energy-driven analysis of electronically- interfaced...
TRANSCRIPT
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Energy-Driven Analysis of Electronically-Interfaced Resources for Improving Power
System Dynamic PerformanceHoracio Silva-Saravia
Department of Electrical Engineering and Computer ScienceCommittee Members:
Dr. Héctor A. Pulgar, Dr. Yilu Liu, Dr. Fran Li, Dr. Russell Zaretzki
Ph.D. Dissertation DefenseMay 13, 2019
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Outline1) Background and motivation
2) Part I: EIR model and controla) Flywheel energy storage system
b) Large-scale solar PV plant
3) Part II: Performance evaluation and coordinationa) Dynamic performance index
b) Adaptive coordination
4) Part III: Dynamic performance reinforcement planninga) Chance-constrained optimization
b) Effect of spatial correlation of wind farms
5) Conclusions
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Outline1) Background and motivation
2) Part I: EIR model and controla) Flywheel energy storage system
b) Large-scale solar PV plant
3) Part II: Performance evaluation and coordinationa) Dynamic performance index
b) Adaptive coordination
4) Part III: Dynamic performance reinforcement planninga) Chance-constrained optimization
b) Effect of spatial correlation of wind farms
5) Conclusions
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Background and motivation
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Fig. 1. Elements of the modern system.
Modern power grid
Higher penetration of NCRG
More participation of ESS
Better monitoring and communication
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Background and motivation
Fig. 2. Wind projects map*.
(*) Source: https://www.awea.org/
Wind energy
90,550 MW of operating wind
capacity.
7,017 MW of new wind
capacity added in 2017
Wind energy provides more than 30% in four states
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Fig. 3. Utility-scale solar project map*.
Solar energy
7,200 major projects, ,
nearly 83 GW of capacity.
More than 31 GW currently
operating.
More than 50 GW under
development.
Background and motivation
(*) Source: https://www.seia.org/research-resources/major-solar-projects-list
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Background and motivation
Electromechanical oscillations
Power plant failure
Congestion in transmission lines
Instability and system blackout
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Background and motivation
Source: B. Kroposki et al., "Achieving a 100% Renewable Grid: Operating Electric Power Systems with Extremely High Levels of Variable Renewable Energy," in IEEE Power and Energy Magazine, vol. 15, no. 2, pp. 61-73, March-April 2017.
Fig. 4. Representation of coupling in power systems.
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Main Contributions
o H. Silva-Saravia, H. Pulgar-Painemal, D. Schoenwald, Enabling Utility-scale Solar PV Plants for Electromechanical Oscillation Damping, IEEE Transactions on PowerSystems, 2019, (In preparation)
o H. Silva-Saravia, H. Pulgar-Painemal and J. M. Mauricio, "Flywheel Energy Storage Model, Control and Location for Improving Stability: The Chilean Case," in IEEETransactions on Power Systems, vol. 32, no. 4, pp. 3111-3119, July 2017.
EIR Model & Control
• Enabled Flywheel energy storage model and control for power system analyses.
• Enabled Utility-Scale PV plants to control oscillation without curtailment.
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Main Contributions
o H. Silva-Saravia, Y. Wang, H. Pulgar-Painemal, K. Tomsovic, Oscillation energy based sensitivity analysis and control for multi-mode oscillation systems, IEEE PES GeneralMeeting, Portland, OR, USA, August 2018.
o H. Silva-Saravia, H. Pulgar-Painemal, D. Schoenwald, Adaptive Coordination of Damping Controllers Based on Oscillation Energy and Sensitivity, IEEE Transactions onPower Systems, 2019, Manuscript ID: TPWRS-01610-2018 (under review).
EIR Model & Control
• Enabled Flywheel energy storage model and control for power system analyses.
• Enabled Utility-Scale PV plants to control oscillation without curtailment.
Performance & Coordination
• Replaced the traditional targeted damping ratio by utilizing the physical meaning
of energy in a new performance index.
• Developed a pioneer disturbance-adaptive coordination of damping controllers
to improve performance in systems with multiple inter-area oscillations.
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Main ContributionsEIR Model &
Control• Enabled Flywheel energy storage model and control for power system analyses.
• Enabled Utility-Scale PV plants to control oscillation without curtailment.
