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Characterizing the Influence of Multiple Uncertainties on Predictions of Contaminant Discharge in Groundwater Within a Lagrangian Stochastic Formulation

Assessing the risks associated with transport of contaminants in hydrogeological systems requires the characterization of multiple sources of uncertainty. This paper examines the impact of the uncertainty in the source zone mass release rate, aquifer recharge, and the spatial structure of the hydrau...

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Bibliographic Details
Published in:Water resources research 2020-10, Vol.56 (10), p.n/a
Main Authors: Ciriello, Valentina, Barros, Felipe P. J.
Format: Article
Language:English
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Summary:Assessing the risks associated with transport of contaminants in hydrogeological systems requires the characterization of multiple sources of uncertainty. This paper examines the impact of the uncertainty in the source zone mass release rate, aquifer recharge, and the spatial structure of the hydraulic conductivity on transport predictions. Through the use of the Lagrangian framework, we develop semianalytical solutions for the first two moments of the total solute discharge through a control plane while accounting for source zone release conditions and recharge. We employ global sensitivity analysis (GSA) to investigate how the predictive uncertainty of the mass discharge is affected by uncertainty in source zone mass release rate, recharge, and the variance of the log‐conductivity field. The semianalytical solutions are employed with the polynomial chaos expansion technique to perform a GSA. Our results reveal the relative influence of each source of uncertainty on the robustness of model predictions, which is critical for site managers to allocate resources and design mitigation strategies. Key Points We develop semianalytical solutions for the low‐order moments of solute discharge in groundwater We investigate relative importance of source release rate, aquifer recharge, and log‐conductivity variance on the moments of solute discharge Global sensitivity analysis is employed with surrogate models to characterize predictive uncertainty
ISSN:0043-1397
1944-7973
DOI:10.1029/2020WR027867