysis of model robustness in the sensitivity routine. Initial analyses found that
some parameters did not show any effect even at a 50% change setting, while others
showed changes less than a 5% change setting. To investigate the parameters with
highest sensitivity, this analysis focused on parameters showing changes at greater
than a 10% change setting (Table 5.1). The sensitivity analysis routine was performed
for both (pre-DC and post-DC) Ecopath models.
5.2.2 Ecosim model stability analysis
This analysis was performed according to the stability analysis in the North Sea
model, which presented three Ecosim scenarios for stability analysis (Mackinson &
Daskalov, 2007). Parameters (e.g. vulnerability and feeding rates) were set to default
values and three scenarios were run. The scenarios and the justifications for using
them are explained below.
Scenario 1: small disturbance in fishing effort of all fleets (scenario run 50 years)
Following Mackinson & Daskalov (2007), this scenario, effort reduced by 50% in
years 6 to 10 and then the scenario continued under the current fishing effort until
year 50. This scenario allows the model performance at the beginning to be
compared to the results after the disturbance. It allows the user to determine how
long the model needs to return to the pre-perturbation status (i.e. the situation in
years 1-5).
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Scenario 2: closure of all fishing fleets (scenario run for 70 years)
This scenario is usually run for a long period of time, in order to investigate the long-
term stability of the model. Following the approach used in the North Sea model
(Mackinson & Daskalov, 2007), a duration of 70 years was used for this scenario. The
70 year simulation period of this scenario improves the likelihood of detecting any
trophic interactions that would affect the long-term stability of the Peel-Harvey
models
Scenario 3: varying feeding time factors & vulnerabilities (scenario run for 50 years)
In Scenario 3, the Ecosim group parameters were varied. The feeding time factors
were set to a default value (0.5) or changed according to values presented in the
literature (Mackinson & Daskalov, 2007). Following the North Sea Ecosim approach,
the feeding time factor was initially set to the default value of 0.5 and then the time
factor was set to: 0.1 for top predators (trophic level > 3.5 for this model: Tables 4.1
and 4.2); 0.5 for piscivorous fish and seabirds (trophic level between 2.5 and 3.5); 1
for low trophic levels (trophic level < 2.5); and 0 to zooplankton and sessile groups
(e.g. bivalves) (Mackinson & Daskalov, 2007).
The vulnerability settings were also changed. Vulnerabilities were varied for all
groups simultaneously and values were initially set to the default value 2 and then
changed to 1 for all groups. Vulnerabilities were set to 3, 6, and 10, as well as to
values of 50, 100 and 150 to check if changes occur at very high vulnerability
settings.
5.3 Results & Discussion
5.3.1 Ecopath sensitivity analysis
The sensitivity analysis is described in detail for a 50% change in input parameters in
both Ecopath models. In the ‘pre DC’ model, a 50% change in biomass and Q/B
parameters of marine carnivorous fish affected the ecotrophic efficiency (EE) of
almost all remaining fish groups in the model (Table 5.1). A 50% change in input
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parameter of marine carnivorous fish altered the ecotrophic efficiency of T.
pleurogramma by 30%, the biggest change of all affected functional groups (Table
5.1). In contrast to marine carnivorous fish, a change in the input parameters of
Western King Prawns, Blue Swimmer Crabs, Aldrichetta forsteri and estuarine
carnivorous fish affected the ecotropohic efficiencies of smaller number of functional
groups, with the changes also occurring at a smaller scale (Table 5.1).
Table 5.1: Sensitivity of estimated ecotrophic efficiencies (EE, in %) of selected functional groups of 50% change in input parameters of other functional groups in the ‘pre DC’ model (only sensitivities bigger than 10% are shown) B: Biomass, Q/B: consumption/biomass, EE: ecotrophic efficiency
Change in input
parameter
Group Input
parameter Group Estimated parameter -50% 50%
marine carnivorous fish
B marine omnivorous fish EE -23 23 B marine herbivorous fish EE -28 28
B marine detritivorous fish EE -29 29 B estuarine omnivorous fish EE -25 25 B estuarine carnivorous fish EE -18 18 B estuarine herbivorous fish EE -28 28 B estuarine detritivorous fish EE -23 23 B whiting EE -29 29 B M. cephalus EE -21 21 B T. pleurogramma EE -30 30 Q/B marine omnivorous fish EE -23 23 Q/B marine herbivorous fish EE -28 28 Q/B marine detritivorous fish EE -29 29 Q/B estuarine omnivorous fish EE -25 25 Q/B estuarine carnivorous fish EE -18 18 Q/B estuarine herbivorous fish EE -28 28 Q/B estuarine detritivorous fish EE -23 23 Q/B whiting EE -29 29 Q/B M. cephalus EE -21 21 Q/B T. pleurogramma EE -30 30
estuarine carnivorous fish
B crustaceans EE -10 10 Q/B crustaceans EE -10 10
A. forsteri B worms EE -18 18 Q/B worms EE -18 18
Western King Prawn B marine herbivorous fish EE -10 10 B marine detritivorous fish EE -11 11
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B estuarine herbivorous fish EE -10 10 B whiting EE -11 11 B T. pleurogramma EE -11 11 B Blue Swimmer Crab EE -15 15 Q/B marine herbivorous fish EE -10 10 Q/B marine detritivorous fish EE -11 11 Q/B estuarine herbivorous fish EE -10 10 Q/B whiting EE -11 11 Q/B T. pleurogramma EE -11 11 Q/B Blue Swimmer Crab EE -15 15
Blue Swimmer Crab B bivalves EE -23 23 B gastropods EE -13 13 B crustaceans EE -14 14 B worms EE -13 13 Q/B bivalves EE -22 22 Q/B gastropods EE -13 13 Q/B crustaceans EE -14 14 Q/B worms EE -13 13
In the ‘post DC’ model, the ecotrophic efficiency of marine fish groups changed after
a 50% change in biomass and Q/B parameters of dolphins and piscivorous waterbirds
(Table 5.2). As in the ‘pre DC’ model, functional groups of fish and invertebrates
were also sensitive to changes in biomass and Q/B of Blue Swimmer Crabs and
Western King Prawns (Table 5.2).
Table 5.2: Sensitivity of estimated EE (in %) of selected functional groups of 50% change in input parameters of other functional groups in the ‘post DC’ model (only sensitivities bigger than 10% are shown)
Change in input
parameter
Group Input
parameter Group Estimated parameter -50% 50%
dolphins B marine carnivorous fish EE -13 13
Q/B marine carnivorous fish EE -13 13
piscivorous waterbirds
B marine omnivorous fish EE -22 22
B marine carnivorous fish EE -13 13
B marine herbivorous fish EE -22 22
B marine detritivorous fish EE -23 23
B estuarine omnivorous fish EE -20 20
B estuarine carnivorous fish EE -18 18
B estuarine herbivorous EE -21 21
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fish
B estuarine detritivorous fish EE -22 22
B Whiting EE -16 16
B A. georgianus EE -17 17
B A. forsteri EE -10 10
B T. pleurogramma EE -41 41
Q/B marine omnivorous fish EE -22 22
Q/B marine carnivorous fish EE -13 13
Q/B marine herbivorous fish EE -22 22
Q/B marine detritivorous fish EE -23 23
Q/B estuarine omnivorous fish EE -20 20
Q/B estuarine carnivorous fish EE -18 18
Q/B estuarine herbivorous fish EE -21 21
Q/B estuarine detritivorous fish EE -22 22
Q/B Whiting EE -16 16
Q/B A. georgianus EE -17 17
Q/B A. forsteri EE -10 10
Q/B T. pleurogramma EE -41 41
T. pleurogramma B bivalves EE -20 20
Q/B bivalves EE -20 20
Western King Prawn B
marine omnivorous fish EE -18 18
B marine carnivorous fish EE -10 10
B marine herbivorous fish EE -23 23
B marine detritivorous fish EE -19 19
B estuarine omnivorous fish EE -16 16
B estuarine carnivorous fish EE -14 14
B estuarine herbivorous fish EE -21 21
B estuarine detritivorous fish EE -22 22
B Whiting EE -13 13
B A. georgianus EE -14 14
B gastropods EE -13 13
B Blue Swimmer Crab EE -10 10
Q/B marine omnivorous fish EE -18 18
Q/B marine carnivorous fish EE -10 10
Q/B marine herbivorous fish EE -23 23
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Q/B marine detritivorous fish EE -19 19
Q/B estuarine omnivorous fish EE -16 16
Q/B estuarine carnivorous fish EE -14 14
Q/B estuarine herbivorous fish EE -21 21
Q/B estuarine detritivorous fish EE -22 22
Q/B Whiting EE -13 13
Q/B A. georgianus EE -14 14
Q/B gastropods EE -13 13
Q/B Blue Swimmer Crab EE -10 10
Blue Swimmer Crab B bivalves EE -25 25
B gastropods EE -17 17
B crustaceans EE -26 26
B worms EE -25 25
Q/B bivalves EE -17 17
Q/B gastropods EE -26 26
Q/B crustaceans EE -29 29
Q/B worms EE -21 21
crustaceans B zooplankton EE -21 21
Q/B zooplankton EE -13 13
The changes in estimated parameters can be interpreted as possible biotic
interactions between functional groups, e.g. predation or competition (Mackinson &
Daskalov, 2007). The sensitivity analysis indicates that the functional groups
responded to changes in the input parameters of marine carnivorous fish and
piscivorous waterbirds, which were identified as most important predator groups in
both the ‘pre DC’ and ‘post DC’ models (see Fig. 4.15, chapter 4).
A comparison of the parameter sensitivities to the results of the MTI routine
conducted in chapter 4 (Figs. 4.22 and 4.23) also suggests that trophic relationships
between functional groups were highly sensitive to a parameter change in predator
groups (Tables 5.1 and 5.2). However, it should be noted that even a 50% change in
input parameters only caused a rather small change in the ecotrophic efficiencies of
fish and invertebrate functional groups (Tables 5.1 and 5.2).
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The balanced Ecopath model represents one possible equilibrium state of the ‘pre
DC’ and ‘post DC’ model. This state was achieved by adjusting the input parameters
to achieve mass balance (see Chapter 3). Uncertainty in parameter fitting was
reduced as much as possible in the balancing process, with the balancing procedure
following the data pedigree assignment so that parameters with low pedigree were
changed first (Table 3.36). However, regardless of the precautions implemented,
model uncertainties inevitably arise because of factors relating to sampling and data
gathering (see discussion of these issues for this study in Chapter 3), emphasising the
need to recognise that “we do not know enough to make perfect models“
(Christensen & Walters, 2000, p. 95).
Nonetheless, it should be emphasised that the most rigorous form of sensitivity
analysis was performed here and that this analysis did not bring the models out of
balance or cause significant responses in the functional groups (Tables 5.1 and 5.2).
Thus, the sensitivity analysis indicated that the balanced ‘pre DC’ and ‘post DC’
models were robust to changes in input parameters.
5.3.2 Ecosim analysis
The ‘pre DC’ Ecopath model
Scenario 1 (fishing effort reduced by 50% in years 5 to 10 - scenario run for 50 years):
In the original model scenario, the relative biomasses reached a stable equilibrium
point after ten years, after which the functional groups remained stable (Fig. 5.1 A).
To examine their persistence, the total fishing effort was decreased for a period of
five years, starting in year 5 (Fig. 5.1B). The results of Scenario 1 were similar to that
of the original model and the graphs of the two simulations did not show any
notable differences, with only some groups changing slightly in response to the
change in fishing effort (Fig. 5.1). Dolphins and estuarine herbivorous fish responded
to the change by decreasing in relative biomass by less than 0.00001%, whereas
waterbirds, sharks, marine herbivorous fish, estuarine omnivorous fish, whiting and
worms increased in relative biomass by less than 0.0005%. Thus, the functional
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groups presented a high persistence and long-term stability after a small change in
fishing effort (Fig. 5.1).
Scenario 2 (closure of all fishing fleets - scenario run for 70 years):
The results for Scenario 2 showed a similar trajectory as the original model (Fig. 5.2),
with the scenario presented in Fig. 5.1 A. This suggests that the impact of fishing on
the ecosystem is rather small. The biomasses of functional groups changed within
the first years of the scenario and there were no significant differences in relative
biomasses between the original model scenario and Scenario 2 after 70 years.
Scenario 3 (varying feeding time factors & vulnerabilities - scenario run for 50 years):
In the ‘pre DC’ model, adjusting feeding time factors did not notably affect the
relative biomasses of the functional groups. Only Aldrichetta forsteri showed a slight
decrease of 1.4% and sharks a small increase in relative biomass of 1.9% after 50
years. The results of the third test trial presented similar graphs for default feeding
time factors and for the settings defined by Mackinson & Daskalov (2007), which
were explained in section 5.2.2. For this reason, figures with the default settings for
the third test trial are not presented here.
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Figure 5.1: Ecosim scenario in the ‘pre DC’ model run over 50 years without disturbance (A) and with a 50% decrease in total fishing effort between year 5 and 10 (B)
A
10 20 30 40 50
years
10 20 30 40 50
years
B
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Figure 5.2: Impact of fishing closure of all gears on the functional groups in the ‘pre DC’ model (A) and post DC model (B)
The vulnerability settings had a big impact on the functional groups in the model
(Fig. 5.3 A & B). Only model stability was analysed in this chapter – a more detailed
analysis of vulnerability settings is presented in chapter 6. Thus, the analyses in this
chapter only investigated if the models were stable, not why certain functional
groups changed over time. The results of the third trial showed that certain groups
responded to changes in vulnerabilities. For example, the relative biomass of Arripis
A
10 20 30 40 50 60 70 years
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georgianus increased and, further, the higher the vulnerability setting, the more
drastic was the increase (Fig. 5.3 A). The relative biomasses of dolphins (top black
line, Fig. 5.3A) and piscivorous waterbirds (top green line, Fig. 5.3 A) showed a
similar trend (Fig. 5.3 A). When the vulnerabilities of all functional groups were set to
high values, the system no longer reached a stable state after 50 years (Fig. 5.B).
Some groups show considerable fluctuations (Fig. 5.3 B) and, at vulnerabilities of 50,
the fluctuation of Arripis georgianus showed a periodic fluctuation (top red line, Fig.
5.3, V = 50) that looked similar to Lotka-Volterra dynamics (see further analysis and
discussion in chapter 6).
Overall, the results demonstrated that the ‘pre DC’ model is robust and stable.
However, vulnerability settings must be defined with caution, as the system showed
drastic fluctuations at higher settings (Fig. 5.3 B).
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Figure 5.3 A: Impact of different vulnerability settings (1, 3, 10) on the relative biomasses of the functional groups of the ‘pre DC’ model
V = 1
V = 3
10 20 30 40 50
years
10 20 30 40 50
years
V = 10
10 20 30 40 50
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Figure 5.3 B: Impact of different vulnerability settings (50, 100, 150) on the relative biomasses of the functional groups of the ‘pre DC’ model
V = 50
V = 100
V = 150
10 20 30 40 50
years
10 20 30 40 50
years
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years
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The ‘post DC’ model
Scenario 1 (fishing effort reduced by 50% in years 5 to 10 - scenario run for 50 years):
Similar to the ‘pre DC’ model analysis, the ‘post DC’ analysis for Scenario 1 found that
the relative biomasses reached a stable equilibrium point after twenty years, after
which the functional groups remained stable (Fig. 5.4). However, in contrast to the
‘pre DC’ model in which Arripis georgianus showed the highest relative biomasses,
sharks had the highest relative biomass in the ‘post DC’ model, followed by Mugil
cephalus and dolphins (Fig. 5.4). In the ‘post DC’ model, the biomass of Arripis
georgianus remained pretty stable with only a slight increase from 0.262 tkm-2 to
0.274 tkm-2, whereas the biomass of sharks tripled and the biomass of Mugil
cephalus and dolphins doubled over 50 years (Fig. 5.4). Thus, the ‘post DC’ model
reached an equilibrium state that differed from the ‘pre DC’ model (Figs. 5.1, 5.2 and
5.4).
Scenario 2 (closure of all fishing fleets - scenario run for 70 years):
As for the ‘pre DC’ model, the total fishing effort was decreased by 50% for a period
of five years to examine the persistence of the ‘post DC’ system (Fig. 5.4B). The
results of these two scenarios were similar and the graphs did not show any
differences (Fig. 5.4). After 50 years none of the functional groups had changed
notably due to the change in fishing effort (Fig. 5.4 B). Overall, the functional groups
showed high persistence and long-term stability after a small change in fishing
pressure (Fig. 5.4). Even after an extended (70 years) closure of fishing fleets (Fig. 5.2
B), the ecosystem model reached the same state of equilibrium as in the scenario
without any changes or disturbances (Figure 5.4 A). The state of equilibrium reached
in scenario 1 and 2 was similar, even though the fishing pressure differed
significantly between these scenarios.
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Figure 5.4: Ecosim scenario in the ‘post DC’ model run over 50 years without disturbance (A) and with a 50% decrease in total fishing effort between year 5 and 10 (B)
Scenario 3 (varying feeding time factors & vulnerabilities - scenario run for 50 years):
When the relative biomasses in the ‘post DC’ model were compared between
adjusted feeding time factors and a default value (0.5), there was a change in
biomasses after 50 years across the various vulnerability settings. At a vulnerability
setting of 1, only sharks showed a 30% change in relative biomass. However, for
vulnerability settings of 3 and 10, some changes were drastic. This suggests that an
adjustment of feeding time factors that considers the predation risk that a functional
group experience is essential for the ‘post DC’ Ecopath model (Fig. 5.6).
B
A
10 20 30 40 50
years
10 20 30 40 50
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Changes in response to vulnerability settings were also notable (Fig. 5.5 A and B).
Sharks were the group with the highest relative biomasses in all vulnerability settings
and at small vulnerabilities (Fig. 5.5 A), with the system reaching an equilibrium state
after 30 years. The higher the vulnerability setting, the higher the increase in shark
biomass, which approached a maximum after approximately 30 years and then
declined to a lower level (Fig. 5.5 B). The biomasses of Mugil cephalus also peaked at
30 years and then returned to a lower level, although this group did not reach the
high biomass values of sharks (Fig. 5.5 B).
These findings indicate that the Ecosim parameter settings in the ‘post DC’ model
need to be defined carefully, as they will affect the results of any Ecosim scenario
(Figs. 5.5 and 5.6). At default settings, the ‘post DC’ model reached a state of
equilibrium after a short period of time (Fig. 5.4). The ‘post DC’ model also did not
change in response to the closure of fishing or a reduction in fishing pressure (Fig.