Performance & Coordination
• Replaced the traditional targeted damping ratio by utilizing the physical meaning
of energy in a new performance index.
• Developed a pioneer disturbance-adaptive coordination of damping controllers
to improve performance in systems with multiple inter-area oscillations.
o H. Silva-Saravia, Y. Wang, H. Pulgar-Painemal, Determining wide-area signals and locations of regulating devices to damp inter-area oscillations through eigenvalue sensitivity analysis usingDIgSILENT Programming Language, Advanced Smart Grid Functionalities based on Power Factory, Springer, 2018, pp. 153-179.
o H. Silva-Saravia, H. Pulgar-Painemal and J. M. Mauricio, "Flywheel Energy Storage Model, Control and Location for Improving Stability: The Chilean Case," in IEEE Transactions on PowerSystems, vol. 32, no. 4, pp. 3111-3119, July 2017.
o Y. Wang, H. Silva-Saravia, H. Pulgar-Painemal, Estimating inertia distribution to enhance power system dynamics, North American Power Symposium, Morgantown, WV, USA, Sep 2017.o H. Pulgar-Painemal, Y. Wang, H. Silva-Saravia, On inertia distribution, inter-area oscillations and location of electronically-interfaced resources, IEEE Transactions on Power Systems, Vol. 33,
No. 1, 2018, pp. 995-1003.o Y. Wang, H. Silva-Saravia, H. Pulgar-Painemal, Actuator placement for enhanced grid dynamic performance: A machine learning approach, IEEE Transactions on Power Systems, 2019.o H. Silva-Saravia, H. Pulgar-Painemal and R. Zaretzki, "Chance-constrained optimal location of damping control actuators under wind power variability," 2018 IEEE International Conference on
Probabilistic Methods Applied to Power Systems (PMAPS), Boise, ID, 2018, pp. 1-5.o H. Silva-Saravia, H. Pulgar-Painemal, Effect of Wind Farm Spatial Correlation on Oscillation Damping in the WECC System, North American Power Symposium, 2019 (In preparation)
Planning/location • Provided guidance to system planners to strengthen system dynamics.
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Outline1) Background and motivation
2) Part I: EIR model and controla) Flywheel energy storage system
b) Large-scale solar PV plant
3) Part II: Performance evaluation and coordinationa) Dynamic performance index
b) Adaptive coordination
4) Part III: Dynamic performance reinforcement planninga) Chance-constrained optimization
b) Effect of spatial correlation of wind farms
5) Conclusions
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EIR Model and Control
579 MW Solar Star, Rosamond, California
Beacon Power's flywheel energy storage plant in Stephentown, New York.
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Enabling utility-scale solar PV plant for electromechanical oscillation damping
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Enabling utility-scale solar PV plant for electromechanical oscillation damping
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Fig. 6. System phase portrait for PV solar plant injection equal to: (a) maximum power, and (b) reduced power and modulation.
Fig. 5. SMIB system with a PV solar plant.
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Enabling utility-scale solar PV plant for electromechanical oscillation damping
Fig. 7. State-space trajectories for the proposed step-down modulation. Fig. 8. (a) Machine speed and (b) PV power.
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Enabling utility-scale solar PV plant for electromechanical oscillation damping
Figure 9: Aggregated PV system topology.
Fig. 11. Typical PV panel characteristics: (a) current, and (b) power as a function of the PV voltage.Fig. 10. PV plant model for electromechanical simulations.
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Enabling utility-scale solar PV plant for electromechanical oscillation damping
Fig. 12. Block diagram of the step-down modulation control.
Fig. 13. Flow chart calculation for the switches.
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Enabling utility-scale solar PV plant for electromechanical oscillation damping
Fig. 14. Two-area system with PV plant.
Table 1. Performance comparison for inter-area mode.
Fig.15. (a) Panel voltage and (b) PV output power for both voltage control strategies.
Filter and voltage strategy comparison
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Enabling utility-scale solar PV plant for electromechanical oscillation damping
Fig. 16. Speeds comparison: (a) No control, (b) SDM with under voltage strategy and (c) SDM with over voltage strategy.
Table 2. Power limit for different irradiance levels.
