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RELIABLE SPACE PURSUING FOR RBDO WITH BALCK-BOX PERFORMANCE FUNCTIONS

机译:具有黑盒性能功能的RBDO的可靠空间追求

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摘要

Reliability-based design optimization (RBDO) is intrinsically a double-loop procedure since it involves an overall optimization and an iterative reliability assessment at each search point. Due to the double-loop procedure, the computational expense of RBDO is normally very high. Current RBDO research is focused on performance functions having explicit analytical expression and readily available gradients. This paper addresses a more challenging type of RBDO problem in which the performance functions are computation intensive. These computation intensive functions are often considered as a "black-box" and their gradients are not available or not reliable. Based on the reliable design space (RDS) concept proposed earlier by the authors, this paper proposes a Reliable Space Pursuing (RSP) approach, in which RDS is first identified and then gradually refined while optimization is performed. It theoretically avoids the nested optimization and probabilistic assessment loop. This approach can apply to RBDO problems with either analytical or black-box performance functions. Three well known numerical problems from the literature are used to test and demonstrate the effectiveness of RSP.
机译:基于可靠性的设计优化(RBDO)本质上是一个双循环过程,因为它涉及到总体优化和每个搜索点的迭代可靠性评估。由于采用了双循环程序,RBDO的计算费用通常很高。当前的RBDO研究集中在具有明确分析表达式和易于获得的梯度的性能函数上。本文讨论了性能函数是计算密集型的更具挑战性的RBDO问题。这些计算密集型函数通常被视为“黑匣子”,并且它们的梯度不可用或不可靠。基于作者较早提出的可靠设计空间(RDS)概念,本文提出了一种可靠的空间追求(RSP)方法,该方法首先识别RDS,然后在进行优化时逐步完善。从理论上讲,它避免了嵌套的优化和概率评估循环。这种方法可以应用于具有分析功能或黑盒性能功能的RBDO问题。来自文献的三个众所周知的数值问题用于测试和证明RSP的有效性。

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