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A screening approach for non-parametric global sensitivity analysis

机译:非参数全局敏感性分析的筛选方法

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摘要

Global sensitivity analysis (GSA) can help practitioners focusing on the inputs whose uncertainties have an impact on the model output, which allows reducing the complexity of the model. Screening, as the qualitative method of GSA, is to identify and exclude non- or less-influential input variables in high-dimensional models. However, for non-parametric problems, there remains the challenging problem of finding an efficient screening procedure, as one needs to properly handle the non-parametric high-order interactions among input variables and keep the size of the screening experiment economically feasible. In this study, we design a novel screening approach based on analysis of variance decomposition of the model. This approach combines the virtues of run-size economy and model independence. The core idea is to choose a low-level complete orthogonal array to derive the sensitivity estimates for all input factors and their interactions with low cost, and then develop a statistical process to screen out the non-influential ones without assuming the effect-sparsity of the model. Simulation studies show that the proposed approach performs well in various settings.
机译:全局敏感性分析(GSA)可以帮助从业者专注于不确定性会对模型输出产生影响的输入,从而可以降低模型的复杂性。作为GSA的定性方法,筛选是在高维模型中识别和排除无影响或影响较小的输入变量。但是,对于非参数问题,仍然存在寻找有效筛选程序的挑战性问题,因为需要正确处理输入变量之间的非参数高阶相互作用,并使筛选实验的规模在经济上可行。在这项研究中,我们设计了一种基于模型方差分解分析的新颖筛选方法。这种方法结合了规模经济和模型独立性的优点。核心思想是选择一个低级完整的正交阵列,以低成本获得所有输入因子及其相互作用的灵敏度估计,然后开发一个统计过程以筛选出无影响因子,而无需假设效应的稀疏性。该模型。仿真研究表明,所提出的方法在各种环境下均具有良好的性能。

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