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A local Kriging approximation method using MPP for reliability-based design optimization

机译:基于MPP的局部Kriging近似方法用于基于可靠性的设计优化

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摘要

Kriging approximation has been widely used in reliability-based design optimization (RBDO) to replace the complex black-box performance functions. In this paper, a new local approximation method using the most probable point (LMPP) is proposed to improve the accuracy and efficiency of RBDO methods using Kriging model. In the LMPP, the concept of local sampling region is used and the most probable point (MPP) is chosen as the sampling center. The size of the local region is determined by target reliability and the linearity of probability constraint around MPP. Rather than fitting the Kriging model for all the probabilistic constraints, the new method uses the MPP to find feasible constraints, and only these feasible constraints are accurately approximated, which can significantly improve the optimization efficiency. Importance Sampling method using the MPP obtained above as sampling center is utilized to perform reliability analysis and reliability sensitivity calculation. A numerical example, a honeycomb material design problem and a box girder design application are used to demonstrate the computational capability of the LMPP method. The comparison results demonstrate that RBDO using the proposed method is very effective.
机译:克里格逼近已广泛用于基于可靠性的设计优化(RBDO)中,以取代复杂的黑匣子性能函数。本文提出了一种新的使用最可能点(LMPP)的局部逼近方法,以提高使用克里格模型的RBDO方法的准确性和效率。在LMPP中,使用局部采样区域的概念,并选择最可能点(MPP)作为采样中心。局部区域的大小由目标可靠性和MPP周围概率约束的线性决定。该新方法不是针对所有概率约束拟合Kriging模型,而是使用MPP查找可行约束,并且仅精确逼近这些可行约束,可以显着提高优化效率。利用以上获得的MPP作为采样中心的重要性采样方法被用来进行可靠性分析和可靠性灵敏度计算。通过数值算例,蜂窝材料设计问题和箱形梁设计应用,论证了LMPP方法的计算能力。比较结果表明,采用该方法的RBDO是非常有效的。

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