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Research on reliability sensitivity for ranking the importance of random influential factors

机译:可靠性敏感性对随机影响因素重要性排序的研究

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During the reliability analysis, the influential factors that play important role on reliability, mainly contain two aspects: the influence of the randomicity of the influential factors itself on reliability and its coupling influence combined with the randomicity of other influential factors on reliability. Considering the above two aspects of influence, two kinds of reliability sensitivity, including single reliability sensitivity and synthetical reliability sensitivity, are defined in this paper for estimating the influence of each variable on reliability. To improve the computation efficiency of the above methods and expand their applicability, especially aiming at solving the case that the limit state function is implicit and its solution consumes much time of computer simulation, a fast method for computing reliability sensitivity by combining the kriging model with Monte Carlo simulation is presented in this paper. As shown by the example, agreement between results computed by both methods appears very good and the proposed methods are efficient and available for engineering application.
机译:在可靠性分析中,对可靠性起重要作用的影响因素主要包括两个方面:影响因素本身的随机性对可靠性的影响及其耦合影响,以及其他影响因素对可靠性的随机性。考虑到上述两个方面的影响,本文定义了两种可靠性敏感性,包括单一可靠性敏感性和综合可靠性敏感性,以估计每个变量对可靠性的影响。为了提高上述方法的计算效率并扩展其适用性,特别是针对解决极限状态函数是隐式的,其解决方案要花费大量计算机仿真时间的情况,这是一种将克里格模型与Kriging模型相结合的快速计算可靠性的方法。本文介绍了蒙特卡洛模拟。如该示例所示,两种方法计算出的结果之间的一致性看起来非常好,并且所提出的方法高效且可用于工程应用。

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