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A new efficient simulation method based on Bayes' theorem and importance sampling Markov chain simulation to estimate the failure-probability-based global sensitivity measure

机译:一种新的基于贝叶斯定理和重要性抽样马尔可夫链仿真的高效仿真方法,用于估计基于故障概率的全局灵敏度测度

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摘要

The failure-probability-based global sensitivity measure can detect the effect of input variables on the structural failure probability, which can provide useful information in reliability-based design. In this paper, a new efficient simulation method is proposed to estimate the failure-probability-based global sensitivity measure. The proposed method is based on the Bayes' theorem and importance sampling Markov chain simulation. The Bayes' theorem is used to provide a single-loop simulation method and the importance sampling Markov chain simulation is used to further reduce the computational cost. Compared to the traditional double-loop Monte Carlo simulation method, the proposed method requires only a single set of samples to estimate the failure-probability-based global sensitivity measure and its computational cost does not depend on the dimensionality of input variables. Finally, one numerical example and two engineering examples are presented to illustrate the accuracy and efficiency of the proposed method.
机译:基于故障概率的全局灵敏度度量可以检测输入变量对结构故障概率的影响,这可以为基于可靠性的设计提供有用的信息。本文提出了一种新的有效仿真方法来估计基于故障概率的全局灵敏度测度。该方法基于贝叶斯定理和重要性抽样马尔可夫链模拟。贝叶斯定理用于提供单环仿真方法,重要性抽样马尔可夫链仿真用于进一步降低计算成本。与传统的双环蒙特卡洛模拟方法相比,该方法仅需要一组样本即可估计基于故障概率的全局灵敏度测度,其计算成本不取决于输入变量的维数。最后,通过一个数值例子和两个工程例子来说明该方法的准确性和有效性。

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