5.2 B and 5.4 B).
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Figure 5.5 A: Impact of different vulnerability settings (1, 3, 10) on the relative biomasses of the functional groups of the ‘post DC’ model;
V = 3
V = 1
10 20 30 40 50
years
10 20 30 40 50
years
V = 10
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Figure 5.5 B: Impact of different vulnerability settings (50, 100, 150) on the relative biomasses of the functional groups of the ‘post DC’ model
V = 50
V = 100
V = 150
10 20 30 40 50
years
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Figure 5.6: % change in relative biomasses between default value (0.5) and adjusted feeding time factors for different vulnerability settings in a scenario that is run over 50 years
-100 -50 0 50 100
dolphins
waterbirds
piscivorous waterbirds
sharks
marine omnivorous fish
marine carnivorous fish
marine herbivorous fish
marine detritivorous fish
estuarine omnivorous fish
estuarine carnivorous fish
estuarine herbivorous fish
estuarine detritivorous fish
Whiting
Arripis georgianus
Aldrichetta forsteri
Mugil cephalus
Torquigener pleurogramma
bivalves
grastropods
Western King Prawn
Blue Swimmer Crab
crustaceans
worms
zooplankton
microscopic algae
algae
macrophytes
Chaetomorpha linum
Cladophora montagneana
seagrass
detritus
% change in relative biomasses due to changes in feeding time factors
v = 2 v = 3 v = 10
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5.4 Conclusion
The analyses in this chapter indicate that the ‘pre DC’ and ‘post DC’ models are
robust and stable. Both models demonstrated robustness regarding their input
parameters, as a 50% change in input only affected the ecotrophic efficiency of a
small number of functional groups and changes were minor. These findings enhance
the credibility of model results in chapter 4 and suggest that, even if some
parameters are open to criticism, changing these parameters will not drastically
affect other functional groups or the overall system.
The stability of both models was analysed using approaches well-established in the
literature (Gartner, 2010; Kavanagh et al., 2004; Lees & Mackinson, 2007; Mackinson
& Daskalov, 2007). Both models demonstrated stability by approaching states of
equilibrium. The models also reached a stable equilibrium state after disturbances.
The trials testing effects of feeding time factors and vulnerability settings showed
that these parameters have to be carefully defined, as they are able to impact
Ecosim scenarios, particularly scenarios run in the ‘post DC’ model. These settings
are further discussed in chapter 6, where Ecosim scenarios are performed in the
‘post DC’ model. In contrast, there are no further analyses of the ‘pre DC’ model in
subsequent chapters. Ecosim and Ecospace were not performed for the ‘pre DC’
model because of a paucity of historic long-term data.
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Chapter 6
The effects of the selective reduction of primary producers and the impacts of fishing on the ecosystem of the Peel-Harvey Estuary
6.1 Introduction Chapter 4 described the drastic changes the Peel-Harvey estuarine ecosystem
experienced after the opening of the Dawesville Channel. The opening of the
channel altered the dynamics of the ecosystem so significantly that attributes such
as species composition, environmental conditions, and ecosystem services all shifted
markedly – and probably irreversibly – from the previous equilibrium state (which
represented by the ‘pre DC’ model).
Given this outcome, it is reasonable to consider whether other management
approaches like nutrient reduction or selected algal harvesting might be more
appropriate and more sustainable for the Peel-Harvey Estuary in the future.
Comparisons with other ecosystems, such as the Orbetello Lagoon in Italy, also
support the value of considering management measures other than artificial
entrance channels (Brando et al., 2004).
There are several other management approaches that could be considered.
Modifying primary production is an obvious approach as primary productivity is an
important forcing factor in ecosystems and also drives changes in fish abundance in
ecosystems (Mackinson et al., 2009). Primary producers could be partly removed
from the ecosystem, e.g. by selective algal harvesting (Brando et al., 2004). Selective
harvesting must be applied carefully, as stakeholders will only accept this biological
measure if it does not impact adversely on economically important functional groups
in the ecosystem. Interventions involving harvesting may also be costly and
logistically difficult to implement.
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Alternatively, nutrient management could be implemented. Nutrients are an
important driver of phytoplankton densities in the Peel-Harvey Estuary and nutrient
concentrations in the estuary remain high, despite the presence of the entrance
channel (Hale & Butcher, 2007). Thus, phytoplankton blooms remain a present and
future threat for ecosystem health.
To assess the utility of nutrient management or other phytoplankton-based
measures, several questions must be investigated: (1) what is the impact of
phytoplankton on other functional groups?; (2) how effective is a limitation of
phytoplankton biomass through nutrient reduction?; and (3) what are the
consequences of phytoplankton reduction and phytoplankton blooms for the
estuarine ecosystem model? Answers to these questions will help us assess the most
important question -- how can this estuary be managed sustainably?
This chapter tries to answer these questions by investigating: 1) the impact and
effectiveness of the selective reduction of different primary producers and 2) the
impacts of fishing on target and non-target species on the ecosystem model using
Ecosim simulations. Specifically, the Ecosim simulations are used to investigate how
the catches and different functional groups would respond to decreases or increases
in fishing effort and how the biomass of different groups would change in response
to the closure of specific fishing fleets or the ban of certain fishing gears.
6.2 Materials and Methods
6.2.1 Ecosim master equation
Through Ecosim, dynamical simulations of the mass-balanced Ecopath model over a
defined time period can be run to investigate alternative fishing policies (Christensen
et al., 2005; see discussion in Chapter 5, section 5.3.1).
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The consumption rates in Ecosim, Qij, are based on the ‘foraging arena’ concept,
which states that not all individuals are equally vulnerable to predation. The biomass
(Bi) is divided into a vulnerable and an invulnerable component (Christensen et al.,
2005). These vulnerabilities are assigned to each predator-prey relationship during
the process of model calibration. The set of differential equations is solved in Ecosim
using an Adams-Bashford integration routine (Christensen et al., 2005).
6.2.2 Tuning the model
This section describes the major steps for tuning the Ecosim model: (1) parameter
settings; (2) forcing function; (3) time series dataset; (4) model fitting procedure; and
(5) Ecosim scenarios.
Parameter settings
The parameter settings for the different functional groups were defined in the
following manner. The maximum relative feeding time was set to default value of 2,
and the density dependent catchability, which is represented by Qmax/Q0 ratio
(default = 1) and the QBmax/QB0 ratio (default = 1000) were set to default values
(Christensen et al., 2005; Mackinson et al., 2009).
The feeding time adjustment rates were defined for the functional groups. High
adjustment rates were allocated to top predators, as their feeding time is likely to be
constant and not impacted by any predators outside the Peel-Harvey Estuary (Table
6.1). For the lower trophic levels and invertebrates, feeding rates were set to 0.5 and
1, as they are likely to show strong behavioural responses and fast feeding time
changes depending on prey availability and also predation risk (Table 6.1). For sessile
invertebrates, like bivalves and for zooplankton, the feeding rates were set to 0, as
their feeding behaviour was assumed to remain constant (Table 6.1). The predator
effect on the feeding time of zooplankton was also set to zero, which assumes that
zooplankton organisms do not stop feeding or show a faster feeding rate when
predators are near (Table 6.1). As fish respond to predation risk and this affects their
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feeding behaviour, the predator effect for fish was set to 1 (Mackinson & Daskalov,
2007). The effect of predators on the feeding time of benthic invertebrates was
assumed to be less strong as the effect on fish (Mackinson & Daskalov, 2007) and
thus, this effect was set to 0.5 (Table 6.1). For top predators, the predator effect was
set to zero on the basis that the top predators in the ecosystem are not affected by
other predators (Table 6.1).
Table 6.1: Parameter input for Ecosim procedure for the functional groups of predators in the ‘post DC’ Ecopath model
Group name Feeding time
adjust rate [0,1] Predator effect on feeding time [0,1]
1 dolphins 0,1 0
2 waterbirds 0,5 0
3 piscivorous waterbirds 0,1 0
4 sharks 0,1 0
5 marine omnivorous fish 0,5 1
6 marine carnivorous fish 0,5 1
7 marine herbivorous fish 1 1
8 marine detritivorous fish 1 1
9 estuarine omnivorous fish 0,5 1
10 estuarine carnivorous fish 0,5 1
11 estuarine herbivorous fish 1 1
12 estuarine detritivorous fish 1 1
13 Whiting 0,5 1
14 Arripis georgianus 0,5 1
15 Aldrichetta forsteri 0,5 1
16 Mugil cephalus 1 1
17 Torquigener pleurogramma 0,5 1
18 bivalves 0 0,5
19 grastropods 1 0,5
20 Western King Prawn 0,5 0,5
21 Blue Swimmer Crab 0,5 0,5
22 crustaceans 1 0,5
23 worms 1 0,5
24 zooplankton 0 0
The trophic mediation function was applied in this Ecosim approach (Christensen et
al., 2005). This function implies that a third group affected the predator-prey
relationship between two functional groups by providing protection or shelter. A
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negative, linear mediation function was used to represent this mediating effect. In
the Peel-Harvey Estuary, potential mediators are: (1) aquatic plants, which provide
cover for prey groups and (2) phytoplankton blooms, which reduce water clarity and
thereby also the search efficiency of visual predators on small prey groups
(Christensen et al., 2005). The phytoplankton density in the estuarine water basin
has decreased drastically since the Dawesville Channel opening (see Chapter 3).
Thus, the relative weighted impact of the phytoplankton functional group was set to
a small level of 0.1, while seagrass was given a relative weighted impact of 1 as the
structure of seagrass meadows allows small organisms to readily hide and find
shelter (Wells, 1985). The weighted trophic mediation of other plant groups was set
to 0.5, except for Cladophora montagneana which was set to 0.3 because its ball-like
shape doesn’t provide much shelter or cover (Fig. 6.1). This mediating effect was
taken into consideration for all vertebrate predator groups, as well as Western King
Prawns and Blue Swimmer Crabs.
Figure 6.1: Relative weight of defined plant groups that function as trophic mediator in the ‘post DC’ model
Forcing function
Since the Dawesville Channel opening, the biomass of phytoplankton has declined
substantially because the main species causing phytoplankton blooms, Nodularia
spumigena, cannot tolerate high salinities (Huber, 1985). The biomass of Cladophora
montagneana also collapsed because of a storm event that destroyed the nutrient
supply of the algal mats (Gordon et al., 1981; Hale & Butcher, 2007; Lavery &
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McComb, 1991). In both cases the shape of the function that describes the biomass
collapse is similar and was applied as forcing function to these two primary
producers (Fig. 6.2).
Figure 6.2: Shape of long-term forcing function generated for Cladophora montagneana and microscopic algae exhibiting the massive decline in biomasses in times of the Dawesville Channel opening
Time series dataset
During the tuning process, the Ecopath model is fitted to time series data, such as
the relative biomass of major target species in the Peel-Harvey Estuary. Ecopath
models that are adjusted to time series data can track biomass changes that have
occurred in the past and, thus, the tuning process is a tool to explore model
performance (Christensen et al., 2005). For this model, the catch per unit effort (in
kg catch per number of vessels) of the commercial fishing sector was provided by the
Department of Fisheries for different target species, e.g. Blue Swimmer Crabs, Arripis
georgianus, Mugil cephalus and Aldrichetta forsteri. The CPUE data shows great
variations for each species over the last decades (Fig. 6.3). The variation in CPUE is
accompanied by a marked decline in the number of commercial fishing vessels from
about fifty vessels using gill nets in the 1970s to less than ten vessels in 2007 (Fig.
6.4). Since Dawesville Channel opened, the commercial catch only forms a small
proportion of the total catch. For example, the ratio of the recreational versus
commercial catch of Blue Swimmer crabs was 4:1 in 1998 (Malseed & Sumner, 2001).
shape of forcing function
years
tota
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The tuning process based on the CPUE time series data was unsuccessful, as it was
not possible to track biomass changes that occurred in the past in the Ecosim model
using only the commercial dataset (Figs. 6.3 and 6.4). This failure could be explained
in two ways. Firstly, the ‘post DC’ model failed in the tuning process. This suggests
that the ‘post DC’ system is not able to replicate past (i.e. pre-DC) biomass changes.
This explanation is quite reasonable, as the historic biomass trends are based on
estuarine biotic and abiotic conditions in the Peel-Harvey Estuary before the
Dawesville channel opening and the ‘post DC’ model represents a different, far more
marine-based system. Secondly, problems with the dataset may account for the
failure in the tuning process. The commercial dataset may constitute ‘bad trend
data’ (Christensen et al., 2005) because it fails to adequately capture the changes in
CPUE for all fisheries over the last few decades. This seems likely, given that the
impact of the recreational fishery has become significant (Malseed & Sumner, 2001)
and recreational catches are not included in the long-term dataset provided by the
Department of Fisheries.
It is therefore reasonable to conclude that the historic commercial dataset does not
fully reflect the changes that occurred in the estuarine ecosystem over the last few
decades. ‘Bad trend data’ is a common problem for analyses involving time series
data and should be considered in the fitting process for Ecosim models, given the risk
that poor trend data might generate misleading results, as seems to be the case in
this instance (Christensen et al., 2005). Nonetheless, despite these issues, it is still
generally useful to undertake analyses based on historic datasets because, in the
absence of information on density dependence, time series data represent the best
way to tune models (Villy Christensen, University of British Columbia, pers. comm.,
exchange of emails September 2010).
As the tuning process is essential for Ecosim simulations and for the reliability of
Ecosim predictions, several measures were taken to deal with problem of ‘bad trend
data’. In particular, a better quality dataset was created, which better reflected the
biomass changes that occurred in the ecosystem over the last decades, as also
recreational fishing was considered. This dataset was created by estimating the
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recreational catch based on the human population in the area of the Peel-Harvey
Estuary – this allowed both fishing sectors, commercial and recreational, to be
included. While imperfect, this approach does improve the quality of the trend data
for the fitting procedure. The creation of the new trend dataset is described in
further detail below.
Figure 6.3: Time series data showing the catch per unit effort in kg per number of vessels for the most important target species in the Peel-Harvey Estuary from 1976 to 2007
Figure 6.4: Time series data showing the fishing effort in number of vessels for different gears used by the commercial fishery in the Peel-Harvey Estuary from 1976 to 2007
0
5000
10000
15000
20000
25000
1976
1977
1978
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1980
1981
1982
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1987
1988
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1995
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2000
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2003
2004
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2006
2007
CP
UE
(k
g/v
es
se
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Blue Swimmer Crab Arripis georgianus Aldrichetta forsteri Mugil cephalus
0
10
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Beach Seine Crab trap Gill net
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As total catch data that describes the commercial and the recreational fishing sectors
in the Peel-Harvey Estuary were not available, it was not possible to generate a
historical dataset based on a Virtual Population Analysis (VPA). However, it was
possible to generate historical data by linking the recreational catch to the
population living in the area of the Peel-Harvey Estuary. Two assumptions underlie
the logic for this estimation: 1) the fishing behaviour of the recreational fishermen
has not changed over time and 2) the fraction (%) of the total population or citizens
that actively fishes has remained constant. The uncertainty in this generated
historical dataset is unavoidably high because: (a) many of the recreational
fishermen fishing in the Peel-Harvey Estuary are not locals, but visitors from the
Perth area (Malseed & Sumner, 2001) and (b) fishing regulations have also changed
over the last decades. Although it is important to recognise consider the potential
influence of these factors, they are not sufficient to undermine the usefulness of
estimating the recreational catch.
The population of Mandurah in 1998 (c. 35 500 people with an annual growth rate of
6.5%: Australian Bureau of Statistics, 2010) was used as the basis for estimating the
recreational catch, as this year was surveyed and provides the only available data
point for the recreational catch in the estuary (Malseed & Sumner, 2001). The
generated historical dataset includes the commercial catch data and also the
estimated recreational catch for the four target species: Blue Swimmer crab,
Aldrichetta forsteri, Mugil cephalus and Arripis georgianus (Figs. 6.5 and 6.6).
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Figure 6.5: Time series data generated for Blue Swimmer crab and Aldrichetta forsteri by summarizing commercial catch and estimates of recreational catch. The recreational catch is estimated by linking the recreational catch surveyed in 1998 (Malseed & Sumner, 2001) to the human population living around the estuary in Mandurah, applying an annual population growth of 6.5% (ASB, 2010).
Figure 6.6: Time series data generated for Mugil cephalus and Arripis georgianus by summarizing commercial catch and estimates of recreational catch. The recreational catch is estimated by linking the recreational catch surveyed in 1998 (Malseed & Sumner, 2001) to the human population living around the estuary in Mandurah, applying an annual population growth of 6.5% (ASB, 2010).
0.00
0.50
1.00
1.50
2.00
2.50
3.00
3.50
4.00
4.50
1976
1977
1978
1979
1980
1981
1982
1983
1984
1985
1986
1987
1988
1989
1990
1991
1992
1993
1994
1995
1996
1997
1998
1999
2000
2001
2002
2003
2004
2005
2006
2007
rela
tive
bio
mas
s (t
/km
²)
Blue S wimmer crab Aldrichetta forsteri
0.00
0.50
1.00
1.50
2.00
2.50
1976
1977
1978
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1981
1982
1983
1984
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1986
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1989
1990
1991
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1996
1997
1998
1999
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tive
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mas
s (t
/km
²)
Mugil cephalus Arripis georgianus
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Model fitting procedure
By applying the reference data for four target species (Figures 6.5 and 6.6), the
tuning was proceeded according to the ‘iterative, stepwise procedure for model
fitting’ described in Christensen et al. (2005). Vulnerability represents the degree to
which “a large increase in predator biomass will cause an increase in predation
mortality for a given prey” (Christensen et al., 2005, p. 85). The vulnerability settings
are very important parameters in the tuning process, as the process is based on the
search for vulnerabilities that provide better fits for the model (see also Chapter 5.1,
(Christensen et al., 2005). For this reason, these settings were analysed in detail for
each predator/prey interaction. Each vulnerability setting was varied from 1 to 10
000 to identify the setting that showed the best goodness of fit using the approach
described in Christensen et al. (2005). Christensen et al. (2005, p.81) define the
goodness of fit measure as:
the weighted sum of squared deviations (SS) of log biomasses from log predicted biomasses, scaled in the case of relative abundance data by the maximum likelihood estimate of the relative abundance scaling factor q in the equation y = q * B”, where y is the relative abundance and B is the absolute abundance.
The aim of the model fitting procedure is to identify the vulnerability setting with the
best fit, which is the vulnerability where the predicted biomasses are closest to the
biomasses in the historic dataset. This tuning process is based on varying the
vulnerabilities for each predator/prey interaction and using fishing effort data or
alternatively fishing mortality data as driving factors (Christensen et al., 2005). In this
modelling process, the vulnerabilities represent the degree to which an increase in
predator biomass will cause an increase in predation mortality for a given
predator/prey relationship (Christensen et al., 2005) and, thus, the vulnerabilities
can reach very high values (Table 6.2).
