A Framework of Multi-Fidelity Topology Design and its Application to Optimum Design of Flow Fields in Battery Systems

K. Yaji, S. Yamasaki, S. Tsushima, K. Fujita
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引用次数: 2

Abstract

We propose a novel framework based on multi-fidelity design optimization for indirectly solving computationally hard topology optimization problems. The primary concept of the proposed framework is to divide an original topology optimization problem into two subproblems, i.e., low- and high-fidelity design optimization problems. Hence, artificial design parameters, referred to as seeding parameters, are incorporated into the low-fidelity design optimization problem that is formulated on the basis of a pseudo-topology optimization problem. Meanwhile, the role of high-fidelity design optimization is to obtain a promising initial guess from a dataset comprising topology-optimized design candidates, and subsequently solve a surrogate optimization problem under a restricted design solution space. We apply the proposed framework to a topology optimization problem for the design of flow fields in battery systems, and confirm the efficacy through numerical investigations.
多保真度拓扑设计框架及其在电池系统流场优化设计中的应用
我们提出了一种基于多保真度设计优化的新框架,用于间接解决计算困难的拓扑优化问题。该框架的主要思想是将原始拓扑优化问题分解为两个子问题,即低保真度和高保真度设计优化问题。因此,在伪拓扑优化问题的基础上,将人工设计参数(即播种参数)纳入到低保真设计优化问题中。同时,高保真设计优化的作用是从拓扑优化的候选设计数据集中获得有希望的初始猜测,然后在有限的设计解空间下求解代理优化问题。我们将所提出的框架应用于电池系统流场拓扑优化设计问题,并通过数值研究验证了该框架的有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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