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Reliability-based Design Optimization of High-Dimensional Engineered Systems Involving Computationally Expensive Simulations

机译:基于可靠性的高维工程系统设计优化,涉及计算昂贵的模拟

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Reliability-based design optimization (RBDO) has attracted considerable attention in the past decades to optimize engineered systems and satisfy reliability requirements in design. However, RBDO under high-dimensional uncertainty is hindered by its huge computational burden. In this paper, we tackle this problem by adopting a recently developed high-dimensional reliability analysis (HDRA) method. The HDRA method optimally combines the strengths of univariate dimension reduction (UDR) and Kriging-based reliability analysis, which achieves satisfactory accuracy and efficiency for high-dimensional reliability analysis problems with strong variate interactions and correlations. The computational efficiency of high-dimensional RBDO is improved by pursuing two new strategies: (i) newly selected samples are updated for all the constraints during the sequential sampling process in HDRA; and (ii) a two-stage surrogate modeling strategy is adopted to first locate a highly probable region of the optimum design and then locally refine the accuracy of the surrogates in this region. Results of two mathematical examples show that the proposed HDRA-based RBDO (RBDO-HDRA) method produces higher accuracy and comparable efficiency than the IJDR-based RBDO (RBDO-UDR) method and the ordinary Kriging-based RBDO (RBDO-Kriging) method. The better performance can be attributed to the capability of RBDO-HDRA to handle both high dimension and strong interactions among variables.
机译:基于可靠性的设计优化(RBDO)在过去几十年中引起了相当大的关注,以优化工程化系统并满足设计的可靠性要求。然而,在高维不确定性下的RBDO因其巨大的计算负担而受阻。在本文中,我们通过采用最近开发的高维可靠性分析(HDRA)方法来解决这个问题。 HDRA方法最佳地结合了单变量尺寸减少(UDR)和基于Kriging的可靠性分析的强度,这使得具有强大变化的相互作用和相关性的高维可靠性分析问题达到了令人满意的精度和效率。通过追求两种新策略来提高高维RBDO的计算效率:(i)在HDRA中的顺序采样过程中的所有约束更新新选择的样本; (ii)采用两级代理建模策略首先定位最佳设计的高度可能的区域,然后在本地优化该地区的替代品的准确性。两个数学例子结果表明,所提出的基于HDRA的RBDO(RBDO-HDRA)方法产生比基于IJDR的RBDO(RBDO-UDR)方法和基于普通的Kriging的RBDO(RBDO-Kriging)方法产生更高的精度和相当的效率。更好的性能可以归因于RBDO-HDRA的能力,以处理变量之间的高维和强的相互作用。

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