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Table 6.2: Vulnerability settings for each predator-prey interaction identified in the tuning process of the ‘post DC‘ Ecopath model Functional groups: 1: dolphins, 2: waterbirds, 3: piscivorous waterbirds, 4: sharks, 5: marine omnivorous fish, 6: marine carnivorous fish, 7: marine
herbivorous fish, 8: marine detritivorous fish, 9: estuarine omnivorous fish, 10: estuarine carnivorous fish, 11: estuarine herbivorous fish, 12:
estuarine detrivorous fish, 13: whiting, 14: Arripis georgianus, 15: Aldrichetta forsteri, 16: Mugil cephalus, 17: Torquigener pleurogramma, 18:
bivalves, 19: gastropods, 20: Western King Prawn, 21: Blue Swimmer Crab, 22: crustaceans, 23: worms, 24: zooplankton, 25: microscopic algae, 26:
algae, 27: macrophytes, 28 Chaetomorpha linum, 29: Cladophora montagneana, 30: seagrass, 31: detritus
Predator groups:
Prey 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24
5 1 5000 70 2 1 2 13 2 2 2
6 1 2000 1 2 15 2 2 2 12
7 2 1 2 9 11 2 2 1
8 400 1 1 2 23 1 1 30
9 1 2 45 1.1 60 10 2 7 2
10 1 46 1.7 1 1 1 1 1 1
11 2 1 1 2 8 2 28 2
12 1 2 2 1 2 2 2 2 6
13 2 28 1.1 1 15 45 1 500
14 1 3 1 1 5500 150 30 60
15 1 2500 170 5 30 2000
40 11 1
16 2 5000 130 25 1 1 1 2 1
17 100 2000 5 1.7 1 1 1 29
18 1 25 150 1 2 1 2 2000 55 2 2 2000
2
19 5000 450 1.7 2 20 2 700 2 20 250 1 2 4 1
20 2 1.1 18 400 2 1 150 1
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21 1 1 10 1 1 3000 80 1 900 5
22 2 3 1.1 1 1 2 1 2 60 5 11 4 8
23 19 1.7 20 2 1 1 2 500 6 1 2 2 3
24 95 1.1 1 2 1 25 5 1 1 1 2 1 3 8 5 1 11 2
25 2 2 2 1 2 6 1 1 90 5 15 2 1 4500
26 10 2 2 2 50 2 2 1 2 2 4 2
27 4 2 2 2 50 2 9 2 1 2 2 9 2
28 400 2 2 2 110 1 2 2 4 2
29 650 2 2 35 600 15 75 2 5 2
30 450 2 2 4 5 2 2 90 2 1 2 2
31 2 3000 2 6 1 1 3 2 2 3 6 1 1 20 46
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To identify these final vulnerability settings (Table 6.2), the procedure had to be
repeated three times, until the fitting was successful and the curves showed an
acceptable fit to time series data (Fig. 6.9). Christensen et al., 2005 suggest P/B
settings are critical for the fitting procedure and warn against the risk of Ecopath
inputs [including P/B (i.e. Z) values] that are set far too high, thereby causing “low
sensitivity of a functional group to changes in mortality agents” (Christensen et al.,
2005, p. 89). To achieve fitting, the P/B settings were analysed and, in cases where
the total mortality greatly exceeded the sum of fishing and natural mortality in the
Ecosim ‘group plots’, the P/B values were adjusted to an appropriate P/B value
without affecting the balance of the Ecopath model (Table 6.3). In most cases (Table
6.3), the rate of ‘other’ mortality exceeded predation and fishing mortality rates by
far and this mortality rate was lowered to an appropriate level, depending on how
much biomass of a functional group was consumed, fished or went to the detritus
pool. After adjusting the P/B values, Ecosim was run and the new total mortality
estimate was checked; this was done by examining the adjusted P/B setting (Table
6.3) and its partitioning among factors (fishing, predation and ‘other’ mortality rates)
to see if these values were reasonable (Christensen et al., 2005). The adjusted P/B
ratios in Table 6.3 present the total mortality that was appropriate to maintain all
energy flows in the model.
Table 6.3: List of adjusted P/B values that were reduced to a minimum value, which is the lowest value without causing model to lose balance, in the fitting procedure for the functional groups of the ‘post DC’ model Functional group P/B Adjusted P/B
6 marine carnivorous fish 1.901 1.801
10 estuarine carnivorous fish 1.867 1.067
18 bivalves 3.546 1.546
19 gastropods 4.375 3.975
20 Western King Prawn 4.730 4.530
22 crustaceans 8.088 2.088
23 worms 6.220 1.220
24 zooplankton 25.56 25.06
25 microscopic algae 184.8 84.8
26 algae 34.07 3.07
27 macrophytes 67.56 2.56
28 Chaetomorpha linum 73 3
29 Cladophora montagneana 3.870 3.370
30 seagrass 4.170 1.170
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Ecosim scenarios
The long-term forcing function generated for Cladophora montagneana and
microscopic algae (Fig. 6.2) was not applied to evaluate future scenarios, on the
assumption that these functional groups will not show a similar change of biomass in
the future, given that it is highly unlikely that environmental conditions within the
estuary will change again as drastically as they did following the opening of the
Dawesville channel.
In order to analyse the impact of primary producers and the impact of fishing,
Ecosim was run for 15 years without any perturbations. The results of these runs
provided the basis for the analysis of all other Ecosim scenarios performed in this
study.
To investigate the effect of the selective reduction of primary producers, three
Ecosim scenarios were performed: (1) Ecosim is run for 10 years without any changes
to primary producers and (2) each functional plant group (functional groups 26 to
30) is reduced by 10% in (a) a short (1 year) and (b) a long (3 years) pulse
perturbation. The results of the perturbation scenarios are presented immediately
after the perturbations and ten years later.
To investigate the impact of microscopic algae on other functional groups, this group
was decreased by 10% and by 50% over three years. A scenario with a permanent
decrease in phytoplankton biomass of 10% over a period of 10 years was also
analysed. The impact of phytoplankton on the system was investigated further as the
nutrient concentrations remain high enough to cause phytoplankton blooms (Hale &
Butcher, 2007); thus, two scenarios were performed with an increase in biomass by a
factor of 2 and a factor of 10.
The effect of fishing on the functional groups of the ecosystem was investigated by
reducing and increasing each fishing fleet by 50% and by a total closure of the fishing
sector. The effect of a complete fishing closure was compared to a status quo
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scenario with the current fishing effort of the underlying ‘post DC’ Ecopath model.
All scenarios were run for ten years.
6.3 Results & Discussion
Vulnerability settings
The vulnerability settings were ranged from 1 to 10 000 to identify the setting with
the lowest sum of squared deviations (Table 6.2). By analysing these data, three
main categories of vulnerability settings were identified (Table 6.4).
Firstly, a large number of predator/prey interactions were robust to changes in
vulnerability settings, as the sums of squares and the curve fitting did not react to a
change in vulnerabilities in a range from 1 to 1000 (Category 2 in Table 6.4). These
interactions were analysed regarding the importance of the prey in the predators’
diet (see chapter 3). However, no obvious pattern was found that could explain the
robustness against variations in vulnerability settings (Table 6.4).
Secondly, some interactions presented the lowest sums of squares at vulnerability
settings of 1 and 2 and then, the sums increased with higher settings (Category 2 in
Table 6.4). Most predator/prey interactions of marine carnivorous and detritivorous
fish (groups 6 and 8) followed this pattern (Fig. 6.7).
Thirdly, a small number of vulnerability settings had a drastic impact on the curve
fitting procedure (Category 3 in Table 6.4). This category included the predator/prey
interactions of crustaceans/microscopic algae, worms/zooplankton and
zooplankton/detritus (Fig. 6.8). Setting the vulnerability of the crustaceans/
microscopic algae interaction to 100 resulted in oscillations in the model, for
example the functional groups Blue Swimmer Crab and Arripis georgianus presented
oscillating curves and the fit to time series data worsened, which was confirmed by
an increase in the sum of squares (Fig. 6.8).
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Table 6.4: Three categories of vulnerability settings identified in the tuning process of the ‘post DC‘ Ecopath model. Vulnerabilities were varied from 1 to 10 000. Category 1: no changes in sums of squares Category 2: settings of 1 and 2 show the lowest sums of squares Category 3: vulnerability settings have drastic impact on sums of squares and on curve fitting results Functional groups: 1: dolphins, 2: waterbirds, 3: piscivorous waterbirds, 4: sharks, 5: marine omnivorous fish, 6: marine carnivorous fish, 7: marine herbivorous fish, 8: marine detritivorous fish, 9: estuarine omnivorous fish, 10: estuarine carnivorous fish, 11: estuarine herbivorous fish, 12: estuarine detrivorous fish, 13: whiting, 14: Arripis georgianus, 15: Aldrichetta forsteri, 16: Mugil cephalus, 17: Torquigener pleurogramma, 18: bivalves, 19: gastropods, 20: Western King Prawn, 21: Blue Swimmer Crab, 22: crustaceans, 23: worms, 24: zooplankton, 25: microscopic algae, 26: algae, 27: macrophytes, 28 Chaetomorpha linum, 29: Cladophora montagneana, 30: seagrass, 31: detritus
Predator groups:
Prey: 2 3 4 5 6 7 8 9 10 12 13 14 15 18 20 21 22 23 24
5 1 1 1 1
6 1 1 1
7 1 1 1 2
8 3 3
9 1 1 1
10 3 2
11 1
12 1 1
13 2
15 3 2
16 3 2 1 2
17 2 2
18 2 1 2
19 1 1 2
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20 1 2
21 2 2
22 3 2 1 2 3
23 3 2 2 3 3
24 2 1 2 2 3 3
25 1 1 2 1 3 3 3
26 1 1 1 1 1 1 1
27 1 1 1 1 1
28 1 1 1 2 1
29 1 1 1 1
30 1 1 1 1 1
31 1 3 1 2 3 3 3 3
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Figure 6.7: Sums of squares of varying vulnerability settings of the predators marine carnivorous (group 6) and marine detritivorous (group 8) fish, presenting the pattern of category 2 interactions
Functional prey groups: 21: Blue Swimmer Crab, 22: crustaceans, 23: worms, 24: zooplankton, 25: microscopic algae
26
26,2
26,4
26,6
26,8
27
27,2
27,4
27,6
1 2 100 1000
Sum
s o
f sq
uar
es
vulnerability setting
category 2 predator/prey interactions
6/21 6/22 6/24 8/23 8/25
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Figure 6.8: Sums of squares of varying vulnerability settings of the predator groups crustaceans, worms and zooplankton, showing interactions that had drastic impact on the fitting procedure
10
15
20
25
30
35
40
1 2 10 100
Sum
of
squ
are
s
vulnerability setting
Category 3 interactions
crustaceans/ microscopic algae worms/zooplankton
0
10
20
30
40
50
60
1 10 40 60 100 1000
Sum
of
sqq
uar
es
vulnerability setting
Category 3: zooplankton/ detritus interaction
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Model fitting procedure – target species using CPUE data
For the Blue Swimmer Crab, the fitted curve presented a good fit to the catches in
the 1980s, but the historical reference data simulated higher catches for the 1990s
and 2000s (Fig. 6.9). The model simulations are preferable, as it is likely that the crab
catch that was generated by the reference dataset was too high. For example, the
predicted catch probably did not adequately reflect the effect of fishing regulations
like maximum crab lengths. Nonetheless, given that the data available are so poor,
this observation is speculative.
Figure 6.9: Tuning results for the functional groups Blue Swimmer Crabs, Mugil cephalus, Aldrichetta forsteri and Arripis georgianus showing the generated historical data points (dot points) and the simulated time pattern (solid line) of the ‘post DC’ Ecosim model
For Arippis georgianus, the fitted curve presented slightly higher catches in the
1970s than the reference data and lower simulated catches in the 1990s and 2000s.
The tuning results illustrated a rather constant catch for Arripis georgianus with a
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minimum relative biomass of 0.01 and a maximum of 0.05 t km-2 (Fig. 6.9). This trend
was consistent with the commercial CPUE data (Fig. 6.3). The impact of the
recreational fishing sector was not as high for this species as for the Blue Swimmer
Crab (see Chapter 3). Thus, it is likely that the model simulations were reflecting the
actual catches over time, but more data are needed to examine this hypothesis.
The fitting results presented very good fits for the curves of Mugil cephalus and
Aldrichetta forsteri (Fig. 6.9). The model was able to track the changes in biomasses
of these two functional groups over the last decades.
Primary production scenarios
Baseline Scenario: The baseline Ecosim scenario assessed how the functional groups
would develop over a period of 15 years without any perturbations (Table 6.5). Some
groups increased drastically, such as the top predator groups (groups 1 to 4), marine
detritivorous and carnivorous fish and invertebrate groups, such as Blue Swimmer
Crabs, Western King Prawns, crustaceans and worms (Table 6.5). However, aside
from microscopic algae, all primary producer groups decreased in biomass (Table
6.5). There was a collapse of Cladophora montagneana after six years (Table 6.5).
The total biomass of all functional groups combined increased steadily (Table 6.5).
Scenario A: Harvesting Primary Producers: The long-term effects (10 years after
harvesting) were the same regardless of whether a plant group was harvested for 1
year or 3 years (Fig. 6.10). Only the removal of seagrass had a long-term effect on
seagrass biomass; all other plant groups showed no significant long-term change in
biomass (Fig. 6.10). Plant removal had negative long-term effects on the top
predator groups (groups 1 to 4). The removal of Chaetomorpha linum had the most
drastic effect, with changes in biomass ranging from -0.4% for dolphins to -0.7% for
waterbirds. Plant removal negatively impacted the Blue Swimmer Crab, but some
target fish like Aldrichetta forsteri (group 15) and Mugil cephalus (group 16)
responded to harvesting with a small increase in biomass.
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The magnitude of short-term effects was much higher than for long-term effects,
with short-term effects showing up to a 25% change in biomass whereas the
maximum long-term effect was a 1.6% change in biomass (for gastropods) (Fig. 6.10).
A 3 year plant harvesting program caused stronger effects than a 1 year program
(Fig. 6.11). Cladophora montagneana strongly responded to a removal of algae,
macrophytes and Chaetomorpha linum with a change in biomass of more than 15%
(Fig. 6.11). Marine detritivorous fish (group 8) had small negative responses to any
harvesting scenario, as did the top predator groups (groups 1 to 4, Fig. 6.11).
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Table 6.5: Development of the different functional groups without any perturbations in primary production or fishing pressure in an Ecosim scenario run over 15 years
changes in biomass (in % ) after a time period of
Group name initial biomass in t/km²
2 years
4 years
6 years
8 years
10 years
15 years
1 dolphins 0.06 -2 +1 +12 +29 +52 +114
2 waterbirds 0.02 +32 +76 +136 +219 +331 +679
3 piscivorous waterbirds 0.18 +17 +60 +154 +305 +492 +909
4 sharks 0.001 +22 +70 +163 +297 +459 +849
5 marine omnivorous fish 0.20 +15 +13 -12 -48 -70 -84
6 marine carnivorous fish 0.29 +29 +79 +162 +255 +348 +559
7 marine herbivorous fish 0.27 +10 -15 -28 -28 -23 -21
8 marine detritivorous fish 0.26 +462 +2018 +4674 +7398 +9920 +14808
9 estuarine omnivorous fish
0.16 -11 -29 -54 -78 -90 -96
10 estuarine carnivorous fish
0.43 +81 +277 +585 +733 +567 +90
11 estuarine herbivorous fish
0.30 +87 +55 +6 -3 +9 +33
12 estuarine detritivorous fish
0.30 +2 -1 -2 -2 -2 -3
13 Whiting 0.44 +87 +265 +368 +321 +221 +68
14 Arripis georgianus 0.25 +50 +99 +101 +77 +68 +92
15 Aldrichetta forsteri 0.64 +13 +31 +30 +5 -28 -78
16 Mugil cephalus 0.65 +9 +20 +21 +10 -10 -45
17Torquigener pleurogramma
2.12 +46 +44 +35 +34 +38 +53
18 bivalves 9.96 -47 -73 -77 -75 -72 -70
19 gastropods 0.76 -34 -55 -65 -72 -80 -95
20 Western King Prawn 1.71 +54 +60 +57 +55 +57 +65
21 Blue Swimmer Crab 1.89 +41 +83 +119 +141 +164 +207
22 crustaceans 173.78 +6 +13 +16 +16 +16 +16
23 worms 52.93 +92 +154 +175 +178 +178 +177
24 zooplankton 63.87 -28 -45 -51 -52 -54 -57
25 microscopic algae 37.06 +22 +39 +45 +47 +49 +52
26 algae 5.73 -2 -4 -9 -11 -8 -2
27 macrophytes 4.52 -25 -39 -49 -52 -53 -52
28 Chaetomorpha linum 28.31 -1 -5 -10 -13 -15 -17
29 Cladophora montagneana
0.22 -21 -89 -100 -100 -100 -100
30 seagrass 10.41 -31 -46 -40 -28 -23 -31
31 detritus 20.24 +8 +14 +15 +15 +14 +12
Total 417.96 +11 +21 +27 +29 +31 +33
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-0,4
-0,2
0,0
0,2
0,4
0,6
0,8
1 2 3 4 5 6 7 8 9
10
11
12
13
14
15
16
17
18
19
20
21
22
23
24
25
26
27
28
29
30
31
tota
l
% c
han
ge
algae
1 year harvesting 3 year harvesting
-0,6
-0,4
-0,2
0,0
0,2
0,4
0,6
0,8
1,0
1 2 3 4 5 6 7 8 9
10
11
12
13
14
15
16
17
18
19
20
21
22
23
24
25
26
27
28
29
30
31
tota
l
% c
han
ge
macrophytes
Biomass of functional groups
Biomass of functional groups
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-0,8
-0,6
-0,4
-0,2
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Figure 6.10: Long-term effect (after 10 years) of 1 year (dark grey) and 3 year (light grey) selective algal harvesting (algae, macrophytes, Chaetomorpha linum, Cladophora montagneana and seagrass) on the biomasses of all functional groups and on total biomass Functional groups: 1: dolphins, 2: waterbirds, 3: piscivorous waterbirds, 4: sharks, 5: marine omnivorous fish, 6: marine carnivorous fish, 7: marine herbivorous fish, 8: marine detritivorous fish, 9: estuarine omnivorous fish, 10: estuarine carnivorous fish, 11: estuarine herbivorous fish, 12: estuarine detrivorous fish, 13: whiting, 14: Arripis georgianus, 15: Aldrichetta forsteri, 16: Mugil cephalus, 17: Torquigener pleurogramma, 18: bivalves, 19: gastropods, 20: Western King Prawn, 21: Blue Swimmer Crab, 22: crustaceans, 23: worms, 24: zooplankton, 25: microscopic algae, 26: algae, 27: macrophytes, 28 Chaetomorpha linum, 29: Cladophora montagneana, 30: seagrass, 31: detritus
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Figure 6.11: Short-term effect (year after harvesting ended) of 1 year (dark grey) and 3 year (light grey) selective algal harvesting (algae, macrophytes, Chaetomorpha linum, Cladophora montagneana and seagrass) on the biomasses of all functional groups and on total biomass
Functional groups: 1: dolphins, 2: waterbirds, 3: piscivorous waterbirds, 4: sharks, 5: marine omnivorous fish, 6: marine carnivorous fish, 7: marine herbivorous fish, 8: marine detritivorous fish, 9: estuarine omnivorous fish, 10: estuarine carnivorous fish, 11: estuarine herbivorous fish, 12: estuarine detrivorous fish, 13: whiting, 14: Arripis georgianus, 15: Aldrichetta forsteri, 16: Mugil cephalus, 17: Torquigener pleurogramma, 18: bivalves, 19: gastropods, 20: Western King Prawn, 21: Blue Swimmer Crab, 22: crustaceans, 23: worms, 24: zooplankton, 25: microscopic algae, 26: algae, 27: macrophytes, 28 Chaetomorpha linum, 29: Cladophora montagneana, 30: seagrass, 31: detritus
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Reducing the biomass of microscopic algae for a short period of time (3 years)
caused an increase in biomass of: top-predators (groups 1 to 4); some fish groups
(e.g. marine carnivorous, marine detritivorous and herbivorous fish: groups 6, 7, 8,
11); Western King Prawns (group 20); and Blue Swimmer Crabs (group 21, Fig. 6.12).