Fig. 17 Model comparison for different irradiation level: (a) Pmpp = 100 MW, (b) Pmpp = 60 MW.
Filter and voltage strategy comparison Limitations WECC PV model
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Enabling utility-scale solar PV plant for electromechanical oscillation damping
Fig. 20. WECC system with utility-scale PV generation.
Fig. 18. Eigenvalues of WECC system.
Fig. 19. Control performance during oscillation: (a) Machine speed and (b) PV powerinjection for curtailment DC and (c) Power injection for SDM control.
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SummaryContributions:
• This chapter proposes a novel method to enable damping control in utility-scale PV plants.
• The Step-down modulation technique does not require curtailment and only activates key PV plants for the control.
• The control design and model limitations of a standard PV model are discussed.
Enabling utility-scale solar PV plant for electromechanical oscillation damping
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Flywheel energy storage model,control and location for improving stability:
The Chilean case
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Flywheel energy storage model, control and location for improving stability: The Chilean case
FES:• High power density• High energy density• High number of cycles (life span)• High efficiency• Fast response
Lack of electromechanical modelSwitching between local
actuatorsLack of controls and analysis for
power system stability
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Flywheel energy storage model, control and location for improving stability: The Chilean case
Model topology
Proposed topology
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Proposed FES model
Fig.22. Comparison of FPAE variables response between the proposed and full detailed electromagnetic models
Fig. 23. FPAE model and control
Flywheel energy storage model, control and location for improving stability: The Chilean case
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When a flywheel plant is connected to the buses, actual inter-area eigenvalue shows high agreement with respect to CI:
Location Eigenvalue f [Hz] Sigma[%]No FES −0.012 + 𝑖𝑖𝑖.297 0.37 0.53
Parinacota −0.243 + 𝑖𝑖𝑖𝑖𝑖𝑖 0.39 9.9P.Almonte −0.303 + i2.324 0.37 12.0Tarapaca −0.303 + i2.𝑖𝑖9 0.36 13.1Collahuasi −0.293 + i2.293 0.36 12.7Lagunas −0.295 + i2.𝑖𝑖𝑖 0.36 12.𝑖N.Victoria −0.294 + i2.𝑖𝑖𝑖 0.36 12.𝑖El Abra −0.𝑖𝑖3 + i2.319 0.37 12.1
Tocopilla −𝟎𝟎.𝟐𝟐𝟐𝟐𝟐𝟐+ 𝐢𝐢𝟐𝟐.𝟐𝟐𝟐𝟐𝟐𝟐 𝟎𝟎.𝟑𝟑𝟓𝟓 𝟏𝟏𝟑𝟑.𝟏𝟏Andes −0.139 + i2.294 0.37 6.0
Inter-area oscillation:𝜆𝜆 = −0.012 + 𝑗𝑗𝑖.297𝑓𝑓𝑜𝑜𝑜𝑜𝑜𝑜 = 0.37 [Hz]𝜎𝜎 = 0.53%
NCIS dynamic analysis
Table 3. Inter-area mode for different FES plant locations
Fig. 24. Controllability map
Flywheel energy storage model, control and location for improving stability: The Chilean case
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Generators speed when flywheel plant is installed in two locations:
Inter-area oscillation:𝜆𝜆 = −0.012 + 𝑗𝑗𝑖.297𝑓𝑓𝑜𝑜𝑜𝑜𝑜𝑜 = 0.37 [Hz]𝜎𝜎 = 0.53%
Fig. 25. Generators speed after a 64 (ms) short circuit in Crucero busbar
Flywheel energy storage model, control and location for improving stability: The Chilean case
NCIS dynamic analysis
Fig. 24. Controllability map
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SummaryContributions:
• A comprehensive electro-mechanical model for a flywheel plant has been derived.
• When applied to the NCIS, at the optimal location, the damping ratio of the inter-area mode isincreased from 0.53% to 13.1%.
• The proposed controllability index does not strongly depend on operational conditions.
Flywheel energy storage model, control and location for improving stability: The Chilean case
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Outline1) Background and motivation
2) Part I: EIR model and controla) Flywheel energy storage system
b) Large-scale solar PV plant
3) Part II: Performance evaluation and coordinationa) Dynamic performance index
b) Adaptive coordination
4) Part III: Dynamic performance reinforcement planninga) Chance-constrained optimization
b) Effect of spatial correlation of wind farms
5) Conclusions
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Performance Evaluation and Coordination
Fig. 26. The event on 9 February 2006, inter-area oscillations after power plant outage 1.2 GW in Spain.
