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S-BORM: Reliability-based optimization of general systems using buffered optimization and reliability method

机译:S-BORM:使用缓冲优化和可靠性方法对通用系统进行基于可靠性的优化

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摘要

Reliability-based optimization (RBO) is crucial for identifying optimal risk-informed decisions for designing and operating engineering systems. However, its computation remains challenging as it requires a concurrent task of optimization and reliability analysis. Moreover, computation becomes even more complicated when considering performance of a general system, whose failure event is represented as a link-set of cut-sets. This is because even when component events have smooth and convex limit-state functions, the system limit -state function has neither property, except in trivial cases. To address the challenge, this study develops an efficient algorithm to solve RBO problems of general system events. We employ the buffered optimization and reliability method (BORM), which utilizes, instead of the conventional failure probability definition, the buffered failure probability. The proposed algorithm solves a sequence of difference-of-convex RBO models iteratively by employing a proximal bundle method. For demonstration, we design various numerical examples with increasing complexity that include up to 10,062 cut-sets, which are solved by the proposed algorithm within a reasonable computational time with high accuracy. We also demonstrate the algorithm's robustness by performing extensive parametric studies.
机译:基于可靠性的优化 (RBO) 对于确定设计和运营工程系统的最佳风险知情决策至关重要。然而,它的计算仍然具有挑战性,因为它需要同时执行优化和可靠性分析任务。此外,当考虑一般系统的性能时,计算变得更加复杂,其故障事件表示为切割集的链接集。这是因为即使组件事件具有平滑和凸起的极限状态函数,系统极限状态函数也没有任何属性,除非在微不足道的情况下。为了应对这一挑战,该文开发了一种求解一般系统事件RBO问题的高效算法。我们采用缓冲优化和可靠性方法(BORM),该方法利用缓冲故障概率来代替传统的故障概率定义。该算法采用近端丛方法迭代求解一系列凸差RBO模型。为了进行演示,我们设计了各种复杂度递增的数值示例,包括多达 10,062 个切割集,这些示例由所提出的算法在合理的计算时间内以高精度求解。我们还通过进行广泛的参数研究来证明该算法的鲁棒性。

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