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Bounds approximation of limit-state surface based on active learning Kriging model with truncated candidate region for random-interval hybrid reliability analysis

机译:基于主动学习Kriging模型的基于随机间隔混合可靠性分析的主动学习Kriging模型的限制状态表面的近似值

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摘要

This article reports a brand-new methodology based on active learning Kriging model for hybrid reliability analysis (HRA) with both random and interval variables. Unlike probabilistic reliability analysis, the limit state surface (LSS) of HRA is projected into a banded region in the domain of random variables. Only approximating the bounds of the banded region is able to meet the accuracy requirement of HRA. In the proposed methodology, the HRA problem is innovatively transformed into a traditional system reliability analysis (SRA) problem with numerous failure modes. And then a basic idea from the field of SRA is borrowed into HRA, and the so-called truncated candidate region (TCR) for HRA is proposed. In each iteration, the negligible region which probably does not influence the bounds estimation of failure probability is truncated from the original candidate region, and the optimal training point is chosen from the TCR. After several iterations, the TCR will converge to the true ideal candidate region, that is, the candidate region without the inner part of LSS, and the added training points will be driven to the region around the bounds of LSS. The performance of the proposed method is compared with relevant methods by five case studies.
机译:本文报告了一种基于主动学习Kriging模型的全新方法,用于混合可靠性分析(HRA),随机和间隔变量。与概率可靠性分析不同,HRA的极限状态表面(LSS)被投射到随机变量域中的带状区域中。仅近似带状区域的界限能够满足HRA的精度要求。在拟议的方法中,HRA问题是创新性地转变为具有许多故障模式的传统系统可靠性分析(SRA)问题。然后从SRA领域的基本想法借入HRA,并提出了对HRA的所谓截断候选地区(TCR)。在每次迭代中,可能不会影响失败概率的界限估计的可忽略的区域被从原始候选区域截断,并且从TCR中选择最佳训练点。在几次迭代之后,TCR将收敛到真实的理想候选区域,即没有LSS内部的候选区域,并且添加的训练点将被驱动到LSS的边界周围的区域。将所提出的方法的性能与相关方法进行比较,五个案例研究。

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