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Deterministic sensitivity analysis for a model for flow in porous media

机译:多孔介质流动模型的确定性敏感性分析

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A deterministic method for sensitivity analysis is developed and applied to a mathematical model for the simulation of flow in porous media. The method is based on the singular value decomposition (SVD) of the Jacobian matrix of the model. It is a local approach to sensitivity analysis providing a hierarchical classification of the directions in both the input space and of those in the output space reflecting the degree of sensitiveness of the latter to the former. Its low computational cost, in comparison with that of statistical approaches, allows the study of the variability of the results of the sensitivity analysis due to the variations of the input parameters of the model, and thus it can provide a quality criterion for the validity of more classical probabilistic global approaches. For the example treated here, however, this variability is weak, and deterministic and statistical methods yield similar sensitivity results.
机译:开发了一种确定性的灵敏度分析方法,并将其应用于数学模型,用于模拟多孔介质中的流动。该方法基于模型的雅可比矩阵的奇异值分解(SVD)。这是一种用于敏感性分析的本地方法,它提供了输入空间中和输出空间中的方向的层次分类,反映了后者对前者的敏感程度。与统计方法相比,其较低的计算成本可用于研究由于模型输入参数的变化而导致的灵敏度分析结果的可变性,因此,它可以为验证模型的有效性提供质量标准。更经典的概率全局方法。但是,对于此处处理的示例,此可变性较弱,并且确定性和统计方法得出的灵敏度结果相似。

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