wqm introduction

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    Introduction to

    Water Quality Modeling

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    BackgroundUsing Raw water for domestic/Industrial purposes needsTREATMENT.

    The DEGREE of THIS treatment may vary from

    Simple sedimentation to Costly biological /chemical treatment

    Degree of treatment is DECIDED based on producing acceptablelevel of water quality in receiving waters

    ACCEPTABLE LEVEL is decided by predicting water quality ofreceiving waters

    The predicting is generally done by using WATER QUALITYMODELLING

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    Water treatment

    plant

    Waste water

    treatment plant

    City 

    Stream

    Waste loading (W) [MT-1]

    Critical Concentration (C) [ML-3]

    Water Quality Modeling

    Water quality Modeling describes the linkage between “C” and “W” 

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    Water Quality Management Process

    Drainage Basin Water QualityModel

    Treatment

    Desirable water

    use

    C < C goal

    Desired concentration goal

    Yes

    No

    “C” “W” 

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    Fundamental Quantities of WQM

    Mass : Amount of pollutant is ‘Mass’ Such property is referred as Extensive

    Property

    Additive in natureConcentration : It is a Normalized quantitity and

    referred as an Intensive

    PropertyIntensive property represents the Strength

    rather than the quantity of the pollution

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    Example

    One, two, three spoons of sugar will sweeten

    your tea with varying degree depending up on

    the size of your ‘mug’ [Mug= Receiving System]

    Number of spoons :Analogous to mass

    Sweetness: Concentration

    Organism is more concerned to “Sweetness” 

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    RATESProperties that are normalized  to time are commonly referred toRates.

    1. Mass loading rate : Waste discharges are typicallyrepresented by MASS LOADING RATE (W)

    W= m/ t

    Where m= mass of pollutant

    t= time period

    If W enters the receiving waters as “point source” i.e. throughconduits, pipes or channels

    For such point source , loading rate (W) is determined by measuringconcentrations along with volumetric flow rate(Q , L3T-1),

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    2. Volumetric flow rate : For steady Conditions,

    the flow rate is often calculated with continuity

    equation

    Q= U AC

    Where U= Velocity of water in conduit [LT-1]

    Ac = Cross Sectional area of conduit [L2] 

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    3. Mass flux rate

    What is flux ?

    It is used to designate “RATE OF MOVEMENT OF

    AN EXTENSIVE QUANTITY LIKE MASS OR HEAT

    NORMALIZED TO AREA” 

    Mass flux rate through a conduit can be

    calculated as

    J = (m/t Ac )  = W/ Ac

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    Basic Concepts and Relationships

    Relating “C” and “W” by the Physical, Chemical

    and biological characteristics of receiving waters

    and the waste.

    C= f { W, Physics, Chemistry and biology} (1)

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    To employ a linear relationship,

    The equation (1) is modified as

    C= W/a (2)

    Where a= assimilation factor (L3T-1)

    represents physics, chemistry and

    biology of receiving water.

    Equation 2 is a linear equation as C α  W

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    Algorithms for WQM

    1. Simulation model

    C= W/a (2)

    The above model simulates “concentration”

    (system response) as a function of stimuli

    (loading) and system characteristics(assimilation factor )

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    2. Assimilative Capacity based WQM

    W= aC (3)

    The value of W can be determined from themodel for a desirable concentration level for

    different assimilative capacities estimated from

    physics, biology and chemistry of the recieving.

    This Model is useful in design of treatment plant

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    3. Environmental Modifications

    based WQM

    a = W/C (4)

    How the system environment (Physical, chemical

    and biological parameters) can be modified to

    meet the required C for a given waste load W

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    ReferencesChapra,S.C. et al (1983), “Engineering approaches for lake

    management”, Volume 2: Mechanistic modelling, butterworth,USA.

    Thomann R.V.(1963), “Mathematical model for D.O” J.San.Engr.Div.ASCE 89(SA5): 1-30

    Thomann R.V (1981), “Equilibrium model of fate of microcontaminants in diverse aquatic food chains” Can. J. Fish Aquat.Sci.38:280-296.

    Thomann R.V. et al (1983) “Physico-chemical model of toxicsubstances in the great lakes”, J. Great Lakes Res. 9(4), 474-496.

    Thomann R.V.et al (1964) “Estuarine water quality management andforecasting” J.San. Engr.Division ASCE 90(SA5):9-36.

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