Source: integrating High Levels of Variable Renewable Energy into Electric Power Systems. NREL 2018.
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Dynamic performance index
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Dynamic performance indexMulti-machine system analysis
Kinetic energy
Action
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Action
Dynamic performance index
Total action
Fig. 27. Kinetic energy and total action.
Minimum total action provides “optimal” dynamic performance
Total action sensitivity (TAS)
• Assume that a damping control device is installed in the system. The dynamics of this controller are fast and can be represented as a proportional gain θk
With:
and
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Dynamic performance indexSimulation results and analysis
Fig. 28. 3-machine, 9-bus system.
• The location of an equivalent 100 MW BESS is studied at buses 4, 7 and 9 using the speed of generators 1, 2 and 3 as feedback signal, respectively.
• The control gain is increased from 0 to 50 in steps of 5.
Traditional eigenvalue sensitivity analysis: 3-machine
system
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Dynamic performance index
Fig. 29. Eigenvalue plot of the IEEE 9-bus system for prospective locations of BESS by increasing control gain: (a) changing θ4, (b) changing θ7, (c) changing θ9.
Table 4. Eigenvalue sensitivities.
Simulation results and analysis
Traditional eigenvalue sensitivity analysis: 3-machine
system
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Dynamic performance index
Fig. 30. System kinetic energy for different initial disturbances (a) 𝛥𝛥ω10, (b) 𝛥𝛥ω20, (c) 𝛥𝛥ω30.
Table 5. Total action sensitivities.
Simulation results and analysis
Oscillation energy: 3-machine system
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Dynamic performance index
Fig. 31. System eigenvalues of the IEEE 39-bus test system
Fig. 32. IEEE 39-bus test system.
Simulation results and analysis
Oscillation energy: 39-bus system
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Dynamic performance index
Table 6. Total action sensitivities for short-circuit at bus 12 in the IEEE 39-bus system.
Fig. 33. System kinetic energy of the IEEE 39-bus system after a 64 ms short-circuit at bus 12.
Simulation results and analysis Oscillation energy: 39-bus system
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Dynamic performance indexSummary
Contributions:
• This chapter describes an oscillation energy analysis to identify the best actuator/locationin systems with multi-mode oscillation problems.
• The proposed energy-based index measures the system dynamic performance by combining all system eigenvalues rather than the study of a dominant mode or an arbitrary operational benchmark for damping ratios.
• Several applications of the total action can be applied in control tuning, control allocation and planning.
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Adaptive coordination
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Adaptive coordination
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Support on left foot
Support on right foot
Disturbance adaptation
Supervisory/centralized agent
Switching between local actuators
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Adaptive coordination
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Switching formulation for damping controllers(on/off)
(on/off)
(on/off) (on/off)(on/off)
(on/off)
(on/off)Fig. 35. Prony fit to July 4, 2012 Palo Verde event, Big Eddy - Malin FreqLFD Hz.
Different fault locations excite different modes, which can be tackle by a subset of EIR-based
damping controllers.
Real (1/s)
Imag (rad/s)Local mode
Inter-area mode
Supervisory/centralized agent
Switching between local actuators
Fig. 34. Adverse behavior example.
Fig. 36. WECC system with EIR-based DC.
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Adaptive coordination
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Switching formulation for damping controllers
Examine the linearized power system equations
With Is the vector of input signals from different damping controllers
Matrix of damping control gains Switching matrix Deactivates the k-thdamping controller
Activates the k-th damping controller
EIR-based damping controller
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Adaptive coordination
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Switching formulation for damping controllers
The closed loop matrix becomes
For a given switching combination q we can get
Total action of the q switching combination
Kinetic energy of the q switching combination
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To enhance the system dynamic performance, the best combination of: that minimizes the total action must be found
Adaptive coordination
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Adaptive switching
Binary integer programming problem
For a given initial disturbance Subject to:
Proposed solution:
discrete space continuous space
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Adaptive coordination
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Implementation
Fig. 37. Proposed adaptive coordination of damping controllers.