Some fish groups responded with a massive decline in biomass, including marine and
estuarine omnivorous fish (groups 5 and 9); estuarine carnivorous fish (group 10);
whiting (group 13); Aldrichetta forsteri; and Mugil cephalus (groups 15 and 16).
Invertebrate groups like gastropods (group 19) and zooplankton (group 24)
presented a decrease in biomass.
The long-term effects of a 10% and 50% reduction in biomass of microscopic algae
were similar (Fig. 6.12). A small (10%) permanent reduction of microscopic algae
affected the biomass of the functional groups less than a short-term reduction (Fig.
6.12). The permanent decrease in microscopic algae (Fig. 6.12) led to a decrease in
biomass of all upper trophic levels, with only three groups showing a slight increase
in biomass -- estuarine herbivorous fish (group 11), bivalves (group 18), gastropods
(group 19, Fig. 6.12). A permanent decrease in microscopic algae had hardly any
impact on the other groups of the first trophic level, with only macrophytes (group
27) showing a change in biomass of more than 1% (Fig. 6.12). The permanent
reduction in microscopic algae led to a reduction in total biomass, whereas the
short-term reduction (3 years) resulted in an increase in overall biomass (Fig. 6.12).
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Figure 6.12: Long-term effect (10 years after harvesting) of reducing microscopic algae by 10% or 50% biomass on all other functional groups and effect of a permanent 10% reduction in phytoplankton biomass Functional groups: 1: dolphins, 2: waterbirds, 3: piscivorous waterbirds, 4: sharks, 5: marine omnivorous fish, 6: marine carnivorous fish, 7: marine herbivorous fish, 8: marine detritivorous fish, 9: estuarine omnivorous fish, 10: estuarine carnivorous fish, 11: estuarine herbivorous fish, 12: estuarine detrivorous fish, 13: whiting, 14: Arripis georgianus, 15: Aldrichetta forsteri, 16: Mugil cephalus, 17: Torquigener pleurogramma, 18: bivalves, 19: gastropods, 20: Western King Prawn, 21: Blue Swimmer Crab, 22: crustaceans, 23: worms, 24: zooplankton, 25: microscopic algae, 26: algae, 27: macrophytes, 28 Chaetomorpha linum, 29: Cladophora montagneana, 30: seagrass, 31: detritus
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Microscopic algae
10% reduction over 3 years, long-term effect 10% permanent reduction over 10 years
50% reduction over 3 years, long-term effect
Biomass of functional groups
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Phytoplankton blooms affected all trophic levels in the model (Fig. 6.13). Top
predators (groups 1 to 4) were able to profit from phytoplankton blooms in each
scenario and presented an increase in biomass (Fig. 6.13). Short-term effects led to
drastic biomass increases of some fish groups (groups 5 to 17) as well as Cladophora
monatgneana (group 29). In contrast, long-term effects caused mainly negative
biomass changes in the fish community. Phytoplankton blooms did not change the
total biomass of the model substantially in the long-term -- only a 10 x increase in
microscopic algal biomass caused an increase in total group biomass by 19%.
Doubling the biomass of microscopic algae led to a shrinking of total group biomass
by 1% straight after blooming occurred.
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-140
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Short-term effect of phytoplankton blooms
biomass x 2 biomass x 10
Biomass of functional groups
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Figure 6.13: Short-term and long-term effects of phytoplankton blooms, caused by an increase in biomass of microscopic algae by factor 2 and by factor 10 Functional groups: 1: dolphins, 2: waterbirds, 3: piscivorous waterbirds, 4: sharks, 5: marine omnivorous fish, 6: marine carnivorous fish, 7: marine herbivorous fish, 8: marine detritivorous fish, 9: estuarine omnivorous fish, 10: estuarine carnivorous fish, 11: estuarine herbivorous fish, 12: estuarine detrivorous fish, 13: whiting, 14: Arripis georgianus, 15: Aldrichetta forsteri, 16: Mugil cephalus, 17: Torquigener pleurogramma, 18: bivalves, 19: gastropods, 20: Western King Prawn, 21: Blue Swimmer Crab, 22: crustaceans, 23: worms, 24: zooplankton, 25: microscopic algae, 26: algae, 27: macrophytes, 28 Chaetomorpha linum, 29: Cladophora montagneana, 30: seagrass, 31: detritus
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Long-term effect of phytoplankton blooms
Biomass of functional groups
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Fishing scenarios
The Ecosim catch scenarios demonstrated that fishing affects all functional groups in
the ecosystem model (Tables 6.6, 6.7). Under the current fishing effort scenario, the
total catch is expected to increase from 4 to 12 t/km2 with most catch biomass
resulting from the Blue Swimmer Crab catch (Table 6.6). In contrast, an increase in
the recreational fishing sector would lead to a small decrease in total catch and
negatively affect the Blue Swimmer Crab catch by 10% (Table 6.6). Only an increase
of the beach seine and gill net fishing fleets led to an increase in crab catch (Table
6.6). An increase in fishing effort did not lead to higher catches of target fish species,
like Aldrichetta forsteri, Mugil cephalus; however, it was possible to step up the
catches of Arripis georgianus by up to 22% (Table 6.6). A decrease in recreational
fishing effort led to drastic decreases of fish catches. In particular, the catches of no-
target fish species (groups 5 to 12) declined drastically by up to 52% (Table 6.6). A
reduction of recreational and gill net fishing sectors had the biggest impact on total
catch with a decrease in catch biomass of 19 and 11% (Table 6.6).
The fishing sectors affected all functional groups in the model except Cladophora
montagneana (Table 6.7). An increase in recreational fishing effort led to an increase
in the biomasses of top predators, like dolphins, waterbird groups, and sharks, but
estuarine fish groups and target species (Aldrichetta forsteri, Mugil cephalus,
Western King Prawns and Blue Swimmer Crab) showed a drastic decline in biomasses
(Table 6.7). A change in the recreational fishing fleet had the biggest impact on total
biomasses and the biggest impact on the biomass of the Blue Swimmer Crab,
whereas a change in beach seine fishery had the smallest impact on total biomasses,
but presented the largest impact on target fish species (Arripis georgianus,
Aldrichetta forsteri, Mugil cephalus) (Table 6.7).
The different fishing fleets affected all functional groups, but the impact on primary
producers was small with a maximum change in biomass of 3.8% (Table 6.7). Worms
and crustaceans increased in biomass with increasing fishing effort with the biggest
impact coming from the recreational fishing sector (Table 6.7). Bivalves and
gastropods responded more strongly to changes in fishing effort than other non-
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target invertebrate groups. Bivalves increased with increasing recreational and crab
trap efforts, while gastropods increased drastically with decreasing fishing effort of
the recreational, gill net and crab trap fishing efforts (Table 6.7).
A closure of one fishing fleet affected the total biomasses of the model slightly, but
only the closure of the beach seine fleet led to a small increase (1%) in total biomass
(Table 6.8). A fishing closure of the different fleets caused a stagnation or decrease
of seagrass, microscopic algae, worms, crustaceans and marine herbivorous fish.
The biomass of Aldrichetta forsteri and Mugil cephalus increased with any fleet
closure. The biomass of the estuarine fish groups showed substantial increases (of up
to 102%) with fleet closure, except for the closure of beach seine which led to a
decrease (Table 6.8). Invertebrate groups like gastropods, Western King Prawn and
Blue Swimmer Crab showed a strong biomass increase after closing the recreational
fishing sector (Table 6.8). Although the top predator groups (dolphins, waterbird
groups, sharks) showed mixed responses to fishing closure, all groups declined in
biomass after closing the crab trap fleet and all increased in biomass after closing the
beach seine fleet (Table 6.8).
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Table 6.6: Changes in biomass of total catch (in %) after a 50% increase and 50% decrease of fishing effort of the recreational (rec.), beach
seine, gill net and crab trap fleets; only the effort of one fleet is changed, while the other fleets in the Ecosim scenario operate with
current effort (F=1) and these results here present changes in catch estimates after a time period of 10 years
* catches in t/km²
Basic Ecosim scenario with current fishing
effort 50% increase in fishing effort 50% decrease in fishing effort
Group name initial catch*
catch after 10 years* rec
beach seine gill net
crab trap rec
beach seine gill net crab trap
4 sharks 0.0001 0,001 50 -1 12 4 -48 4 -11 -4
5 marine omnivorous fish 0.011 0,003 18 9 5 -4 -23 -10 -8 4
6 marine carnivorous fish 0.109 0,487 41 5 43 6 -35 -4 -37 -6
7 marine herbivorous fish 0.004 0,003 29 4 21 0 -27 -4 -21 0
8 marine detritivorous fish 0.007 0,725 64 4 43 7 -52 -3 -35 -7
9 estuarine omnivorous fish 0.006 0,001 -3 9 7 -7 -6 -11 -10 8
10 estuarine carnivorous fish 0.110 0,733 -0,5 6,5 -16,0 -0,6 9,2 -9,6 -7,1 1,1
11 estuarine herbivorous fish 0.005 0,006 24 3 20 0 -25 -3 -19 0
12 estuarine detritivorous fish 0.004 0,004 24 3 19 0 -25 -4 -19 0
13 Whiting 0.141 0,452 8 11 10 0 -4 -16 -17 0
14 Arripis georgianus 0.099 0,166 20 1 22 3 -23 -3 -25 -4
15 Aldrichetta forsteri 0.295 0,212 -6 -15 -3 -2 12 -4 -2 3
16 Mugil cephalus 0.361 0,325 -7 -21 -3 -2 9 21 2 2
17 Torquigener pleurogramma 0.003 0,004 24 1 35 0 -17 0 -34 0
20 Western King Prawn 0.052 0,082 20 0 13 0 -20 0 -13 0
21 Blue Swimmer Crab 3.512 9,281 -10 1 7 0 -20 0 -8 -1
Total 4.720 12,484 -1 1 9 1 -19 -1 -11 -2
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Table 6.7: Changes in biomass (in %) of all functional groups as response to a 50% increase and 50% decrease of fishing effort of
the recreational (rec), beach seine, gill net and crab trap fleets; only the effort of one fleet is changed, while the other fleets in the
Ecosim scenario operate with current effort (F=1). The results present changes in biomass after a time period of 10 years
50% increase in fishing effort 50% decrease in fishing effort
Group name rec beach seine gill net crab trap rec
beach seine gill net crab trap
dolphins 9.2 -3.7 -0.5 2.8 -8.8 6.7 0.3 -2.7
waterbirds 11.0 0.7 4.0 2.0 -7.1 -0.4 -4.1 -1.8
piscivorous waterbirds 20.7 -2.5 6.2 4.8 -21.1 4.6 -3.5 -4.9
sharks 0.3 -1.5 12.0 3.8 3.9 4.0 -10.8 -3.8
marine omnivorous fish -14.3 3.7 -2.6 -3.8 24.5 -5.4 -0.3 4.3
marine carnivorous fish 22.8 -0.8 10.9 5.6 -23.4 1.8 -10.8 -5.6
marine herbivorous fish 1.9 0.2 0.7 0.3 -0.7 -0.1 -0.8 -0.3
marine detritivorous fish 29.8 0.5 19.3 6.8 -34.8 0.6 -19.0 -7.1
estuarine omnivorous fish -26.7 4.6 -5.4 -7.3 40.8 -7.0 3.2 8.2
estuarine carnivorous fish -7.4 1.4 -38.9 -0.6 18.0 -4.8 48.6 1.1
estuarine herbivorous fish -1.7 -0.4 -0.6 -0.1 1.2 0.5 1.6 0.1
estuarine detritivorous fish -1.4 0.0 -0.9 -0.2 1.6 0.0 0.9 0.2
Whiting 4.1 -9.6 -10.7 0.5 0.4 8.9 8.5 -0.2
Arripis georgianus 0.6 -16.5 10.3 3.5 -4.8 21.8 -16.1 -3.5
Aldrichetta forsteri -7.8 -37.9 -13.2 -2.3 14.0 51.2 10.9 2.7
Mugil cephalus -8.2 -45.1 -7.2 -1.7 10.6 117.2 6.6 1.8
Torquigener pleurogramma 3.8 0.6 3.5 0.0 2.8 -0.1 -4.7 0.3
bivalves 19.3 -1.7 -1.9 4.3 -21.9 2.0 2.6 -4.4
gastropods -26.6 1.7 -18.8 -7.0 43.2 -3.0 23.6 7.8
Western King Prawn -0.9 0.1 2.7 -0.3 1.5 0.2 -3.6 0.4
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Blue Swimmer Crab -35.6 0.6 6.5 -7.9 34.4 0.1 -7.5 7.8
crustaceans 0.4 0.1 0.1 0.0 -0.1 -0.1 -0.2 0.0
worms 3.0 0.4 0.1 0.5 -2.0 -0.3 -0.6 -0.5
zooplankton -13.0 -0.8 -2.7 -2.5 10.8 0.5 3.4 2.4
microscopic algae 3.8 0.3 1.0 0.7 -3.0 -0.2 -1.3 -0.7
algae 1.0 0.5 0.7 0.3 -0.5 -0.5 -0.6 -0.2
macrophytes -1.2 1.3 -2.1 -0.3 3.9 -1.5 3.4 0.4
Chaetomorpha linum -1.4 0.0 -1.0 -0.4 2.7 0.0 1.3 0.4
Cladophora montagneana 0.0 0.0 0.0 0.0 0.0 0.0 0.0 0.0
seagrass 2.1 0.0 0.0 0.4 -2.5 -0.1 -0.6 -0.5
detritus -0.7 0.0 -0.6 -0.2 0.9 -0.1 0.5 0.2
Total 1.9 0.0 0.8 0.4 -1.6 0.1 -0.9 -0.4
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Table 6.8: Effects of closure of different fishing fleets on the biomasses of all functional groups; only one fleet is closed in these Ecosim scenarios, while the other fleets operate with current effort (F=1) results were compared to the Ecosim scenario with current fishing effort (Table 6.6) and this table presents changes in biomasses in %,; scenarios were run for 10 years
recreational beach seine gill net crab trap
dolphins -12 20 1 -5
waterbirds -9 0 -8 -3
piscivorous waterbirds -35 14 -3 -10
sharks 25 14 -19 -8
marine omnivorous fish 52 -14 -5 9
marine carnivorous fish -37 6 -19 -11
marine herbivorous fish 0 0 -2 -1
marine detritivorous fish -61 3 -35 -14
estuarine omnivorous fish 78 -18 2 17
estuarine carnivorous fish 48 -16 102 3
estuarine herbivorous fish 2 1 4 0
estuarine detritivorous fish 3 0 2 0
Whiting -1 16 13 0
Arripis georgianus -14 51 -33 -7
Aldrichetta forsteri 27 115 17 6
Mugil cephalus 20 470 12 4
Torquigener pleurogramma 10 1 -10 1
bivalves -46 5 7 -9
gastropods 91 -8 49 16
Western King Prawn 3 1 -8 1
Blue Swimmer Crab 63 1 -15 15
crustaceans 0 0 -1 0
worms -4 0 -2 -1
zooplankton 19 1 7 5
microscopic algae -5 0 -3 -1
algae 1 -1 -1 0
macrophytes 13 -3 8 1
Chaetomorpha linum 6 0 3 1
Cladophora montagneana 0 0 0 0
seagrass -5 0 -2 -1
detritus 1 0 1 0
Total -3 1 -2 -1
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6.4 General Conclusions
Vulnerability settings are critical for the fitting to time series process and for any
Ecosim scenario (Christensen et al., 2005). In this study, the analysis of vulnerability
settings found that some predator/prey interactions were crucial for a successful
curve fitting, while other interactions did not have any impact at all.
It is not clear why some interactions were more important for the fitting procedure
than others. For example, the vulnerability setting that described the zooplankton/
detritus interaction (Fig. 6.8) had a drastic impact on the fitting procedure and was
classified among category 3 vulnerabilities (Table 6.4). Of course, zooplankton fed on
detritus and this interaction exhibited an important predator/prey relationship on
the bottom of the food web. The interaction marine detritivorous fish/ detritus was
critical and this vulnerability setting was also classified among category 3 (Table 6.4).
In both cases, detritus was an important prey component, but not every strong
predator/ prey relationship in the model presented category 3 vulnerabilities.
Dolphins and sharks, which were among the top predator groups in this model (see
Table 4.2, Chapter 4), did not present any category 3 vulnerabilities for any of their
prey groups. Furthermore, some of the vulnerabilities describing the relationships
between sharks and their prey groups even belonged to category 1 (Table 6.4),
meaning that these settings did not have any impact at all. Some interactions at
upper trophic levels were critical for the curve fitting procedure, e.g. certain
piscivorous waterbirds/ fish interactions (Table 6.4). However, interactions at lower
trophic levels (Predator groups 22, 23 and 24, Table 6.4) were also critical and some
even represented category 3 interactions. Thus, the main predator groups, like
dolphins and sharks, do not appear to automatically define the curve fitting process.
This study used three categories (1, 2, 3) to categories effect of different
vulnerability settings on the interactions between functional groups. Category 2
included interactions in which the lowest sums of squares were achieved at low
vulnerability settings (v=1 or 2, Fig. 6.7). Apparently, vulnerabilities that belong to
category 2 represent “bottom-up” interactions, as the vulnerability settings are
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small. The low vulnerabilities indicate that an increase in predator biomass does not
affect the biomass of the prey group because capture rates are determined by a
physiological or behavioural trait of the prey (Christensen et al., 2005, p. 149). For
example, bottom-up control can occur if prey are generally protected (e.g. by hiding
in the substrate) and become available to predators only when they leave the
feature affording protection (Christensen et al., 2005, p. 86). The mechanism(s) by
which bottom-up control might occur in the Peel-Harvey Estuary is unclear. For
example, it is not known if the prey groups of the predator/prey relationships that
belong to category 2 (Table 6.4) are actually able to hide. Further research on the
interaction of prey and predator groups is needed to investigate the hypothesis that
if prey groups are able to find protection from predation, the vulnerability settings
are always small. Behavioural studies would improve the tuning process, as the new
findings would be able to confirm or refute the vulnerability settings identified by
using drivers such as fishing effort data or fishing mortality data in a historic dataset.
Further analysis is necessary to compare the vulnerability settings with those of
other models and determine if the three categories of vulnerabilities identified in
this study are consistent with the results of other models.
The model fitting procedure had to be repeated three times to produce an
acceptable outcome. Fitting a model for many groups inevitably means some
compromises have to be made and, thus, that careful consideration should be given
to ensuring that the model is “tailorfit to specific data depending on the purpose of
the application” (Mackinson & Daskalov, 2007, p. 74). Here, the data were very poor,
as no long-term historic dataset was available that included all operating fishing
fleets in the estuary. A dataset had to be created for a small number of species,
which made significant assumptions about the recreational catch in the estuary
(Malseed & Sumner, 2001). Although a good fit was achieved, the Ecosim results
should treated with caution, as the estimated catches might be inaccurate, with the
generated historical dataset either over- or under-estimating the actual catch. A
long-term monitoring program would solve this program for future modelling
exercises.
