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Bayesian reliability-based design optimization using eigenvector dimension reduction (EDR) method

机译:基于特征向量降维(EDR)的基于贝叶斯可靠性的设计优化

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摘要

In practical engineering design, most data sets for system uncertainties are insufficiently sampled from unknown statistical distributions, known as epistemic uncertainty. Existing methods in uncertainty-based design optimization have difficulty in handling both aleatory and epistemic uncertainties. To tackle design problems engaging both epistemic and aleatory uncertainties, reliability-based design optimization (RBDO) is integrated with Bayes theorem. It is referred to as Bayesian RBDO. However, Bayesian RBDO becomes extremely expensive when employing the first- or second-order reliability method (FORM/SORM) for reliability predictions. Thus, this paper proposes development of Bayesian RBDO methodology and its integration to a numerical solver, the eigenvector dimension reduction (EDR) method, for Bayesian reliability analysis. The EDR method takes a sensitivity-free approach for reliability analysis so that it is very efficient and accurate compared with other reliability methods such as FORM/SORM. Efficiency and accuracy of the Bayesian RBDO process are substantially improved after this integration.
机译:在实际工程设计中,大多数用于系统不确定性的数据集都无法从未知统计分布(称为认知不确定性)中充分采样。基于不确定性的设计优化中的现有方法在处理不确定性和认知不确定性方面均存在困难。为了解决涉及认知和不确定性不确定性的设计问题,将基于可靠性的设计优化(RBDO)与贝叶斯定理集成在一起。它被称为贝叶斯RBDO。但是,当采用一阶或二阶可靠性方法(FORM / SORM)进行可靠性预测时,贝叶斯RBDO变得非常昂贵。因此,本文提出了贝叶斯RBDO方法的发展,并将其集成到用于贝叶斯可靠性分析的数值求解器特征向量降维(EDR)方法中。 EDR方法采用无敏感度方法进行可靠性分析,因此与其他可靠性方法(如FORM / SORM)相比,它非常有效且准确。集成后,贝叶斯RBDO处理的效率和准确性大大提高。

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