Adaptive Surrogate Model for Failure Probability Estimation

Yi Qin, Yue Zhang, Zexin Liu, Xueyu Zhu, Peng Wang
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Abstract

Estimating failure probability becomes a fundamental task in many complex engineering designs and optimizations. Yet, evaluation of failure probability via direct sampling from a given system can be computationally expensive and sometimes impossible. Although the construction of a response surface/surrogate could reduce such computational cost, reliance on its sampling alone may still yield an erroneous estimate of the failure probability. In this paper, we employ generalized polynomial chaos and develop an adaptive method whose surrogate model evolves with the additional data sampled from the underlying system as the iteration proceeds. It is more flexible by not requiring an accurate surrogate model in priori. Via three distinct numerical examples and one practical problem on a spintronic device, we demonstrate that our novel scheme provides an efficient tool to estimate system failure probability.
故障概率估计的自适应代理模型
在许多复杂的工程设计和优化中,估计失效概率是一项基本任务。然而,通过从给定系统中直接采样来评估故障概率在计算上是昂贵的,有时是不可能的。虽然响应面/代理的构建可以减少这样的计算成本,但仅依赖其采样仍然可能产生对失效概率的错误估计。本文采用广义多项式混沌,提出了一种自适应方法,该方法的代理模型随着迭代过程中从底层系统中采样的额外数据而进化。它不需要先验的精确代理模型,因此更加灵活。通过三个不同的数值算例和一个自旋电子器件的实际问题,我们证明了我们的新方案提供了估计系统故障概率的有效工具。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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