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It is worth emphasising that the purpose of undertaking the Ecosim simulations was
to evaluate the impact of fishing on the ecosystem model and to characterise the
potential effects of different management options, not to determine sustainable
catch levels. The simulations showed that fishing affected almost all functional
groups in the model, not just the target species. The recreational fishing sector also
had a very strong impact on many functional groups, particularly Blue Swimmer
Crabs and other invertebrate groups like bivalves and gastropods. This fishing sector
affected every trophic level of the estuary food web and significantly affected
estuarine fish groups. These findings indicate that it is necessary to collect more data
on this fishing fleet, its effort and its catches in order to manage the estuary
sustainably.
The commercial fishing sector affected functional groups less than the recreational
sector, but affected a range of estuarine fish groups including non-target fish species.
The number of operating fishing vessels has declined over the last decades due to
political pressure. The results of this study suggest that it may be not advisable to
close those fleets completely as some aspects of the estuary ecosystem appear to
benefit from increasing fishing pressure. Some fish groups and some target species
responded positively to the closure of certain fleets, while others – particularly
waterbirds and other top predators – did not (Table 6.8). These Ecosim analyses
indicate that more data are needed for a sustainable management and that the
coexistence of fleets might be a better solution for sustaining catches and group
biomasses in the future. This is an area that needs further empirical research, but
this study presents several intriguing hypotheses to investigate.
The other question investigated in this study dealt with the impact and effectiveness
of reducing different primary producers. Models for other systems have found that
primary producers have a substantial impact on other functional groups within an
ecosystem and also on catches (Brown et al., 2010). This study assessed which
scenario would be the most sustainable management scenario for reducing the
biomasses of functional groups, in particular of primary producers. Similar to an
Italian estuarine ecosystem (Brando et al., 2004), the selective algal harvesting had
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drastic effects after one year of harvesting. However, the long-term effect of
removing plants was negligible. As the removal of plants accumulated on beaches
has already been undertaken before in the Peel-Harvey Estuary (Lavery et al., 1999),
the costs for such operations are straightforward to estimate.
However, although this study indicates that selective plant removal is a reasonable
management tool for this estuary, nutrient reduction and, thus, the permanent
reduction of microscopic algae might be more ecologically and economically
worthwhile (Fig. 6.12). Although blooms of Nodularia spumigena no longer occur in
the estuary because the salinities are too high for this species (Huber, 1985), the
estuary now contains several phytoplankton species (e.g. Heterosigma akashiwo)
that cause blooms in other ecosystems (Guiry & Guiry, 2010). While the effects of
phytoplankton blooms on the ecosystem depend on the size (i.e. the biomass) of the
bloom, even blooms that only double the biomass of microscopic algae can have
drastic long-term effects, as suggested by the persistence of a 20% biomass
reduction of some fish groups 10 years after the blooming occurred in the model.
This study strongly supports the conclusion that a reduction in phytoplankton
through management of nutrient input in the estuarine catchment represents the
only ecological and economical management scenario that provides long-term
sustainability for this ecosystem.
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Chapter 7
Use of Ecospace as an evaluation method to identify an effective Marine Protected Area and to assess the effects of plant habitat reduction through dredging on the
ecosystem of the Peel-Harvey Estuary, with emphasis on the impacts on waterbirds
7.1 Introduction
The Peel-Harvey Estuary is located about 80 km south of Perth, the capital of
Western Australia (Hale & Butcher, 2007). Increasing urban development in the area
is placing pressure on the Peel-Harvey Estuary. Land lying to the north and north-
west of the Peel Inlet and along the west coast of the Harvey Estuary is used for
residential development, while land to the east of the estuary is mainly used for
agriculture and beef farming (Lane et al., 2002; Ninox-Wildlife-Consulting, 1990). A
new highway built to the east of the Peel-Harvey Estuary and an increasing
population in Western Australia are likely to lead to further expansion of residential
areas in the Peel region.
These changes in land use will impact the estuarine waterbody and, thus, the
estuarine ecosystem. Along the eastern shore of Peel Inlet, the estuary is very
shallow (≤ 0.5m) and is covered by macroalgae and seagrass, making the area poorly-
suited for recreation (Hale & Butcher, 2007; Wilson et al., 1999). Nonetheless, canals
with waterfront properties were constructed at the river mouth of the Murray River
(at the town of Yunderup) along the east coast of Peel Inlet. In the past, the
accumulation of decaying plant material along the shoreline was accompanied by an
unpleasant smell, a nuisance that – if the area is further developed for housing –
might lead to further harvesting and removal of plant biomass in the future (Bradby,
1997; Lavery et al., 1999). The first objective of this chapter is to investigate the
impact the removal of plant biomass might have on the ecosystem in the Peel Inlet.
The second objective for this chapter is to assess the ecological value of a Marine
Protected Area (MPA) MPA along the northern end of Point Grey in the Peel-Harvey
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Estuary. Point Grey, a peninsula between the Peel Inlet and the Harvey Estuary, is a
potential focus for future residential development in the Peel region. Approximately
6,500 residents may move to this area once the development project is finished
(http://www.pointgrey.com.au/). The hypothetical MPA examined in this chapter
will encompass three different habitat types. The chapter compares this MPA design
with a different MPA design of the same size but located at the east coast of the Peel
Inlet, adjacent to the Austin Bay Nature Reserve and covering mainly plant habitat
with a high level of primary production.
The third objective of this chapter is to consider future environmental impacts on
waterbirds, which are a key environmental value for the estuary. The Peel-Harvey
Estuary is part of the Peel-Yalgorup Ramsar site, which also includes a number of
small lakes to south of the estuary (Hale & Butcher, 2007). The Peel-Yalgorup Ramsar
site is classified as a ‘Wetland of International Importance’ under the Ramsar
Convention on Wetlands (Hale & Butcher, 2007), making the Peel-Yalgorup wetland
system internationally important for the conservation of migratory birds (Hale &
Butcher, 2007). The site supports large numbers of waterbirds, as well as birds that
use the wetland system as summer sanctuary (Hale & Butcher, 2007). Waterbirds
use the Peel-Harvey Estuary as feeding and nesting habitat (Lane et al., 2002; Ninox-
Wildlife-Consulting, 1990). Due to the importance of the estuary as waterbird
habitat, the impact on waterbirds is investigated here in an ecosystem context by
analysing spatial interactions.
Ecospace is a useful tool for evaluating the potential efficacy of different policy
alternatives before they are subjected to the cost and logistical effort of rigorous
empirical analysis and experimental field testing (Walters et al., 1999). Ecospace,
which divides the Ecopath/Ecosim ecosystem model up into a grid of spatial cells,
has historically been used to examine spatial aspects (dynamics) of fisheries
management issues (e.g. the effects of area-based controls on fish stocks (Babcock et
al., 2005). This chapter used Ecospace to investigate the ecological effects of
reducing plant habitat through dredging using the Ecopath model presented in
earlier chapters. As this approach does not have an explicit fisheries management
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focus, it can be considered an unusual application of Ecospace. To confirm the
validity of this approach, I contacted two experts (Dr. Villy Christensen and Dr. Carl
Walters, both from the University of British Columbia) to ask their opinion. Dr.
Walters observed that “it is completely appropriate to use Ecospace to examine
policies that change spatial structure of an ecosystem in ways that alter vulnerability
to predation over parts of a spatial field” (Pers. comm. Carl Walters, University of
British Columbia).
In this chapter, Ecospace is used to investigate three research questions:
1. Will a reduction in plant biomass through dredging lead to a decrease in
waterbird biomasses?
2. Will the introduction of a MPA positively affect waterbirds?
3. Will a MPA that covers different habitats is more effective than a MPA of the
same size that mainly covers one habitat?
7.2 Materials and Methods
Ecospace
The simulations in this chapter use the mass-balanced model of the Peel-Harvey
Estuary after the opening of the Dawesville Channel (‘post DC’ Ecopath model)
developed in Chapter 4. In Chapter 6, the temporal dynamics of each functional
group were explored using Ecosim (Table 6.5). The underlying Ecosim scenario for
the Ecospace simulations includes all gears and sectors under the current fishing
pressure (F = 1).
Ecospace represents biomass dynamics over two-dimensional space and time
(Walters et al., 1999). The user can develop a two-dimensional map by defining
rectangular grids of cells. Each cell is assigned to a different habitat type and within
each cell, the biomass densities are treated as homogenous for trophic interactions,
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fishing and movement calculations (Walters et al., 1999). Emigration flows occur
from the four surrounding cells that border the cell. Emigration rates to the “outside
world” (i.e. to the space outside the boundaries of the grid) are assumed to be
compensated by immigration rates from that outside world (Walters et al., 1999).
For N active (non-land) grid cells, each fishing fleet or gear type k can cause a total
mortality of N · Fk over the whole grid and thus, for each cell c the fishing mortality is
estimated according to:
c
kckckkc GGNFF /
where N is the number of active grid cells; Fk is the fishing mortality caused by gear
type k; and Gkc represents the weighted ‘attractiveness’ of the single cell c to fleet k
(Walters et al., 1999). Ecospace also considers if cell c is open to fishing or if the
habitat is suitable for fishing, which is described by parameter Gkc. In regard to
fishing Ecospace takes the catchability of animals (i) to gear k, as well as the relative
costs of fishing by gear k in cell c into account (Walters et al., 1999).
In Ecospace, each biomass at any simulated moment t is estimated according to:
icricricricricr
icr BEZgCIdt
dB,,,,,,,,,,
,, )()(
where: Br,c,i describes the Ecopath biomass pool i, at the cell defined by r: grid map
row and c: grid map column; Ir,c,i is the immigration rate from surrounding cells; Cr,c,i
is the food consumption rate; Zr,c,i is the total mortality; and Er,c,i is the total
emigration rate of pool i in the defined cell (Walters et al., 1999).
By solving the algorithm implemented in Ecospace, the spatial biomass equilibrium
can be found quickly. However, it should be kept in mind that, in most cases, the
time behaviours predicted by Ecospace will only present general indications of the
speed and general direction(s) in which biomass responses might occur after change
in management (e.g. the implementation of an MPA) (Walters et al., 1999).
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Settings
To assess spatial dynamics in Ecospace, the habitats in the estuary need to be
defined and assigned to each functional group and to the fishing sectors. Four
habitats were chosen for the Peel-Harvey Estuary based on data from nearshore
habitat mapping (Valesini et al., 2009), bathymetry (Hale & Butcher, 2007) and the
distribution of primary producers (Wilson et al., 1999). The habitat without
vegetation was divided into shallow mud areas and deeper sandy areas. Areas with
submerged aquatic vegetations were defined as ‘plant cover’ habitat; these areas
were not specified according to the type of vegetation, as no data was available
allowing the assignment of the remaining functional groups to different vegetation
types, such as seagrass, Cladophora montagneana or other macrophytes. The
habitat ‘rock’ was added as final habitat; this substrate is common at boat ramps at
the west coast of the estuary (Valesini et al., 2009).
Each functional group was assigned to the four different habitats (Table 7.1). In
Ecospace, a fraction of the biomass of each functional group is moving, but this
movement reflects a random dispersal movement (in km/ year), rather than any
directed seasonal migration (Christensen et al., 2005). A dispersal rate was defined
for each functional group, ranging from 0 for sessile groups to 300km year-1 for
highly mobile groups (Table 7.1). The dispersal rate for ‘passive’ plankton organisms
was set to 300 km year-1 for phytoplankton and zooplankton (Walters et al., 1999)
and to 10 km year-1 for the ‘passive’ detritus group, which was assumed to be
digested before reaching a higher dispersal rate (Table 7.1). The dispersal rate from
the bad habitat was lower than from the preferred habitat (Table 7.1), which is the
logical consequence of the habitat assignment (that is, the animals spend more time
in their preferred habitat and move longer distances in and out of these grid cells,
than in the bad habitat) (Christensen et al., 2005; Walters et al., 1999).
It was assumed that the feeding rate in the bad habitat was only 50%, 10%, or 1% of
the feeding rate in the preferred habitat, depending on the amount of food found in
the bad habitat and the amount of time spent in that area (Table 7.1). For example,
the dolphin population in the Peel-Harvey Estuary is thought to favour the deeper
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areas surrounding the Dawesville Channel and thus, the feeding rate in shallow and
plant habitats will be rather low (Table 7.1). Also, herbivorous fish that mainly feed
on aquatic plants were assumed to have a low feeding rate in habitats where plants
are not abundant (Table 7.1).
The vulnerabilities in bad habitat for top predators were eliminated by setting the
vulnerability to 1, as the top predators do not face any vulnerability to predation
(Table 7.1,(Walters et al., 1999). For groups that occur in all habitats, the
vulnerability was set to 2 (Table 7.1). For the remaining groups, the vulnerability
settings in Ecosim (Table 6.2) were used as basis for estimating the vulnerability to
predation in bad habitat. This vulnerability setting was estimated by determining
how sensitive a group is to predation (summing up all vulnerabilities for each group,
Table 6.2) and dividing the sum by the number of total predator groups in the system
(Table 7.1). This estimate is critical, as the vulnerability to predation in the bad
habitat can be higher or lower than the vulnerability in the preferred habitat.
In the literature, vulnerability in bad habitat is often set to default value of 2, which
indicates that vulnerability to predation in bad habitat is twice as high as in the
preferred habitat (Lozano-Montes et al., 2012; Mackinson & Daskalov, 2007; Zeller &
Reinert, 2004). However, as this default value will be incorrect for at least some
species, a basic kind of sensitivity analysis was applied in which simulations were run
with ratios set at high values and set at low values. The sensitivity analysis was
recommended by Dr. Carl Walters (personal communication, University of British
Columbia).
The sensitivity analysis was performed in two steps. Firstly, all vulnerabilities were
set to a low value, such as the default value 2 (except for the top predators, who did
not face predation pressure). Secondly, the highest vulnerability identified during the
Ecosim fitting procedure (Table 6.2) was adopted for the plant removal Ecospace
scenario. This analysis considers different vulnerability settings; thus, it presents the
impact of the vulnerability settings on the results and allows a critical evaluation of
the outcome of the plant removal scenario.
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Table 7.1: Ecospace settings for the different functional groups
Assigned Habitat Bad Habitat
Group name Sand, deep
Mud, shallow
Plant cover
Rock
Base dispersal
rate (km year-1)
Relative dispersal
rate
Relative vulnerability to
predation
Relative feeding
rate
dolphins X 300 30 1 0.01
waterbirds X X 30 30 1 0.1
piscivorous waterbirds X X X X 300 5 1 0.5
sharks X X X 300 5 1 0.2
marine omnivorous fish X X 30 10 212 0.5
marine carnivorous fish X X X X 30 10 2 0.5
marine herbivorous fish X 30 3 1 0.01
marine detritivorous fish X X 30 5 19 0.1
estuarine omnivorous fish X X 30 10 5 0.5
estuarine carnivorous fish X X X X 30 10 2 0.5
estuarine herbivorous fish X 30 3 2 0.01 estuarine detritivorous fish X 30 5 1 0.01
Whiting X X X X 100 10 2 0.5
Arripis georgianus X X X X 100 10 2 0.5
Aldrichetta forsteri X X 100 10 198 0.5
Mugil cephalus X X 100 10 215 0.5 Torquigener pleurogramma X 30 5 89 0.5
bivalves X X 1 1 177 0.5
gastropods X X X X 5 3 2 0.5
Western King Prawn X X X X 10 3 2 0.5
Blue Swimmer Crab X X X X 10 10 2 0.5
crustaceans X X X X 3 1 2 0.5
worms X X 3 1 23 0.5
zooplankton X X X X 300 3 2 0.5
microscopic algae X X X 300 30 193 0.5
algae X - 1 3 0.5
macrophytes X - 1 4 0.5
Chaetomorpha linum X - 1 22 0.5
Cladophora montagneana X - 1 58 0.5
seagrass X - 1 24 0.5
detritus X X X X 10 5 2 0.5
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The habitat for the fishing fleets was defined for the different fishing gears (Table
7.2). For the commercial fishing sector, it was assumed that nets and ‘other’ fishing
gear were mainly applied in deeper areas and in areas without vegetation, whereas
crab traps were set in shallows and plant habitats (Table 7.2). The recreational
fishing sector is boat-based and shore-based and targets both finfish and
invertebrates (Malseed & Sumner, 2001), and is therefore likely to use all habitats
(Table 7.2).
Table 7.2: Assignment of the fishing sectors/ gears to the four habitats (deep sand, shallow mud, plant cover and rock) defined for the Peel-Harvey Estuary; the commercial sector operating with nets (beach seine, gill nets), crab traps and ‘other’ fishing gears Sand, deep Mud, shallow Plant cover Rock
Recreational X X X X
Beach seine X X
Gill net X X
Other X
Crab trap X X
Ecospace considers “areas of enhanced primary production to account for localized
productivity variations due to factors such as freshwater nutrient loading and
upwelling” (Walters et al., 1999, p. 542). Two levels of relative primary production
(levels 1 and 2, Fig. 7.1) were defined for the Peel-Harvey Estuary (Walters et al.,
1999). The closer a cell was to the entrance of the discharging rivers, the higher the
level of relative primary production assigned (Fig. 7.1).
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Figure 7.1: Basemap of the Peel-Harvey Estuary showing the assumed two levels of relative primary production with highest productivity closest to the discharging river entrances (the river mouths of the Serpentine and Murray Rivers in the north-east of the estuary and of the Harvey River in the south).
Ecospace is able to capture seasonal migration of each functional group and the user
can draw the monthly movement pattern in the grid map (Christensen et al., 2005).
However, detailed monthly migration patterns for the functional groups in the Peel-
Harvey Estuary are unknown and so, this migration aspect was not included for the
‘post DC’ Peel-Harvey model. The Ecospace model is based on the Ecopath model
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(Walters et al., 1999) and the assumptions inherent to the Ecopath model also play a
“relevant role” in Ecospace (Ortiz & Wollf, 2002, p. 617). For the Peel-Harvey
estuarine model, migration was considered in Ecopath by adjusting the diets of
migrating groups, e.g. waterbirds. A fraction of the diets was assigned to imports,
which means that the food is consumed outside of the Peel-Harvey area due to
seasonal emigration/ immigration, see chapter 3 for the detailed description of each
functional group, including migration.
Ecospace scenarios
Four management scenarios, involving four Ecospace basemaps, were analysed: (1)
current spatial dynamics (Fig. 7.2); (2) a hypothetical partly dredged Peel Inlet, with
large areas being cleared from aquatic plants (Fig.7.3); and (3) & (4) two hypothetical
Marine Protected Areas, one in the eastern part of Peel Inlet, adjacent to Austin Bay
Nature Reserve (Fig. 7.4) and another adjacent to Point Grey peninsula (Fig. 7.5), an
area subject to future urban development. The potential effectiveness of the MPA
scenarios was assessed by their effect on fishing effort through area-based closures.
Specifically, the effect of removing recreational and commercial fishing effort was
examined by comparing the outcomes of the two MPA scenarios, with each MPA
being closed to fishing by both sectors. Ecospace predictions were based on
simulations that were performed for a period of ten years.
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Figure 7.2: Basemap of the Peel-Harvey Estuary showing the current distribution of the four habitats: (a) shallow mud (brown); (b) deep sand (sand); (c) rock (grey rocks); and (d) plant cover (green). Land cells are coloured in dark grey. The two central points for boating in the estuary were defined as ports (brown circles); these are located at the Dawesville Channel and at Mandurah, in the North of the Peel Inlet.
