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Application of directional importance sampling for estimation of first excursion probabilities of linear structural systems subject to stochastic Gaussian loading

机译:方向重要性抽样在线性结构系统承受随机高斯载荷的第一偏移概率估计中的应用

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摘要

This contribution addresses the estimation of first excursion probabilities of linear structural systems subject to stochastic Gaussian loading by means of simulation. This probability is estimated by combining existing knowledge on the geometry of the associated failure domain with Directional Importance Sampling. In this way, the space associated with the stochastic loading is explored by generating some random directions according to a prescribed importance sampling distribution; then, each random direction is analyzed taking advantage of the linearity of the response with respect to the stochastic loading. Such an approach allows estimating small failure probabilities with high accuracy and precision while requiring a reduced number of samples. The application of Directional Importance Sampling is illustrated by means of a series of examples, indicating that failure probabilities in the order of 10~(-3) or less can be estimated reliably with a reduced number of samples, even in problems comprising involved structural models.
机译:该贡献通过仿真解决了承受随机高斯荷载的线性结构系统的第一偏移概率的估计。通过将有关故障域的几何结构的现有知识与定向重要性采样相结合,可以估计该概率。这样,通过根据规定的重要性采样分布生成一些随机方向来探索与随机负载相关的空间。然后,利用响应相对于随机载荷的线性来分析每个随机方向。这种方法允许以高精度和高精度来估计小的故障概率,同时需要减少数量的样本。通过一系列示例说明了方向性重要性采样的应用,表明即使减少了样本数量,也可以可靠地估计出10〜(-3)或更小的故障概率,即使在涉及结构模型的问题中也是如此。 。

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