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A global sensitivity analysis method based on the Gauss-Lobatto integration and its application in layered periodic foundations with initial stress

机译:基于Gauss-Lobatto集成的全局敏感性分析方法及其在初始压力​​分层周期基础中的应用

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摘要

A global sensitivity analysis method based on the Gauss-Lobatto integration is proposed and applied to study the attenuation zones of layered periodic foundations including the effect of initial stress. Comparisons with existing results of a mathematical model in previous studies are conducted to validate the proposed method, and the accuracy of the proposed method is found to be superior to the extensively used Monte Carlo simulation method in the global sensitivity analysis. Global sensitivity analyses of the lower bound frequency, width and maximum attenuation coefficient of the first attenuation zone are conducted considering five input parameters. The relative importance of every individual parameter and their interactions in determining the first attenuation zone are examined. Moreover, fitting equations of the lower bound frequency, width and maximum attenuation coefficient of the first attenuation zone are developed as guidelines to design layered periodic foundations with initial stress.
机译:提出了一种基于Gauss-Lobatto集成的全局敏感性分析方法,并应用分层周期基础的衰减区,包括初始应力的效果。对先前研究中的数学模型的现有结果的比较是进行的,以验证所提出的方法,并且发现所提出的方法的准确性优于全局敏感性分析中的广泛使用的蒙特卡罗模拟方法。考虑五个输入参数,进行了第一衰减区的下限频率,宽度和最大衰减系数的全局敏感性分析。检查每个单独参数的相对重要性及其在确定第一衰减区时的相互作用。此外,第一衰减区的较低频率,宽度和最大衰减系数的拟合方程被开发为设计具有初始应力的分层周期基础的指导方针。

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