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Symmetrical design for symmetrical global sensitivity analysis of model output

机译:用于模型输出对称全局灵敏度分析的对称设计

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Symmetrical global sensitivity analysis (SGSA) can help practitioners focusing on the symmetrical terms of inputs whose uncertainties have an impact on the model output, which allows reducing the complexity of the model. However, there remains the challenging problem of finding an efficient method to get symmetrical global sensitivity indices (SGSI) when the functional form of the symmetrical terms is unknown, including numerical and non-parametric situations. In this study, we propose a novel sampling plan, called symmetrical design, for SGSA. As a preliminary experiment for model feature extracting, such plan offers the virtue of run-size economy due to its closure respective to the given group. Using the design, we give estimation methods of SGSI as well as their asymptotic properties respectively for numerical model and non-parametrical model directly by the model outputs, and further propose a significance test for SGSI in non-parametric situation. A case study for a benchmark of GSA and a real data analysis show the effectiveness of the proposed design.
机译:对称全局敏感性分析(SGSA)可以帮助从业人员专注于不确定性影响模型输出的输入对称项,从而可以降低模型的复杂性。但是,仍然存在挑战性的问题,即当对称项的函数形式未知时(包括数值和非参数情况),找到一种有效的方法来获得对称全局敏感度指数(SGSI)。在这项研究中,我们为SGSA提出了一种新颖的抽样计划,称为对称设计。作为模型特征提取的初步实验,由于该计划与给定组相对应,因此该计划具有运行规模经济的优点。使用该设计,我们直接通过模型输出给出了SGSI的估计方法及其对数值模型和非参数模型的渐近性质,并进一步提出了在非参数情况下SGSI的显着性检验。以GSA基准为例的案例研究和真实数据分析证明了所提出设计的有效性。

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