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Global sensitivity analysis using a Gaussian Radial Basis Function metamodel

机译:使用高斯径向基函数元模型的全局灵敏度分析

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Sensitivity analysis plays an important role in exploring the actual impact of adjustable parameters on response variables. Amongst the wide range of documented studies on sensitivity measures and analysis, Sobol' indices have received greater portion of attention due to the fact that they can provide accurate information for most models. In this paper, a novel analytical expression to compute the Sobol' indices is derived by introducing a method which uses the Gaussian Radial Basis Function to build metamodels of computationally expensive computer codes. Performance of the proposed method is validated against various analytical functions and also a structural simulation scenario. Results demonstrate that the proposed method is an efficient approach, requiring a computational cost of one to two orders of magnitude less when compared to the traditional Quasi Monte Carlo-based evaluation of Sobol' indices. (C) 2016 Elsevier Ltd. All rights reserved.
机译:灵敏度分析在探讨可调参数对响应变量的实际影响方面起着重要作用。在有关敏感性测量和分析的大量文献研究中,Sobol指数由于可以为大多数模型提供准确的信息而备受关注。在本文中,通过引入一种使用高斯径向基函数建立计算上昂贵的计算机代码的元模型的方法,得出了一种计算Sobol指数的新颖解析表达式。针对各种分析功能以及结构仿真方案验证了所提出方法的性能。结果表明,所提出的方法是一种有效的方法,与基于传统的基于蒙特卡洛的Sobol指数评估相比,所需的计算成本要少一两个数量级。 (C)2016 Elsevier Ltd.保留所有权利。

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