克里金
灵敏度(控制系统)
蒙特卡罗方法
概率密度函数
重要性抽样
可靠性(半导体)
数学
贝叶斯定理
随机变量
力矩(物理)
替代模型
计算机科学
统计
数学优化
贝叶斯概率
工程类
经典力学
量子力学
物理
功率(物理)
电子工程
作者
Qing Guo,Hongbo Zhai,Bingbing Suo,Weicheng Zhao,Yongshou Liu
标识
DOI:10.1016/j.probengmech.2023.103441
摘要
This paper develops a novel failure probability-based global sensitivity index by introducing the Bayes formula into the moment-independent global sensitivity index to approximate the effect of input random variables or stochastic processes on the time-variant reliability. The proposed global sensitivity index can estimate the effect of uncertain inputs on the time-variant reliability by comparing the difference between the unconditional probability density function of input variables and the conditional probability density function in failure state of input variables. Furthermore, a single-loop active learning Kriging method combined with metamodel-based importance sampling is employed to improve the computational efficiency. The accuracy of the results obtained by Kriging model is verified by the reference results provided by the Monte Carlo simulation. Four examples are investigated to demonstrate the significance of the proposed failure probability-based global sensitivity index and the effectiveness of the computational method.
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