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Figure 7.3: Basemap of the Peel-Harvey Estuary showing the hypothesized habitat distribution after the reduction of plant habitat through dredging in the north-eastern part of Peel Inlet. The habitats are: (a) shallow mud (brown); (b) deep sand (sand); (c) rock (grey rocks); and (d) plant cover (green). Land cells are coloured in dark grey. The two central points for boating in the estuary were defined as ports (brown circles); these are located at the Dawesville Channel and at Mandurah, in the North of the Peel Inlet.
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Figure 7.4: Basemap of the Peel-Harvey Estuary showing the hypothesized Marine Protected Area (MPA) at the eastern part of Peel Inlet, which contains plant habitat with very high primary production (black grid) and is adjacent to the Austin Bay Nature Reserve. The habitats are: (a) shallow mud (brown); (b) deep sand (sand); (c) rock (grey rocks); and (d) plant cover (green). Land cells are coloured in dark grey. The two central points for boating in the estuary were defined as ports (brown circles); these are located at the Dawesville Channel and at Mandurah, in the North of the Peel Inlet.
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Figure 7.5: Basemap of the Peel-Harvey Estuary showing the hypothesized Marine Protected Area (MPA) at the Point Grey peninsula with the MPA covering three different habitat types (black grid) and having the same dimension as the MPA at the eastern Peel Inlet (Fig. 7.4). The habitats are: (a) shallow mud (brown); (b) deep sand (sand); (c) rock (grey rocks); and (d) plant cover (green). Land cells are coloured in dark grey. The two central points for boating in the estuary were defined as ports (brown circles); these are located at the Dawesville Channel and at Mandurah, in the North of the Peel Inlet.
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7.3 Results
A. Fishing scenarios
Current State Scenario: Ecospace predicted a high biomass concentration in the
eastern part of Peel-Inlet and southern part of the Harvey Estuary after a temporal
simulation period of ten years (Fig. 7.6). Dolphins and bivalves were the only
functional groups that did not present a high biomass in these areas; these two
groups showed an elevated biomass level in the deeper, sand habitats (Fig. 7.6). The
centre of the Peel Inlet also contained high biomass concentrations for some
functional groups, including Blue Swimmer Crabs, Arripis georgianus, Aldrichetta
forsteri, Mugil cephalus and Torquigener pleurogramma (Fig. 7.6).
Fishing Effort Scenarios: All Ecospace scenarios for different levels of fishing effort
(that is, current fishing effort or closure of commercial or recreational fishing
sectors) predicted a decrease in total biomass (Table 7.3). However, the decrease
was greater if fishing sectors were closed. For example, closing the recreational
sector led to a decrease in total biomass of 7% and banning the commercial sector
caused a decline of total biomass of 11%. Changes in fishing effort did not affect the
long-term development of primary producers, as their biomass changes were similar
across all fishing effort scenarios. While algae, macrophytes and Chaetomorpha
linum increased in biomass, all other plant groups declined. Microscopic algae
declined in biomass when the commercial fishing sector was closed (Table 7.3).
Most invertebrate groups declined in biomass; only worms increased slightly under
all scenarios with fishing effort. The fish groups presented mixed responses. Some
single species groups declined in biomass, but marine detritivorous fish and
estuarine carnivorous fish showed drastic biomass increases, in particular in the
eastern part of Peel Inlet and the southern part of the Harvey Estuary (Fig. 7.6). All
top predators except for dolphins increased in biomass. Dolphins only increased in
biomass if the commercial sector was closed (Table 7.3).
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Only five functional groups showed divergent responses in different scenarios:
dolphins, marine omnivorous fish, Mugil cephalus, worms and microscopic algae. All
other groups presented consistent and generally to partially constant biomass
responses under differing fishing pressures. The fishing scenarios mainly affected the
biomass distribution of the second trophic level and target species (compare figures
7.6, 7.7, and 7.8). Banning the commercial fishing sector resulted in much lower
biomass levels of invertebrate groups, Arripis georgianus and Aldrichetta forsteri,
particularly in the centre of the Peel Inlet (Figs. 7.6, 7.7. and 7.8).
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Table 7.3: % change in biomass predicted by Ecospace for a scenario (Fig. 7.2) under current fishing effort and with no commercial or recreational fishing effort in the Peel-Harvey Estuary scenarios were based on basemap Fig. 7.2 and changes were calculated comparing the biomasses at the start and end (after 10 years) for each scenario
Group name F = 1 no commercial fishery no recreational fishery
dolphins -9 10 -7
waterbirds 119 114 125
piscivorous waterbirds 94 114 73
sharks 97 180 222
marine omnivorous fish 2 -39 -10
marine carnivorous fish 85 88 62
marine herbivorous fish 17 14 18
marine detritivorous fish 3981 2916 2973
estuarine omnivorous fish -39 -47 -43
estuarine carnivorous fish 1709 2568 1832
estuarine herbivorous fish 6 6 6
estuarine detritivorous fish 48 49 50
Whiting 123 45 94
Arripis georgianus -59 -97 -75
Aldrichetta forsteri -37 -75 -45
Mugil cephalus -11 248 -11
Torquigener pleurogramma -58 -79 -59
bivalves -63 -87 -71
gastropods -62 -55 -59
Western King Prawn -33 -66 -38
Blue Swimmer Crab -43 -89 -47
crustaceans -24 -29 -25
worms 20 -22 11
zooplankton -34 -19 -30
microscopic algae 9 -8 5
algae 66 66 67
macrophytes 43 46 45
Chaetomorpha linum 36 36 36
Cladophora montagneana -72 -70 -67
seagrass -13 -13 -13
detritus -20 -25 -21
Total -5 -11 -7
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Figure 7.6: Biomass distributions predicted by Ecospace for the Peel-Harvey Estuary (basemap Fig. 7.2, Scenario shown in Table 7.3 under current fishing scenario with F = 1), with red indicating high and blue indicating low deviations from the Ecopath baseline for each functional group. The colour scale is linear in biomass, shading from red (high) to blue (low) (Walters et al., 1999).
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Figure 7.7: Biomass distributions predicted by Ecospace for the Peel-Harvey Estuary exhibiting the biomasses for a scenario where the commercial fishing sector was closed (scenario based on basemap Fig. 7.2, scenario shown in Table 7.3 no commercial fishing), with red indicating high and blue indicating low deviations from the Ecopath baseline for each functional group. The colour scale is linear in biomass, shading from red (high) to blue (low) (Walters et al., 1999).
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Figure 7.8: Biomass distributions predicted by Ecospace for the Peel-Harvey Estuary exhibiting the biomasses for a scenario where the recreational fishing sector was closed (scenario based on basemap Fig. 7.2, scenario shown in Table 7.3 no recreational fishing), with red indicating high and blue indicating low deviations from the Ecopath baseline for each functional group. The colour scale is linear in biomass, shading from red (high) to blue (low) (Walters et al., 1999).
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B. Reducing plant habitat scenario
The reduction of plant habitat caused the biomass distribution of some groups to
change compared to the basic Ecospace scenario without any changes (compare
Figs. 7.6 and 7.9). Herbivorous fish groups showed high biomass concentrations in a
smaller area. Fish groups like whiting, Arripis georgianus, Aldrichetta forsteri, Mugil
cephalus and Torquigener pleurogramma extended their habitat area and also
increased in biomass in the area that was cleared (Fig. 7.9). Sharks showed the same
trend, as well as invertebrate groups, such as gastropods, Western King Prawn, Blue
Swimmer Crab, crustaceans and worms (Fig. 7.9). The long-term effect of plant
removal led to an increase in the biomass of almost all functional groups except for
piscivorous waterbirds, marine and estuarine herbivorous fish, bivalves and
zooplankton which decreased in biomass (Fig. 7.10).
To investigate the reliability of these outcomes, the sensitivity of the vulnerability
settings was analysed and the scenario was also run with low vulnerabilities (default
value 2) and high Ecosim vulnerabilities. The results demonstrated that the settings
impacted the biomasses of the functional groups (Table 7.4). A high vulnerability
setting predicted identical biomasses for five functional groups (groups 1, 3, 4, 11
and 12), whereas low settings predicted identical biomass for only one group (group
9). The low vulnerability settings predicted higher biomasses for 24 groups and for
the total biomass; in contrast, high vulnerabilities predicted higher biomass
estimates for only five functional groups (groups 2, 7, 10, 19, and 24).
Although the impact of varying fishing effort on catches was not analysed in detail
for this Ecospace scenario, increasing biomasses (Fig. 7.10) also caused catches to
increase from 3.9 to 5.0 t/km2, with the largest fraction of catch belonging to the
recreational sector with 2.25 t/km2.
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Figure 7.9: Biomass distributions predicted by Ecospace for the Peel-Harvey Estuary exhibiting the biomasses for a scenario where aquatic plants in the Peel Inlet are removed through dredging (scenario based on basemap Fig. 7.3, scenario shown in Table 7.4 run with settings presented in Table 7.1), with red indicating high and blue indicating low deviations from the Ecopath baseline for each functional group. The colour scale is linear in biomass, shading from red (high) to blue (low) (Walters et al., 1999).
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Figure 7.10: Effects of plant removal and, consequently, reduction of plant habitat, presented as percentage (%) change in biomass for each functional group (Fig. 7.9). Biomasses were compared to the trends in biomass under current habitat distribution and fishing effort (Fig. 7.6). The scenario was run for ten years.
-30 -20 -10 0 10 20 30 40 50
dolphins
waterbirds
piscivorous waterbirds
sharks
marine omnivorous fish
marine carnivorous fish
marine herbivorous fish
marine detritivorous fish
estuarine omnivorous fish
estuarine carnivorous fish
estuarine herbivorous fish
estuarine detritivorous fish
Whiting
Arripis georgianus
Aldrichetta forsteri
Mugil cephalus
Torquigener pleurogramma
bivalves
gastropods
Western King Prawn
Blue Swimmer Crab
crustaceans
worms
zooplankton
microscopic algae
algae
macrophytes
Chaetomorpha linum
Cladophora montagneana
seagrass
detritus
Total
Effect of plant removal (% change in biomass)
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Table 7.4: Biomass estimates (in t/km²) for each functional group in an Ecospace scenario where plant habitat is reduced in Peel Inlet (Fig. 7.9). The scenarios were run with: (i) the mean vulnerability settings shown in Table 7.1; (ii) low settings (default value 2); and (iii) high settings (maximum vulnerability identified in Ecosim, see Table 6.2). In each scenario, the vulnerability of top predators (groups 1 to 4) was set to 1, as they did not face predation pressure.
Group name Table 7.1 low v high v 1 dolphins 0.06 0.07 0.06 2 waterbirds 0.05 0.03 0.17 3 piscivorous waterbirds 0.34 0.36 0.34 4 sharks 0.0018 0.0020 0.0018 5 marine omnivorous fish 0.24 0.27 0.20 6 marine carnivorous fish 0.43 0.49 0.41 7 marine herbivorous fish 0.36 0.35 0.41 8 marine detritivorous fish 8.52 9.73 7.75 9 estuarine omnivorous fish 0.10 0.10 0.09 10 estuarine carnivorous fish 9.06 9.34 9.61 11 estuarine herbivorous fish 0.30 0.29 0.30 12 estuarine detritivorous fish 0.91 0.89 0.91 13 Whiting 1.12 1.19 1.05 14 Arripis georgianus 0.12 0.14 0.09 15 Aldrichetta forsteri 0.42 0.45 0.36 16 Mugil cephalus 0.58 0.63 0.55 17 Torquigener pleurogramma 1.06 1.10 0.98 18 bivalves 2.90 2.94 2.84 19 gastropods 0.19 0.12 0.20 20 Western King Prawn 0.88 0.90 0.84 21 Blue Swimmer Crab 1.09 1.17 0.98 22 crustaceans 115.74 116.76 114.54 23 worms 57.88 60.00 54.89 24 zooplankton 30.61 29.43 31.52 25 microscopic algae 31.89 32.45 31.39 26 algae 15.78 16.30 14.12 27 macrophytes 10.56 10.94 9.70 28 Chaetomorpha linum 49.20 50.35 46.63 29 Cladophora montagneana 0.15 0.33 0.13 30 seagrass 13.65 15.32 8.35 31 detritus 10.52 10.64 10.38
Total 364.72 373.07 349.82
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C. Marine Protected Area (MPA) Scenarios
The response of the ecosystem to either MPA scenario was generally similar (Figs.
7.11 and 7.12). The introduction of a MPA did not lead to changes in biomass
distributions (Figs.7.11 and 7.12), but did lead to changes in biomass. Compared to
the current state (Fig. 7.6), the predicted biomasses of the target species Arripis
georgianus, Aldrichetta forsteri and Mugil cephalus increased in biomass (Fig. 7.13).
The predicted biomasses of marine fish, bivalves, worms, and microscopic algae, as
well as the total biomass of the ecosystem increased after introduction of a MPA
(Fig. 7.13). However, some groups decreased in biomass, including zooplankton and
Blue Swimmer Crabs (Fig. 7.13). In general, the functional groups showed similar
trends in predicted biomasses for the introduction of a MPA at either location (i.e.
Peel Inlet or Point Grey) (Fig. 7.13). Dolphins, sharks and estuarine carnivorous fish
showed a decline in biomass after the establishment of an MPA at Point Grey (Fig.
7.13).
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Figure 7.11: Biomass distributions predicted by Ecospace for the Peel-Harvey Estuary exhibiting the biomasses for a scenario introducing a Marine Protected Area in the Peel Inlet (scenario based on basemap Fig. 7.4), with red indicating high and blue indicating low deviations from the Ecopath baseline for each functional group. The colour scale is linear in biomass, shading from red (high) to blue (low) (Walters et al., 1999).
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Figure 7.12: Biomass distributions predicted by Ecospace for the Peel-Harvey Estuary exhibiting the biomasses for a scenario introducing a Marine Protected Area at Point Grey (scenario is based on basemap Fig. 7.5), with red indicating high and blue indicating low deviations from the Ecopath baseline for each functional group. The colour scale is linear in biomass, shading from red (high) to blue (low) (Walters et al., 1999).
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Figure 7.13: Percentage (%) change in biomass for each functional group after introduction of a MPA at the eastern Peel Inlet (Fig. 7.4, grey bars) or at Point Grey (Fig. 7.5, black bars). Changes are compared to the trends in biomass under the current fishing scenario and current habitat distribution (Fig. 7.6).
The trends in predicted biomass of catches differed between scenarios (Fig. 7.14).
After introducing a MPA at Point Grey, Ecospace predicted an increase in catch for all
fishing gear-types except for crab traps. In contrast, the introduction of a MPA at
Peel Inlet led to a decrease in catch for all gears and the total catch (Fig. 7.14).
-10,0 -5,0 0,0 5,0 10,0 15,0 20,0 25,0 30,0
dolphins
waterbirds
piscivorous waterbirds
sharks
marine omnivorous fish
marine carnivorous fish
marine herbivorous fish
marine detritivorous fish
estuarine omnivorous fish
estuarine carnivorous fish
estuarine herbivorous fish
estuarine detritivorous fish
Whiting
Arripis georgianus
Aldrichetta forsteri
Mugil cephalus
Torquigener pleurogramma
bivalves
gastropods
Western King Prawn
Blue Swimmer Crab
crustaceans
worms
zooplankton
microscopic algae
algae
macrophytes
Chaetomorpha linum
Cladophora montagneana
seagrass
detritus
Total
% change in biomass
MPA Point Grey MPA Peel Inlet
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Figure 7.14: Percentage (%) change in catch exhibited for the different commercial fishing gears and the recreational fishing sector after introduction of a MPA at the eastern Peel Inlet (Fig. 7.4, grey bars) or at Point Grey (Fig. 7.5, black bars). Catch changes are compared to the catches under the current fishing scenario and current habitat distribution (Fig. 7.9)
The introduction of the MPA at Peel Inlet led to a change in biomass distribution of
the lower trophic level functional groups; this change differed significantly after
closing the recreational (Fig. 7.15) or the commercial (Fig. 7.16) fishing sectors. The
most drastic changes were predicted for bivalves, gastropods, Western King Prawns,
Blue Swimmer Crabs. Fish groups like Arripis georgianus and Aldrichetta forsteri were
expected to decrease drastically after closing the commercial fishing sector (Fig.
7.17). Mugil cephalus increased drastically in biomass (379%) after closure of the
commercial fishing sector, but this group was predicted to increase under all fishing
scenarios (Fig.7.17). Overall, the total biomass was predicted to decrease slightly if
one fishing sector was closed, but was almost stable (+0.3%) under the current
fishing scenario (Fig. 7.17).
Under the Peel Inlet MPA scenario, closure of fishing sectors led to a decrease of
total catches and only a ban of recreational fishing resulted in increasing catches
(Fig. 7.18). Even if the commercial fishery was closed, catches for the recreational
fishery did not increase (Fig. 7.18).
-15
-10
-5
0
5
10
15
20
beach seine crab trap gill net other recreational Total
% change in catch
MPA Point Grey MPA Peel Inlet
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Figure 7.15: Biomass distributions predicted by Ecospace for the Peel-Harvey Estuary exhibiting the biomasses for a scenario introducing a Marine Protected Area in the Peel Inlet after closing the recreational fishing sector (scenario is based on basemap Fig. 7.4, scenario results also presented in Fig. 7.17 ‘no rec’), with red indicating high and blue indicating low deviations from the Ecopath baseline for each functional group. The colour scale is linear in biomass, shading from red (high) to blue (low) (Walters et al., 1999).
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Figure 7.16: Biomass distributions predicted by Ecospace for the Peel-Harvey Estuary exhibiting the biomasses for a scenario introducing a Marine Protected Area in the Peel Inlet after closing the commercial fishing sector (scenario is based on basemap Fig. 7.4, scenario results also presented in Fig. 7.17 ‘no com), with red indicating high and blue indicating low deviations from the Ecopath baseline for each functional group. The colour scale is linear in biomass, shading from red (high) to blue (low) (Walters et al., 1999).
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Figure 7.17: Percentage (%) change in biomass exhibited for the different functional groups after introduction of a MPA at Peel Inlet under the current fishing scenario (black bars) and under the scenarios of closure of commercial (grey bars) and recreational (light grey bars) fishing sectors. Biomass changes are compared to the trends in biomass under the current fishing scenario and current habitat distribution (Fig. 7.6). Note that, for Mugil cephalus,
-100 -80 -60 -40 -20 0 20 40 60 80 100
dolphins
waterbirds
piscivorous waterbirds
sharks
marine omnivorous fish
marine carnivorous fish
marine herbivorous fish
marine detritivorous fish
estuarine omnivorous fish
estuarine carnivorous fish
estuarine herbivorous fish
estuarine detritivorous fish
Whiting
Arripis georgianus
Aldrichetta forsteri
*Mugil cephalus
Torquigener pleurogramma
bivalves
gastropods
Western King Prawn
Blue Swimmer Crab
crustaceans
worms
zooplankton
microscopic algae
algae
macrophytes
Chaetomorpha linum
Cladophora montagneana
seagrass
detritus
Total
% change - MPA Peel Inlet
F=1 no rec no com
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Ecospace predicted a 379% increase in biomass after closure of the commercial fishing sector -- this result was not included in the graph so as to maintain the current scale.