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Adaptive coordination
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Case study
Fig. 38. WECC system eigenvalues.
Fig. 39. Active power loop of k-th EIR. Fig. 40. WECC system
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Adaptive coordination
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Case study: preliminary results
Table 7. Estimated change of total action.
Two disturbance cases are analyzed: Case I: disturbing SG69Case II: disturbing SG29
Case I
Case II
Fig. 40. WECC system
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Adaptive coordination
Table 7. Estimated change of total action.
Case study: preliminary results Case I: disturbing SG69
Fig. 41. Parametrization for disturbance in speed of SG69.
Fig. 42. Kinetic energy of WECC for disturbance at SG69
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Adaptive coordination
Table 7. Estimated change of total action.
Case study: preliminary results Case II: disturbing SG29
Fig. 43. Parametrization for disturbance in speed of SG29.
Fig. 44. Kinetic energy of WECC for disturbance at SG29
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Adaptive coordinationCase study: On-line implementation
Fault occurs
PMU monitoringCentralized
controlEIR-based
damping control
𝑡𝑡 = 0
Fault is cleared
𝜏𝜏𝑎𝑎Sensor delay
𝑥𝑥0(𝜏𝜏𝑎𝑎)
Computation time
Communication delay
Communication delay
Initial conditions are sent
Switching signals are
sent
𝑡𝑡′ = 0 𝜏𝜏𝑏𝑏
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Adaptive coordinationCase study: On-line implementation
Fig. 45. WECC energy for short-circuit at bus 30. Fig. 46. Rotor speed deviations of the WECC for short-circuit at bus 30 for: (a) base case, (b) proposed control with delay τb1 and (c) proposed control with delay τb2.
Typical times:PMU data is transmitted at 20 ms
Communication delay ranges between 69 and 113 ms
Computation time depends on computer processor
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SummaryContributions:
• This chapter describes novel disturbance-adaptive coordination of damping controllers to improve system dynamic performance.
• The proposed approach switches on/off damping controllers and by using the information of excited modes and their energy effect in grid rather than arbitrarily targeted modes.
• The proposed coordination is robust against communication and sensor delay.
Adaptive coordination
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Outline1) Background and motivation
2) Part I: EIR model and controla) Flywheel energy storage system
b) Large-scale solar PV plant
3) Part II: Performance evaluation and coordinationa) Dynamic performance index
b) Adaptive coordination
4) Part III: Dynamic performance reinforcement planninga) Chance-constrained optimization
b) Effect of spatial correlation of wind farms
5) Conclusions
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Dynamic performance reinforcement planning
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Optimal location of EIRs
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Performance under variation of wind power
Based on preliminary evaluations, it can be assumed constant
Fig 30. Kinetic energy and total action.
Is a random variable
The dynamic performance index is a random variable as well
Optimal location of EIRs
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“Find optimal locations in the system to install EIRs-based damping controller that would
improve the power system dynamic performance”
Chance-constrained optimization
Where,• With X0 the set of
initial disturbances.
• the set of possible locations.
”
Optimal location of EIRs
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Random input
Random total action (estimated)
Optimal location
Monte Carlo simulation
Chance-constrained optimization
Optimal location of EIRs
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Case study: preliminary results
1000 MW”
30% of wind penetration
Fig. 47. IEEE 39-bus system with wind generator.
Fig. 49. Parameterized total action for different ESS locations.
Fig. 48. Eigenvalue trajectories for the parameterized case without ESS.
Optimal location of EIRs
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Case study: stochastic analysis
Monte Carlo simulation
Fig. 50. (a) Wind speed-power characteristic, (b) Weibull distribution of the wind speed, (c) pdf of the wind power.
Fig. 51. Estimated total action.
Optimal location of EIRs
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Case study: stochastic analysis
1000 MW”
Fig. 47. IEEE 39-bus system with wind generator.
Table 8. Disturbances and probabilities of optimal location for each disturbance.
Table 9. Total probabilities.
Optimal location of EIRs
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Case study: stochastic analysis
1000 MW”• The proposed approach performs better than traditional optimization methods.
Fig. 47. IEEE 39-bus system with wind generator.
