A new solution framework for time-dependent reliability-based design optimization

数学优化 概率逻辑 可靠性(半导体) 计算机科学 离散化 约束(计算机辅助设计) 最优化问题 数学 几何学 量子力学 物理 数学分析 人工智能 功率(物理)
作者
Meide Yang,Dequan Zhang,Chao Jiang,Fang Wang,Xu Han
出处
期刊:Computer Methods in Applied Mechanics and Engineering [Elsevier BV]
卷期号:418: 116475-116475
标识
DOI:10.1016/j.cma.2023.116475
摘要

Time-dependent reliability-based design optimization (TRBDO) has attracted intensive research attentions in recent years by virtue of its unique ability to allow consideration of dynamic uncertainties caused by stochastic processes and material property degradation. However, existing TRBDO methods are generally too intricate to be practically applicable for practical engineering application. On top of that, extremely high computational cost for complex TRBDO problems further hinders its practicability. To facilitate smooth implementation via enhancing computational efficiency in solving TRBDO problems, this study proposes an innovative and efficient solution framework. The strategy is that time-dependent performance function in each probabilistic constraint is discretized into a series of instantaneous performance functions to transform the original TRBDO problem into a RBDO problem. The reliability of each probabilistic constraint in the transformed RBDO problem is then considered under extreme value condition. With engagement of the first-order reliability method, a double-loop method is proposed to transform the RBDO problem is transformed into two different triple-loop time-independent RBDO problem. However, the issue of expensive computational cost still persists due to the triple-loop structure and identification of temporal variables under extreme value condition. To this gap, a decoupled strategy is adopted to resolve the triple-loop structure into a series of cycles of double-loop reliability analyses and deterministic optimization. Two numerical examples and three engineering applications are employed to demonstrate the supreme computational performance of the currently proposed solution framework. Results show that the proposed framework is capable of achieving a reliable optimal design at a fast convergence speed.
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