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Computational methods for accounting structural uncertainties - Applications in dynamic behavior of piping systems

机译:核对结构不确定性的计算方法 - 管道系统动态行为的应用

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An efficient importance sampling method is suggested to approximate the multi-dimensional integrals which arise in mechanical analysis in presence of structural uncertainties. The procedure is especially suitable when the probabilities of failure or response moments conditional on the system parameters are available. The purpose of the study is to yield sufficiently accurate results with acceptable computational cost in an industrial context. The method is an importance sampling method based on a second order asymptotic approximation combined with the HyperCube Latin simulation method. The efficiency of the method is illustrated with several examples and a test case from an industrial problem. Considerable reduction of the statistical error of the estimated failure probability is achieved. The accuracy of the method is assured provided the points of local maximum likelihood can be identified and/or are not too numerous and uniformly distributed.
机译:建议有效的重要性抽样方法近似于存在结构不确定性的机械分析中出现的多维积分。当系统参数上的故障或响应时刻的概率可用时,该过程特别适用。该研究的目的是在工业环境中产生足够的准确结果,以可接受的计算成本。该方法是基于二阶渐近近似的重要性采样方法,与超立体拉丁仿真方法相结合。该方法的效率与工业问题的几个例子和测试用例说明。实现了估计失效概率的统计误差的相当大的降低。提供了该方法的准确性,提供了局部最大可能性的点可以识别和/或不太多并且均匀分布。

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