Table 10. Methods comparison.
Optimal location of EIRs
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SummaryContributions:
• This chapter describes a novel approach to guarantee the optimal location of EIR-based damping controllers under wind power variability.
• This method benefits from the treatment of disturbance probabilities to avoid inefficient location solutions observed in traditional formulations.
.
• The linear estimation of the total action drastically reduces the computation time without affecting the accuracy of the solution.
Optimal location of EIRs
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Effect of spatial correlation of wind farms
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• Power flows are now affected by the variability of wind generation among the system.
• System stability needs to be guaranteed under all generation scenarios.
Effect of spatial correlation of wind farms
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Effect of spatial correlation of wind farms
• Power flows are now affected by the variability of wind generation among the system.
• System stability needs to be guaranteed for all generation scenarios.
• There exist correlation between the wind speed of different wind farms.
• The use of correlation in the scenario generation avoids unrealistic cases.
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Fig. 52. Time series for wind speed at two measurement stations (Oregon-Nevada).
Fig. 53. Dispersion plot of wind speed at two locations (Nevada-Utah).
Effect of spatial correlation of wind farms
𝜏𝜏 = 0.37 𝜏𝜏 = 0.3𝑖Kendal correlation coefficient
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Fig. 54. DFIG active and reactive power loops.
Fig. 55. Wind speed-power characteristic and wind speed distribution.
Effect of spatial correlation of wind farms
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Fig. 56. Correlated wind speed at WT33 and WT30 generated from Gaussian copula.
Fig. 57. Correlated wind speed at WT33 and WT30 generated from t-copula.
Effect of spatial correlation of wind farms
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Fig. 58. (a) pdf resulting from Gaussian copula. (b) pdf resulting from t-copula Fig. 59. 179-bus WECC model
with WTs.
Effect of spatial correlation of wind farms
10% wind power
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Fig. 59. 179-bus WECC model with WTs.
Effect of spatial correlation of wind farms
10% wind power
Fig. 60. Cumulative density function for different correlations.
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SummaryContributions:
• This chapter analyzes the effect of spatial correlation of nearby wind farms on the power system dynamic performance.
• The results show that disregarding correlation between the wind speed of geographically closed wind farms leads to overestimation of critical probabilities, which can result in misguided planning.
• The results based on the expected value of the total action are robust against the dependence structures studied in this work
Effect of spatial correlation of wind farms
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Outline1) Background and motivation
2) Part I: EIR model and controla) Flywheel energy storage system
b) Large-scale solar PV plant
3) Part II: Performance evaluation and coordinationa) Dynamic performance index
b) Adaptive coordination
4) Part III: Dynamic performance reinforcement planninga) Chance-constrained optimization
b) Effect of spatial correlation of wind farms
5) Conclusions
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Conclusions
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Modeling and control of EIRs:
This dissertation introduces a new control strategy to enable utility-scale PV plants
to provide damping control.
This dissertation develops an electromechanical model of a FES for power system
stability studies.
Performance evaluation and coordination:
This dissertation defines a new dynamic performance measure, replacing the
traditional targeted damping ratio.
This dissertation designs a fault-adaptive coordination of EIR-based damping
controllers.
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Conclusions
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EIR location for planning:
This dissertation introduces the problem of dynamic performance reinforcement
planning and solve it in a probabilistic framework
This dissertation studies the effect of spatial correlation of wind farms in the power
system stability.
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PublicationsJournal articles
o H. Silva-Saravia, H. Pulgar-Painemal, D. Schoenwald, Enabling Utility-scale Solar PV Plants for Electromechanical Oscillation Damping, IEEE Transactions onPower Systems, 2019, (Working on Manuscript)
o H. Silva-Saravia, H. Pulgar-Painemal, D. Schoenwald, Adaptive Coordination of Damping Controllers Based on Oscillation Energy and Sensitivity, IEEETransactions on Power Systems, 2019, Manuscript ID: TPWRS-01610-2018 (under review).
o Y. Wang, H. Silva-Saravia, H. Pulgar-Painemal, Actuator placement for enhanced grid dynamic performance: A machine learning approach, IEEE Transactions onPower Systems, 2019. doi: 10.1109/TPWRS.2019.2895019
o H. Pulgar-Painemal, Y. Wang, H. Silva-Saravia, On inertia distribution, inter-area oscillations and location of electronically-interfaced resources, IEEETransactions on Power Systems, Vol. 33, No. 1, 2018, pp. 995-1003.
o H. Silva-Saravia, H. Pulgar-Painemal and J. M. Mauricio, "Flywheel Energy Storage Model, Control and Location for Improving Stability: The Chilean Case,"in IEEE Transactions on Power Systems, vol. 32, no. 4, pp. 3111-3119, July 2017.