Figure 7.18: Percentage (%) change in catch exhibited for the different commercial fishing gears and the recreational fishing sector after introduction of a MPA at the eastern Peel Inlet under the current fishing scenario (black bars) and under the scenarios of closure of the commercial (grey bars) and recreational (light grey bars) fishing sectors. Catch changes are compared to the catches under the current fishing scenario and current habitat distribution (Fig. 7.6).
The introduction of the MPA at Point Grey led to a change in biomass distribution in
the lower trophic level functional groups; this change was similar to the changes
after introducing a MPA at Peel Inlet (Figs. 7.19 and 7.20). Biomass distribution of
some groups changed, particularly after closure of the commercial fishing sector (Fig.
7.20). Similar to the MPA Peel Inlet scenario, the most drastic changes were
predicted for bivalves, gastropods, Western King Prawns, Blue Swimmer Crabs; fish
groups like Arripis georgianus, Aldrichetta forsteri and Torquigener pleurogramma
were also predicted to decrease drastically after closing the commercial fishing
sector (Fig. 7.21). The predictions of biomass change for Mugil cephalus were similar
for both MPAs (Fig. 7.21). Under the current fishing scenario, the biomasses of top
predator groups like dolphins and sharks decreased slightly, whereas these groups
increased in biomass after closure of a fishing sector (Fig. 7.22). Piscivorous
-100
-50
0
50
100
beach seine crab trap gill net other recreational Total
% changes in catch - MPA Peel Inlet
F=1 no rec no com
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waterbids decreased by 12% after introducing a MPA at Point Grey and closure of
the recreational fishing sector (Fig.7.22).
Under the current fishing scenario (F=1), the catches of all gears and fleets were
predicted to increase after establishment of an MPA at Point Grey (Fig. 2.22).
However, after closing one fishing sector, the total catches declined. After closure of
commercial fishing, recreational catches decreased by 46% (Fig. 7.22). The closure of
the recreational fishing sector led to an increase in crab trap catches of almost 110%;
other gears showed similar trends but at a smaller magnitude (Fig.7.22).
Figure 7.19: Biomass distributions predicted by Ecospace for the Peel-Harvey Estuary exhibiting the biomasses for a scenario introducing a Marine Protected Area at Point Grey after closing the recreational fishing sector (scenario is based on basemap Fig. 7.5, scenario results also presented in Fig. 7.21 ‘no rec’), with red indicating high and blue indicating low
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deviations from the Ecopath baseline for each functional group. The colour scale is linear in biomass, shading from red (high) to blue (low) (Walters et al., 1999).
Figure 7.20: Biomass distributions predicted by Ecospace for the Peel-Harvey Estuary exhibiting the biomasses for a scenario introducing a Marine Protected Area at Point Grey after closing the commercial fishing sector (scenario is based on basemap Fig. 7.5, scenario results also presented in Fig. 7.21 ‘no com’), with red indicating high and blue indicating low deviations from the Ecopath baseline for each functional group. The colour scale is linear in biomass, shading from red (high) to blue (low) (Walters et al., 1999).
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Figure 7.21: Percentage (%) change in biomass exhibited for the different functional groups after introduction of a MPA at Point Grey under the current fishing scenario (black bars) and under the scenarios of closure of commercial (grey bars) and recreational (light grey bars) fishing sectors. Biomass changes are compared to the trends in biomass under the current fishing scenario and current habitat distribution (Fig. 7.6). Closing the commercial fishing sector resulted in a 376% increase in biomass for Mugil cephalus Ecospace -- this result was not included in the graph to maintain the current scale.
-100 -80 -60 -40 -20 0 20 40 60 80
dolphins
waterbirds
piscivorous waterbirds
sharks
marine omnivorous fish
marine carnivorous fish
marine herbivorous fish
marine detritivorous fish
estuarine omnivorous fish
estuarine carnivorous fish
estuarine herbivorous fish
estuarine detritivorous fish
Whiting
Arripis georgianus
Aldrichetta forsteri
*Mugil cephalus
Torquigener pleurogramma
bivalves
gastropods
Western King Prawn
Blue Swimmer Crab
crustaceans
worms
zooplankton
microscopic algae
algae
macrophytes
Chaetomorpha linum
Cladophora montagneana
seagrass
detritus
Total
% change - MPA Point Grey
F=1 no rec no com
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Figure 7.22: Percentage (%) change in catch exhibited for the different commercial fishing gears and the recreational fishing sector after introduction of a MPA at Point Grey under the current fishing scenario (black bars) and under the scenarios of closure of commercial (grey bars) and recreational (light grey bars) fishing sectors. Catch changes are compared to the catches under the current fishing scenario and current habitat distribution (Fig. 7.6)
7.4 Discussion
Data availability
A lack of data meant that only four habitats could be defined for these Ecospace
scenarios (Table 7.1). Thus, interactions between floral and faunal communities have
not been explored in detail. For example, the fish community over Cladophora beds
may well differ from fish community over seagrass areas, but the data needed to
ascribe further detail to habitat ‘plant cover’ and to assign functional groups to the
different plant habitats are simply not available.
Piscivorous waterbirds
Piscivorous waterbirds are an important predator group in the Peel-Harvey Estuary,
not only for fish, but also for invertebrate prey groups (see chapter 4). Waterbirds
and piscivorous waterbirds were impacted by fishing (Table 7.3) and would benefit
slightly from an introduction of a MPA, in particular a MPA at Point Grey (Fig. 7.13).
-100
-50
0
50
100
150
beach seine crab trap gill net other recreational Total
% changes in catch - MPA Point Grey
F=1 no rec no com
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MPA scenarios
The MPA at Point Grey was more effective than the MPA in the Peel Inlet, as it
resulted in slightly higher total biomasses (0.8%, Fig. 7.13) than the MPA Peel Inlet
(0.3%) as well as higher biomasses of some functional groups, such as bivalves,
worms and marine fish groups (Fig. 7.18). The Point Grey MPA resulted in an
increase in catch biomasses for each fishing gear-type (Fig.7.14) and only the closure
of one fishing fleet led to a decrease in catches (Fig. 7.22). The analysis of biomasses
of each functional group (Fig. 7.21) showed that the functional groups generally did
not increase in biomass after the introduction of MPA Point Grey. The total biomass
decreased as well.
These results suggest that the increase in catches does not result from an increase in
production because of the introduction of MPA Point Grey (i.e. is, the MPA does not
appear to produce higher biomasses leading to higher catches). Rather, the Ecospace
predictions indicated that fishing pressure appeared to concentrate at the boundary
of where the Point Grey MPA would be situated. Fishing pressure often concentrates
at the boundaries of MPAs in “response to local increases in fish availability near that
boundary” (Walters et al., 1999, p.549). This concentration of effort can cause the
emigration and immigration rates of target species to become strongly imbalanced,
leading to depressed densities in the MPA (Walters et al., 1999). Walters et al.,
(1999, p.549) describe this as a “worrisome scenario”.
Local increases in fish availability near the boundary of the MPA could not be
detected by comparing Figures 7.19 and 7.20 after introducing a MPA at Point Grey
in the Peel-Harvey Estuary. However, the analysis of biomasses indicated that the
MPA Point Grey affected the biomasses of target species (Fig. 7.13 and 7.21).
Furthermore, the MPA is surrounded by deeper and shallow areas, making the
boundary of MPA Point Grey accessible for every fishing gear-type used in the
estuary. Thus, the results suggest that fishing pressure outside of the MPA Point
Grey was high (Fig. 7.14) and, therefore, this MPA can only be effective if the fishing
pressure is reduced or managed sustainably for the different target fish species
throughout the estuary.
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In contrast, the MPA Peel led to a decrease in total catch of about 3% (Fig.7.14). The
boundary of the MPA at Peel Inlet is only accessible by shore-based fishing; however,
the MPA is adjacent to Austin Bay Nature Reserve, where vehicle access is restricted
by fringing wetlands (Bamford & Rutherford, 2007) (Fig. 3.1). Thus, the MPA would
be sealed off, as the small number of roads in this area would make it difficult to
access. The MPA at Peel Inlet led to lower catches under the current fishing scenario
and catches declined further under lower fishing effort (Fig. 7.18). At the Point Grey
MPA, the total catch only declined when the fishing effort was alleviated (Fig. 7.22).
Varying the fishing pressure by reducing the commercial or recreational fishing effort
showed the marked impact of the recreational sector as, in each scenario, the
biomass distributions presented higher biomass levels after the closure of the
recreational fishing sector, with and without MPAs (Figs. 7.8, 7.15 and 7.19).
These findings suggest that an MPA at Point Grey would have a positive effect on the
biomasses of functional groups and target species and also increase the total
biomass of the system (Fig. 7.13). However, these effects depend strongly on
fisheries management (Figs. 7.21 and 7.22). While under the current fishing effort
scenario catches slightly increased, closure of the recreational fishing sector led to a
decrease in total catch from about 4.1 to 2.4 t/km2 by the commercial sector (-46%,
Fig. 7.22). Closure of the commercial fishing sector led to the system changing
drastically in the long-term (Fig. 7.20), leading to a decrease in total catch after 10
years to about 1 t/km2 by the recreational sector (-75%, Fig. 7.22). Thus, for a MPA to
be a successful management tool in the Peel-Harvey Estuary, managers and
stakeholders would need to find a solution regarding sustainable fisheries
management and waterbird conservation.
Ecospace has been applied to improve fisheries management in many countries. For
example, Ecospace simulations were applied to: improve the management of
demersal fish stocks in the Faroe Islands marine ecosystem (Zeller & Reinert, 2004);
evaluate a management strategy of La Rinconada Marine Reserve in Chile (Ortiz et
al., 2009); manage the harvest of a benthic ecosystem in Tongoy Bay in Chile (Ortiz &
Wollf, 2002); and manage the lobster fishery in Western Australia (Lozano-Montes et
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al., 2012). To improve fisheries management in the Peel-Harvey Estuary based on
Ecospace, it is essential to collect more data, in particular recreational catch and
effort data to produce robust model predictions.
Removal of plant biomass
The removal of plant biomass through dredging at the northern Peel Inlet (Fig.7.3)
had drastic effects on the ecosystem as it boosted the biomasses of most functional
groups, as well as the total biomass of this ecosystem model (Figs. 7.9 and 7.10). This
dredging scenario was spread equally across all primary producers located within
this ‘plant cover’ habitat (Table 7.1). It is important to note that removal of seagrass
areas had different effects on some functional groups than did removal of
Cladophora beds (see Ecosim results in chapter 6). If more data are provided on the
habitat-food web relationships in the Peel-Harvey Estuary, these predictions could
be run at a finer spatial scale. This would deliver more accurate predictions when
investigating the effects of plant removal on the ecosystem.
Waterbirds benefited from the reduction of plant habitat, whereas piscivorous
waterbirds declined 3% in biomass after ten years (Fig. 7.10). Under the current
fishing effort scenario, the total biomass of the system and of the fish community
increased (Fig. 7.10). Thus, while the major prey groups of piscivorous waterbirds
increased in biomass, this bird group was not able to profit from increased prey
biomasses in the model. The Ecospace simulations indicate that the reason for this
decline in bird biomass might be competition for fish. As catches also increased
drastically in scenarios, piscivorous waterbirds were in direct competition with the
fishing sectors as well with other piscivorous predators (e.g. dolphins and in
particular sharks) that: (a) showed drastic increases in biomass (Table 7.3) and (b)
benefited greatly from easing fishing pressure (Figs. 7.17 and 7.21). Thus, the
Ecospace simulations clearly indicate that the sustainable management of the fishing
sectors is essential for waterbird conservation (Fig. 7.13). It should be emphasised
that only the feeding habitat in the water body has been analysed here. This study
did not investigate if a terrestrial habitat change due to the construction of
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residential areas around the estuary would impact on the nesting sites of birds or if
the birds might be disturbed by the increased presence of humans.
Vulnerability
The sensitivity of the vulnerability settings in the plant removal scenario were
analysed to assess the reliability of these Ecospace predictions. Interestingly, low
vulnerabilities (default value 2) led to higher biomasses than high vulnerabilities,
which presented much lower biomass estimates (Table 7.4). This finding is consistent
with another Ecospace-based study, which found that the magnitude of changes
was markedly greater from the bottom-up control (represented by low
vulnerabilities: Christensen et al., 2005) than to vulnerabilities estimated by Ecosim
(Ortiz et al., 2009, p. 3421). However, Ortiz et al. (2009) noted that the difficulty in
assessing the study’s validity, particularly because few Ecospace models are available
for comparison. This suggests that more research is necessary to investigate the
impact of vulnerability settings in Ecospace and define guidelines for appropriate
values.
The settings used here (Table 7.1) presented biomass results that were in between
the two extreme settings. However, matches between predicted and high/low values
did occur and occurred far more frequently with high rather than low vulnerabilities.
Thus, it is unlikely that the default value of 2 actually represents the predator/prey
dynamics of the system in the preferred or bad habitat (see also analysis in Chapter
6, Tables 6.2 and 6.4, Figs. 6.7 and 6.8). Setting the vulnerability settings to default
would lead to higher biomasses and, thus, the effect of plant removal might be
overestimated. It is possible that some predator/prey interactions represent Lotka-
Volterra dynamics, suggesting that it would be legitimate to use high vulnerability
settings (Christensen et al., 2005). High vulnerabilities represent top-down control
processes, which are described as Lotka-Volterra dynamics (Christensen et al., 2005,
p. 86). In these cases, the predator biomass impacts how much of the prey biomass
is consumed and those interactions are characterised by rapid oscillations of prey
and predator biomasses, as well as unpredictable behaviour (Christensen et al.,
2005). Some predator/prey interactions in this model might follow Lotka-Volterra
dynamics, as oscillations occurred in the vulnerability analyses presented in the
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earlier chapters (see chapter 5, Fig. 5.3 B) and, for these cases, high vulnerability
settings would be appropriate for any Ecospace scenario.
These findings indicate that predator/prey interactions need to be studied in detail
and that vulnerability settings should be treated with caution. As the settings used
here were developed with caution and were obtained from the Ecosim fitting
procedure, they are likely to represent the dynamics of this ecosystem as accurately
as the constraints of the available dietary data allows. The sensitivity analysis
indicated that applying the default value did not enhance the results and, thus, that
use of the settings developed for this study (Table 7.1) was appropriate. The finding
that the plant removal led to an increase in biomass of some functional groups is
consistent with the findings in Ecosim. However, Ecospace showed how the spatial
distribution of some functional groups is impacted, a finding that could enhance the
conservation efforts and sustainable management of the estuarine ecosystem.
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Chapter 8
General Discussion
This chapter reviews the thesis as a whole, discusses key findings, and assesses the
implications. Part I reviews aspects of the modelling techniques used in this thesis.
Part II discusses the implications of this study for the management of the Shark Bay
and Peel Harvey ecosystems.
I. Modelling techniques Qualitative vs. quantitative modelling
This study applied two different types of modelling tools: (1) qualitative modelling
(or loop analysis) and (2) quantitative approaches using the
Ecopath/Ecosim/Ecospace package. Both modelling tools provided insights into the
dynamics of ecosystems, e. the Peel-Harvey ecosystem pre- and post-Dawesville
Channel, and improved our understanding of how these two ecosystem states
function.
Both modelling techniques produced robust and reliable results. However, if precise
predictions are required to evaluate a management scenario, Ecopath with Ecosim is
the more appropriate methodology, as this approach can deliver quantitative
information on changes in biomass and catches. In contrast, qualitative modelling
can only indicate the direction of change, which might not be sufficient for
evaluating management options. Nonetheless, qualitative models are the preferred
method when management decisions must be made quickly and when detailed
datasets for the ecosystem are not available.
Shark Bay ecosystem
The ecosystem in Shark Bay is mainly affected by fishing. Loop analysis was applied
to model the behavioural dynamics and trophic interactions of this seagrass
ecosystem (Chapter 2). One advantage of loop analysis is that the modeller is free to
design the model according to the requirements of the particular ecosystem context.
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For example, in the Shark Bay model the condition of megafauna had a strong
influence on the behaviour of these animals and, thus, the model had to encompass
this factor.
Finding the optimal structure of the qualitative model is the most difficult part of
qualitative modelling. All interactions in the qualitative model have the same
strength, which overestimates interactions that are weak in the real ecosystem and
underestimates strong ones. While grouping weak variables (Dambacher et al., 2003)
may minimize this effect, this procedure requires substantial knowledge about the
strength of interactions that are to be modelled. If the strengths of the interactions
are not well-known, this grouping is unlikely to be valid.
Developing different model alternatives might help identify the best model
structure. In Chapter 2, the structure of the behavioural model (Fig. 2.2) was based
on differential equations (Appendix 1). The underlying differential equations
determined the interaction coefficients for the community matrix and, therefore,
also the structure of the signed digraph. However, the structure of the behavioural
model led to difficulties in the model analysis. For example, a press perturbation to
the tiger shark variable led to a zero response sign for some variables, indicating that
positive and negative feedback loops outweigh each other. It was difficult to
determine which of those feedback loops was strong enough to define the overall
response sign. Simplifying the model structure by developing smaller submodels did
not solve this problem, as the critical structure had to be maintained (Appendix 1).
However, by applying data and magnifying the interaction coefficients, the
magnitude of the feedback loops could be estimated which helped in determining
the response sign of a variable.
The application of data in this analysis therefore showed that the magnification of
feedback loops overcame the problem of negative and positive loops outweighing
each other. Furthermore, this analysis showed that the interactions strengths differ,
as some response signs were determined by feedback loops with power six and
some by loops with power four. Introducing a magnitude of interaction strength to
this modelling technique would improve its suitability for management, as managers
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often require more detailed information than just the sign of the response, e.g. an
increase or decrease in target fish due to an increase in fishing pressure.
Nonetheless, this modelling technique is useful for improving our understanding of
ecosystem dynamics and showing that the results of this qualitative modelling
approach were robust and reliable.
Ecopath as a tool for ecosystem-based management
The application of the Ecopath modelling package has known limitations, which I will
not discuss in detail here except to examine them within the context of this case
study (Christensen et al., 2004). The Ecopath models of the Peel-Harvey Estuary
indicated gaps in the data that need to be addressed in the future to optimise the
utility of this modelling approach for ecosystem-based management. In addition,
data on diets, consumption, mortality and detritus would further improve the data
pedigree of these models (Chapter 3). Finally, adequate monitoring programs would
improve the biomass estimates that are available and deliver the long-term data set
that is essential for model calibration (Chapter 6).
Ecosim for investigating fishing scenarios
Chapter 6 demonstrated how useful the Ecosim modelling technique is for exploring
the effects of different fishing scenarios, particularly because it allows investigators
to extend their focus beyond that of a single species and to consider other functional
groups in the model. This allows an ecosystem-wide perspective that would not
otherwise be possible. However, while Ecosim can be a great tool for ecosystem-
based fisheries management, an effective calibration process is essential for the
outcome to be meaningful. For this reason, Ecosim was applied only to demonstrate
the dynamics of the functional groups under different fishing pressures, and not to
assess maximum sustainable yields and catch rates. The modelling results in Chapter
6 indicate that the second and other upper trophic levels in the Peel Harvey
ecosystem will probably decrease further in biomass. The scenarios presented in
Chapters 4 and 6 also suggest that the ecosystem has shifted toward a new
equilibrium state. More research is necessary to test this hypothesis and to deliver a
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long-term data set that allows optimised model calibration as well as the
investigation of potential fishing effort scenarios.
