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Parameter Estimation for Groundwater Models under Uncertain Irrigation Data.

Yonas Demissie, Albert Valocchi1, Ximing Cai1

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Accurate groundwater modeling requires precise parameters. This study introduces a new method, input uncertainty weighted least-squares (IUWLS), to reduce bias caused by uncertain irrigation data in groundwater model parameters and predictions.

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Area of Science:

  • Hydrogeology
  • Environmental Modeling
  • Geostatistics

Background:

  • Groundwater model accuracy is crucial for subsurface characterization.
  • Uncertainty in source/sink terms, like irrigation data, can bias parameter estimates and predictions using standard regression methods.

Purpose of the Study:

  • To quantify bias in groundwater model parameters and predictions resulting from irrigation data errors.
  • To present a novel inverse modeling technique, input uncertainty weighted least-squares (IUWLS), for unbiased parameter estimation with uncertain source/sink data.

Main Methods:

  • Developed and applied the input uncertainty weighted least-squares (IUWLS) method, incorporating generalized least-squares with objective function weights adjusted for pumping uncertainty.
  • Conducted analytical and numerical experiments using Republican River Basin irrigation data.
  • Compared IUWLS with ordinary least-squares (OLS) under varying irrigation data uncertainty and calibration conditions.

Main Results:

  • Ordinary least-squares (OLS) calibration resulted in statistically significant bias (p < 0.05) in estimated parameters and predictions, persisting across different calibration datasets and sizes.
  • The proposed IUWLS method effectively minimized bias by directly accounting for irrigation pumping uncertainties during calibration.

Conclusions:

  • Standard regression-based inverse modeling techniques are susceptible to bias when source/sink data are uncertain.
  • The IUWLS method provides an effective and computationally efficient approach for unbiased groundwater model parameter estimation in the presence of input data uncertainty.