Conference articles
o H. Silva-Saravia, H. Pulgar-Painemal, Effect of Wind Farm Spatial Correlation on Oscillation Damping in the WECC System, North American Power Symposium,2019 (Working on Manuscript)
o H. Silva-Saravia, H. Pulgar-Painemal and R. Zaretzki, "Chance-constrained optimal location of damping control actuators under wind power variability," 2018IEEE International Conference on Probabilistic Methods Applied to Power Systems (PMAPS), Boise, ID, 2018, pp. 1-5.
o H. Silva-Saravia, Y. Wang, H. Pulgar-Painemal, K. Tomsovic, Oscillation energy based sensitivity analysis and control for multi-mode oscillation systems, IEEEPES General Meeting, Portland, OR, USA, August 2018.
o Y. Wang, H. Silva-Saravia, H. Pulgar-Painemal, Estimating inertia distribution to enhance power system dynamics, North American Power Symposium,Morgantown, WV, USA, Sep 2017.
Book chapters
o H. Silva-Saravia, Y. Wang, H. Pulgar-Painemal, Determining wide-area signals and locations of regulating devices to damp inter-area oscillations througheigenvalue sensitivity analysis using DIgSILENT Programming Language, Advanced Smart Grid Functionalities based on Power Factory, Springer, 2018, pp. 153-179.
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Acknowledgements
This work was supported primarily by the National Science Foundation under Grant No. 1509114, the Engineering Research
Center Program of the National Science Foundation and the Department of Energy under NSF Award No. EEC-1041877 and the
CURENT Industry Partnership Program.
Other US government and industrial sponsors of CURENT research are also gratefully acknowledged.
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Horacio Silva-Saravia
Department of Electrical Engineering and Computer ScienceUniversity of Tennessee, Knoxville, TN 37996
Email: [email protected]
Thank you!Questions?
�OutlineOutlineBackground and motivationBackground and motivationSlide Number 6Slide Number 7Slide Number 8Slide Number 9Slide Number 10Slide Number 11OutlineSlide Number 13Slide Number 14Enabling utility-scale solar PV plant for electromechanical oscillation damping�Enabling utility-scale solar PV plant for electromechanical oscillation damping�Enabling utility-scale solar PV plant for electromechanical oscillation damping�Enabling utility-scale solar PV plant for electromechanical oscillation damping�Enabling utility-scale solar PV plant for electromechanical oscillation damping�Enabling utility-scale solar PV plant for electromechanical oscillation damping�Enabling utility-scale solar PV plant for electromechanical oscillation damping�Enabling utility-scale solar PV plant for electromechanical oscillation damping�Slide Number 23Slide Number 24Slide Number 25Proposed FES modelNCIS dynamic analysisNCIS dynamic analysisSlide Number 29OutlineSlide Number 31Slide Number 32Dynamic performance indexDynamic performance indexDynamic performance indexDynamic performance indexDynamic performance indexDynamic performance indexDynamic performance indexDynamic performance indexSlide Number 41Adaptive coordinationAdaptive coordinationAdaptive coordinationAdaptive coordinationAdaptive coordinationAdaptive coordinationAdaptive coordinationAdaptive coordinationAdaptive coordinationAdaptive coordinationAdaptive coordinationAdaptive coordinationSlide Number 54OutlineSlide Number 56Slide Number 57Slide Number 58Slide Number 59Slide Number 60Slide Number 61Slide Number 62Slide Number 63Slide Number 64Slide Number 65Slide Number 66Slide Number 67Slide Number 68Slide Number 69Slide Number 70Slide Number 71Slide Number 72Slide Number 73Slide Number 74OutlineConclusionsConclusionsPublicationsAcknowledgementsSlide Number 80