Combining Ecopath, Ecosim, and Ecospace
Combining Ecopath with Ecosim allows investigators to study habitat change or
habitat destruction scenarios (Chapter 7). Further geographic shifts in human
population density are highly likely for the Peel-Harvey region, as the population
increases steadily and infrastructure is built to accommodate settlement around
previously under-developed sections of the Peel-Harvey Estuary (e.g. around the
new Perth-Bunbury highway). Canal development has already altered the nature of
the estuary foreshore. The canals and rivers are important habitats and, ideally,
should have been included in the Ecospace scenario developed here. However, these
areas had to be left out because of a lack of data.
If appropriate data are applied, Ecospace is a useful approach for investigating
different management scenarios and their impact on the ecosystem. The Ecospace
scenario presented in Chapter 7 was quite simple – only four habitats were assigned
and the functional groups were treated as resident. The lack of data describing
migration within the estuary on a monthly basis precluded a more complex design.
Nevertheless, the modelling presented in Chapter 7 indicated that the value of
Ecospace for assessing the effects of human activities (e.g. fishing and dredging) on
the ecosystem at broad spatial scale.
Ecospace can be applied specifically to evaluate marine protected areas. Chapter 7
examined potential marine protected areas (MPAs) along the south-eastern coast of
the Peel Inlet and at the peninsula at Point Grey. As seagrass seems to have great
impact on the biomass of the main target species, the Blue Swimmer Crab (see
Chapter 6), the MPAs were simulated in these two different areas with plant cover.
More research is necessary to fill data gaps and reduce the uncertainty in Ecospace
parameters and its underlying Ecopath model. Nevertheless, the findings from the
simulations in Chapter 7 indicate that Ecospace is an appropriate tool to investigate
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and evaluate the efficacy of MPAs and assess the effect of habitat changes on the
ecosystem.
Vulnerability settings
Vulnerability settings are critical parameters in Ecosim and Ecospace. This study
investigated vulnerability settings in detail and the results clearly indicate that more
research needs to be done. In Ecospace, vulnerability settings are often just set to
default values (Lozano-Montes et al., 2012; Mackinson & Daskalov, 2007; Zeller &
Reinert, 2004) or, if vulnerabilities are quantified, settings of 1 and 100 are applied
(Ortiz & Wollf, 2002). The results of this study suggest that either of these
approaches may be problematic.
The analysis of vulnerability settings in Ecosim clearly showed that some
vulnerability settings needed to be treated with caution, as they drastically affected
the fitting procedure (category 3, Table 6.4). In contrast, other settings did not show
any impact at all (category 1, Table 6.4). In the literature, the vulnerability settings
usually range from 1 to 10, with low settings (value = 1) implying that the interaction
is resource-controlled and high values indicating ‘top-down’ control (Lozano-Montez
et al., 2011; Mackinson & Daskalov, 2007). In this study, the vulnerability setting with
the lowest sums of squares was applied in the manually performed fitting procedure
(Chapter 6, Table 6.2). For category 2 settings (Fig. 6.7), the sums of squares were
smallest when vulnerability was set to 1 or 2, suggesting that category 2 interactions
could represent ‘bottom-up’ control. Similarly, it is possible that high vulnerability
settings could represent ‘top-down’ control. However, the strongest predator/prey
interactions identified in this study (category 3) occurred at both high and low
vulnerability settings (Tables 6.2 and 6.4).
Other issues also arose with the vulnerability settings. For example, it was not
possible to establish a correlation between the vulnerability findings and the food
web. In addition, the Ecosim vulnerability settings were correlated with the settings
applied in Ecospace. Thus, when assessing the vulnerability to predation in a bad
habitat, it was important to consider the settings in Ecosim. The vulnerability settings
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applied in this study (Table 7.1) were based the premise that vulnerability to
predation could validly derived by: (1) ignoring any spatial aspect of predation and
(2) dividing the sums of the vulnerabilities by the number of predators in the system.
While this approach is not ideal, the basic sensitivity analysis presented in Chapter 7
indicated that the approach nonetheless calculated biomass estimates that were
more reliable than if the analysis had set the vulnerability setting in bad habitat to
the default value.
Given how critical vulnerability settings appeared to be for this ecosystem, it would
be useful to perform a category analysis in other Ecosim models, in order to find out
if the three categories identified here also occur in other ecosystems. Furthermore,
we do not know enough about predator/prey relationships and the vulnerability to
predation in different habitats – more research in this area may drastically affect
model predictions and thus the reliability of the predictions in Ecosim and Ecospace.
II. Considerations for Ecosystem Management Managing eutrophication in the Peel Harvey
If a eutrophic waterbody is to be managed sustainably, several factors argue that
constructing an artificial entrance channel is not a wise approach. Firstly, the costs of
building (and maintaining, if dredging is required) an artificial entrance channel are
high. Secondly, the channel might breach international agreements and national
laws relating to the environment in some countries (e.g. Germany). Thirdly, the
channel may have undesirable environmental impacts and can even exacerbate
existing problems. Finally, a channel may be ineffective in the long-term if the
underlying causes (e.g. excessive nutrient inputs) are not dealt with.
In terms of cost, the Dawesville Chanel was designed and constructed to decrease
nutrient concentrations and, consequently, primary production in the Peel-Harvey
Estuary (Peel Inlet Management Authority, 1990). The construction costs were
estimated at $37 million (http://en.wikipedia.org/Dawesville_Channel). However,
the costs of the Dawesville Channel may actually be much higher, as the services
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provided by the estuary ecosystem have declined after the channel opening (Chapter
4). Indeed, provisioning, regulating and supporting services all appear to have
declined (Table 4.4).
Finally, nutrient concentrations in the estuary are still high (Hale & Butcher, 2007)
and marine phytoplankton species have entered the estuary which are known to
cause algal blooms in other ecosystems (see Chapter 6). If these species cause
blooms in the future, the effects on the Peel-Harvey Estuary may be severe (Fig.
6.13). In that event, the only effective management intervention would be to effect a
substantial reduction of nutrients in the waterbody.
In fact, the results from this study indicate that a permanent reduction of
microscopic algae is the only sustainable management scenario that leads to a long-
term reduction in primary production (Fig. 6.12). The reduction of plant biomass
resulted in drastic biomass changes in Orbetello Lagoon, Italy (Brando et al., 2004).
The Ecosim scenarios in this study suggest however, that the harvest of primary
producers had mainly short-term effects and had no effect in the long run (see
Chapter 6, Figs. 6.10 and 6.11). Also, the results indicated that selective harvesting
must be treated with caution, as the reduction in one primary producer might
enhance the biomass of others. For example, Cladophora montagneana increased in
biomass after other primary producer groups were reduced. This and similar side-
effects need to be considered for sustainable management scenarios. Ecospace
modelling indicated that reducing the plant habitat through dredging led to a boost
in biomasses and even increased all primary producers in the model (Chapter 7; Fig.
7.10). Thus, neither the reduction of plant biomass nor the reduction in plant habitat
led to desired long-term effects, such as the reduction in primary production.
These findings indicate that the most promising management scenario for dealing
with eutrophication is the reduction in nutrients and thus, the decrease in
phytoplankton biomass. This management strategy was also part of the Peel-Harvey
management plan in 1990s (Peel Inlet Management Authority, 1990, 1994).
However, its aims have not been turned into reality (Hale & Butcher, 2007). In the
Peel-Harvey Estuary, the nutrients that are flushed into the water body come from
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the fertilizers that are applied in the catchment (Bradby, 1997; McComb, 1992).
While the application of fertilizers has been optimised and natural vegetation was
planted to reduce the nutrient input (Bradby, 1997), these measures have not been
enough to solve the nutrient problem (Hale & Butcher, 2007). Planting trees will also
not aid in the reduction of nutrient inputs, as the Dawesville Channel increased
salinities within the estuary, harming salt-sensitive natural vegetation fringing the
estuary (Gibson, 2001).
Overall, the results of this thesis strongly suggest that the only sustainable
management strategy that has no severe side-effects is a permanent and effective
limitation of nutrients that leading to a permanent small (10%) reduction in
phytoplankton biomass (Fig. 6.12). This management strategy will only affect one
group of stakeholders, the agricultural industry. It needs to be kept in mind that
agriculture is responsible for the eutrophication of the Peel-Harvey Estuary. The
costs of all management actions, e.g. the channel construction, the long-term costs
of the decline in ecosystem-services and the future costs that might evolve if
phytoplankton blooms will occur again – these costs were, and continue to be,
covered by the community. While the results of this study suggest the effective
management scenario for this estuary, it is not clear if the political parties will ever
achieve a reduction of nutrients, given resistance from farmers in the past who were
not willing to make changes in their production or who feared high costs (Bradby,
1997). Thus, it remains to be seen how or if this management strategy will be
implemented in the future.
Bird conservation
The Peel-Harvey Estuary is part of a RAMSAR site and therefore represents an
internationally important estuary for migrating birds (Bradby, 1997; Hale & Butcher,
2007). Waterbirds, in particular piscivorous waterbirds are important predators in
the estuary (Chapter 4, Fig. 4.15). Bird numbers appear to be decreasing, which is
consistent with the findings of this study, as Ecopath modelling showed a decline in
biomass for both bird groups in the model (Chapter 4). Ecospace predicted an
increase in bird biomass after establishing a MPA at Point Grey, but this was only
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effective under sustainable fisheries management (Chapter 7). Ecosim demonstrated
that these bird groups were affected by fishing, but a decrease in fishing effort did
not directly lead to an increase in bird biomass (Figs. 6.7 and 6.8). Thus, these effects
need to be analysed in detail and need to be monitored for the purpose of bird
conservation. Also, it is necessary to consider terrestrial habitat change, e.g. impacts
on nesting sites, as this study only investigated the waterbody, the birds’ feeding
habitat.
Fishing in the Peel-Harvey Estuary
The Peel-Harvey Estuary is fished extensively, particularly for the main target
species, the Blue Swimmer Crab (Chapter 6). Ecopath with Ecosim can be applied for
fisheries management in this estuary. However, the data available for the
recreational fishing sector are very poor (Malseed & Sumner, 2001). The extent to
which the recreational fishing sector operates and its impacts on the ecosystem can
only be estimated, as this recreational fishing is not routinely monitored and fishing
licences are not required. The results of this study indicate that the recreational
fishing sector impacts heavily on the estuarine ecosystem and needs to be managed
sustainably (Chapters 4, 6 and 7). Consequently, more data on the fishing pressure in
the Peel-Harvey Estuary are necessary in order to be able to use the modelling
described in this study for ecosystem-based fisheries management.
Fishing in Shark Bay
The seagrass ecosystem of Shark Bay is characterised by top-down control from tiger
sharks (Chapter 2). Despite the fact that only some megafauna species are major
components of the adult tiger shark’s diet, these species are impacted strongly by
the presence of tiger sharks and leave the feeding grounds in the seagrass beds in
summer. This control system has the potential to become imbalanced if, in common
with other populations of this species worldwide, there is a decrease in the
abundance of adult tiger sharks in the Shark Bay population. Targeting of tiger sharks
by fishers in the waters of Northern Australia and Indonesia has increased steadily
during the last years, which might impact the tiger shark stock in Shark Bay. The
ecological importance of this species and the potential impact that decrease of the
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population is likely to have on the ecosystem highlight the importance of sustaining
the tiger shark population in Shark Bay. This case study indicates that not only
trophic, but also behavioural interactions can be important for the dynamics and
stability of ecosystems. Consequently, behavioural interactions should be considered
for ecosystem-based fisheries management.
Conclusion
This PhD study identified key data gaps and used several modelling tools to identify
sustainable management strategies. Even though new questions and scientific issues
emerged, this study clearly demonstrated that an artificial entrance channel is not a
suitable management tool. As eutrophication is a problem for aquatic ecosystems in
many countries (Brando et al., 2004; Lin et al., 2007; Patricio & Marques, 2006), this
study should encourage managers to focus on nutrient reduction, as this is a
sustainable management strategy that will conserve biodiversity and maintain the
structure and functionality of the affected ecosystem.
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Appendix For the sake of completeness, the dietary matrices of the balanced Ecopath models
are presented in this appendix.
Functional groups: 1: dolphins, 2: waterbirds, 3: piscivorous waterbirds, 4: sharks, 5: marine omnivorous fish, 6: marine carnivorous fish, 7: marine herbivorous fish, 8: marine detritivorous fish, 9: estuarine omnivorous fish, 10: estuarine carnivorous fish, 11: estuarine herbivorous fish, 12: estuarine detrivorous fish, 13: whiting, 14: Arripis georgianus, 15: Aldrichetta forsteri, 16: Mugil cephalus, 17: Torquigener pleurogramma, 18: bivalves, 19: gastropods, 20: Western King Prawn, 21: Blue Swimmer Crab, 22: crustaceans, 23: worms, 24: zooplankton, 25: microscopic algae, 26: algae, 27: macrophytes, 28 Chaetomorpha linum, 29: Cladophora montagneana, 30: seagrass, 31: detritus
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Table 1: Dietary matrix of the balanced ‘pre DC’ Ecopath model, columns represent predator groups and rows show their prey
Prey \ predator 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24
5 0,075 0,001 0,048 0,047 0,001 0,013 0,001 0,005 0,0003
6 0,413 0,001 0,048 0,047 0,013 0,002 0,001 0,005 0,0003
7 0,001 0,048 0,047 0,013 0,001 0,005 0,0003
8 0,001 0,048 0,047 0,013 0,001 0,001 0,005 0,0003
9 0,075 0,001 0,048 0,047 0,013 0,0002 0,001 0,001 0,005 0,0003
10 0,001 0,048 0,047 0,013 0,003 0,001 0,005 0,0003
11 0,001 0,048 0,047 0,013 0,001 0,005 0,0003
12 0,038 0,001 0,048 0,047 0,013 0,001 0,005 0,0003
13 0,001 0,048 0,047 0,013 0,001 0,005 0,0003
14 0,001 0,048 0,047 0,013 0,005 0,001 0,005 0,0003
15 0,075 0,001 0,048 0,047 0,013 0,001 0,005 0,0003
16 0,075 0,001 0,048 0,047 0,013 0,001 0,005 0,0003
17 0,001 0,001 0,048 0,001 0,013 0,001 0,005 0,0003
18 0,051 0,002 0,126 0,052 0,025 0,003 0,253 0,068 0,069 0,001 0,044 0,479 0,257
19 0,120 0,002 0,001 0,026 0,032 0,025 0,003 0,013 0,005 0,111 0,011 0,044 0,033 0,037
20 0,019 0,021 0,081 0,002 0,026 0,003 0,02 0,211
21 0,019 0,132 0,002 0,011 0,003 0,02 0,026 0,043
22 0,114 0,176 0,047 0,162 0,171 0,063 0,003 0,242 0,281 0,32 0,461 0,116 0,304
23 0,131 0,003 0,092 0,133 0,014 0,003 0,07 0,118 0,366 0,095 0,179 0,163 0,263
24 0,043 0,098 0,287 0,071 0,241 0,303 0,111 0,15 0,087 0,002 0,2 0,064 0,213 0,33 0,065 0,25 0,333 0,25
25 0,008 0,013 0,043 0,013 0,09 0,035 0,049 0,291 0,33 0,1 0,065 0,5 0,333 0,5
26 0,035 0,026 0,004 0,086 0,077 0,03 0,045 0,002 0,114 0,31 0,0003
27 0,029 0,012 0,086 0,077 0,045 0,007 0,007 0,139 0,11 0,033 0,0003
28 0,124 0,012 0,086 0,077 0,045 0,002 0,021 0,11 0,0003
29 0,050 0,006 0,038 0,034 0,02 0,001 0,045 0,04 0,0001
30 0,087 0,288 0,003 0,43 0,077 0,001 0,001 0,778 0,045 0,007 0,06 0,0003
31 0,006 0,625 0,046 0,072 0,5 0,001 0,025 0,227 0,34 0,25 0,291 0,028 0,25 0,334 0,25
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Table 2: Dietary matrix of the balanced ‘post DC’ Ecopath model, columns represent predator groups and rows show their prey Prey \
predator 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24
5 0,075 0,001 0,05 0,048 0,0001 0,005 0,002 0,001 0,0001 0,0003
6 0,413 0,001 0,05 0,048 0,005 0,004 0,001 0,0001 0,0003
7 0,001 0,04 0,04 0,004 0,002 0,0005 0,0001 0,0001
8 0,001 0,05 0,034 0,009 0,003 0,001 0,0001 0,0003
9 0,075 0,001 0,05 0,048 0,015 0,005 0,001 0,0001 0,0003
10 0,001 0,05 0,048 0,005 0,0003 0,002 0,001 0,0001 0,0003
11 0,001 0,04 0,040 0,004 0,002 0,009 0,0001 0,0001
12 0,03 0,001 0,04 0,040 0,004 0,002 0,0009 0,0001 0,0001
13 0,001 0,05 0,048 0,005 0,002 0,001 0,0001 0,0003
14 0,001 0,05 0,048 0,005 0,006 0,001 0,0001 0,0003
15 0,075 0,001 0,05 0,048 0,005 0,002 0,001 0,0001 0,0003
16 0,075 0,001 0,05 0,048 0,005 0,002 0,001 0,0001 0,0003
17 0,001 0,001 0,05 0,001 0,005 0,001 0,001 0,0003
18 0,051 0,002 0,14 0,038 0,009 0,003 0,316 0,069 0,066 0,001 0,044 0,479 0,2565
19 0,120 0,002 0,001 0,047 0,044 0,027 0,003 0,016 0,006 0,111 0,009 0,044 0,033 0,037
20 0,019 0,021 0,081 0,009 0,025 0,003 0,015 0,211
21 0,019 0,132 0,009 0,040 0,003 0,015 0,009 0,001 0,026 0,004
22 0,114 0,176 0,047 0,167 0,229 0,033 0,003 0,277 0,276 0,292 0,461 0,116 0,303
23 0,131 0,003 0,105 0,085 0,025 0,003 0,075 0,134 0,397 0,095 0,179 0,163 0,263
24 0,022 0,049 0,129 0,023 0,082 0,116 0,056 0,075 0,054 0,001 0,1 0,032 0,107 0,165 0,033 0,125 0,167 0,125
25 0,004 0,006 0,012 0,006 0,028 0,014 0,025 0,146 0,165 0,050 0,033 0,25 0,167 0,25
26 0,041 0,033 0,002 0,088 0,077 0,039 0,0001 0,045 0,003 0,112 0,313 0,0002
27 0,035 0,012 0,0008 0,083 0,077 0,0001 0,045 0,007 0,007 0,137 0,113 0,036 0,0002
28 0,130 0,012 0,0008 0,083 0,077 0,045 0,003 0,019 0,113 0,0002
29 0,063 0,006 0,0004 0,037 0,034 0,02 0,002 0,012 0,030 0,0001
30 0,093 0,132 0,001 0,427 0,077 0,001 0,003 0,778 0,045 0,007 0,063 0,0002
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31 0,005 0,563 0,029 0,050 0,45 0,0009 0,023 0,204 0,306 0,225 0,262 0,0252 0,25 0,301 0,225