H44B-04
Global Sensitivity Analysis for Process Identification under Model Uncertainty

Thursday, 17 December 2015: 16:45
3014 (Moscone West)
Ming Ye1, Heng Dai2, Anthony P Walker3, Liangsheng Shi4 and Jinzhong Yang4, (1)Florida State University, Scientific Computing, Tallahassee, FL, United States, (2)Pacific Northwest National Laboratory, Richland, WA, United States, (3)Oak Ridge National Laboratory, Oak Ridge, TN, United States, (4)Wuhan University, Wuhan, China
Abstract:
The environmental system consists of various physical, chemical, and biological processes, and environmental models are always built to simulate these processes and their interactions. For model building, improvement, and validation, it is necessary to identify important processes so that limited resources can be used to better characterize the processes. While global sensitivity analysis has been widely used to identify important processes, the process identification is always based on deterministic process conceptualization that uses a single model for representing a process. However, environmental systems are complex, and it happens often that a single process may be simulated by multiple alternative models. Ignoring the model uncertainty in process identification may lead to biased identification in that identified important processes may not be so in the real world. This study addresses this problem by developing a new method of global sensitivity analysis for process identification. The new method is based on the concept of Sobol sensitivity analysis and model averaging. Similar to the Sobol sensitivity analysis to identify important parameters, our new method evaluates variance change when a process is fixed at its different conceptualizations. The variance considers both parametric and model uncertainty using the method of model averaging. The method is demonstrated using a synthetic study of groundwater modeling that considers recharge process and parameterization process. Each process has two alternative models. Important processes of groundwater flow and transport are evaluated using our new method. The method is mathematically general, and can be applied to a wide range of environmental problems.