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Calibration of stormwater quality regression models: a random process?
A Dembélé1, J-L Bertrand-Krajewski, B Barillon
1Université de Lyon, INSA Lyon, LGCIE, 34 Avenue des Arts, F-69621 Villeurbanne Cedex, France. abel.dembele@insa-lyon.fr
Regression models for pollutant event mean concentrations (EMC) are sensitive to calibration data size and content. Model results change when re-calibrated with growing datasets, impacting urban catchment analysis.
Area of Science:
- Environmental science
- Hydrology
- Water quality modeling
Background:
- Regression models are crucial for estimating pollutant event mean concentrations (EMC) in urban wet weather discharges.
- Understanding the calibration sensitivity of these models is vital for accurate water quality assessments.
Purpose of the Study:
- To investigate the sensitivity of EMC regression models to the size and content of calibration datasets.
- To analyze how model results change when re-calibrated with evolving and expanding datasets over time.
Main Methods:
- Developed and analyzed four Total Suspended Solids (TSS) EMC regression models (two log-linear, two linear) using data from 64 rain events.
- Employed iterative re-weighted least squares for calibration, comparing it with ordinary least squares.
- Investigated three calibration strategies: chronological order and random sampling.
Main Results:
- Iterative re-weighted least squares yielded more robust and less sensitive model calibration compared to ordinary least squares.
- The best-performing nonlinear model demonstrated high sensitivity to both the size and composition of the calibration dataset.
- Model predictions varied significantly when re-calibrated with updated or expanded datasets.
Conclusions:
- The accuracy and reliability of EMC regression models are significantly influenced by the characteristics of the calibration data.
- Careful consideration of dataset size and content is essential for robust wet weather pollution modeling in urban catchments.
- Dynamic recalibration strategies are necessary to maintain model accuracy as new data becomes available.
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