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Introduction
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The Hanford Site
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What does in, must come out….
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recharge Other losses..including external water exchanges
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K-U1 Hanford (Unit 1) Hydraulic Conductivity Multiplier K-U5 Ringold (Unit 5) Hydraulic Conductivity Multiplier K-U7 Ringold (Unit 7) Hydraulic Conductivity Multiplier K-U9 Ringold (Unit 9) Hydraulic Conductivity Multiplier SY-H Hanford (Unit 1) Specific Yield Multiplier SY-RU5 Ringold (Unit 5) Specific Yield Multiplier F-CC Cold Creek Valley Flux Multiplier F-DC Dry Creek Valley Flux Multiplier F-NR Natural Recharge Multiplier F-RH Rattlesnake Hills Flux Multiplier. Model parameters Application of “principal of parsimony”
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Hillside and Piezometers
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System Properties Transmissivity = 100 m 2 /day Creek conductance is very high Recharge = 30 mm/yr
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Groundwater levels
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Transmissivity distribution - I 100 m 2 /day
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12 m 2 /day 360 m 2 /day Transmissivity distribution - II
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Chesapeake Bay
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Watershed Model by Major Basin
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P4 Potomac Segmentation
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Simulated with HSPF
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Loading Sources in Watershed Model PastureHay Imp Urb Cons. Till Perv UrbForest Conv. TillManure RIVER REACH Mixed Point Source Septic
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Crop Simulation MeteorologyPrecipitation Runoff and Groundwater Land Morphology Nitrogen Cycle Sediment Export Phosphorus Cycle Nutrient Inputs
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Crop Simulation Water Sediment AGCHEM PQUAL Water Sediment
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Water simulation Ground Water Surface Interflow Lower Zone
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Sediment Simulation Detached Sediment Soil Matrix (unlimited) Wash off Detachment Attachment f(rain intensity) f(time)
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Trees Roots Leaves Particulate Refractory Organic N Particulate Labile Organic N Solution Ammonia Nitrate Solution Labile Organic N Adsorbed Ammonia Solution Refractory Organic N Nitrogen Cycle in Watershed Model Forest Atmospheric Deposition Denitrification
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River Sediment Simulation Suspended Sediment Bed Storage (unlimited) Outflow Scour Deposition in Phase IV Watershed Model Inflow
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N River Simulation Algae ORGN NO3 } Sediment NH3
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SNOW section of the PERLND module of HSPF
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PWATER section of the PERLND module of HSPF
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(continued)
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P4 Potomac Segmentation Gauging station
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Daily Flow
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Monthly Volume
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Exceedence fraction
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lzsn 0.2732 0.8083 infilt 0.1599 0.0704 agwrc 0.9500 0.9837 deepfr 2.0000E-03 1.0000E-03 basetp 2.9457E-02 0.1719 agwetp 1.5590E-03 3.4537E-03 uzsn 1.5798 0.7269 intfw 2046.0 9.0670 irc 0.8671 0.8931 lzetp 0.6000 0.6000 Parameter values
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lzsn 0.2732 0.8083 0.0460 infilt 0.1599 0.0704 0.0159 agwrc 0.9500 0.9837 0.9979 deepfr 2.0000E-03 1.0000E-03 5.0000e-2 basetp 2.9457E-02 0.1719 1.6641e-3 agwetp 1.5590E-03 3.4537E-03 1.0000e-3 uzsn 1.5798 0.7269 2.4509 intfw 2046.0 9.0670 18.950 irc 0.8671 0.8931 0.9203 lzetp 0.6000 0.6000 0.6000 More parameter values
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The common thread A model parameterised on the basis of “outside measurements” alone will probably fit field data poorly. Hence it must be “calibrated”.
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The common thread No matter how many parameters a model has (ie. no matter how complex it is) normally only a handful of parameters will be adjusted during the calibration process. The model’s complexity then becomes a veneer.
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The common thread Even after a model has been calibrated, it is still very rare for model to have the ability to simulate every nuance of a system’s behaviour.
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The common thread Even if it could, a multiplicity of parameters would normally provide an identically good fit between model outcomes and field measurements. The more parameters that a model has (ie. the more complex that it is, the greater the extent of parameter nonuniqueness).
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Soooooooo…. When we make a prediction using our model, especially one that involves fine detail, to what extent can we believe the model?
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Soooooooo…. And which of the many possible parameter sets that calibrate the model do we use in making this prediction?
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