考虑功能分级材料和涂层纤维加固的多目标拓扑设计

IF 3.5 3区 工程技术 Q1 MATHEMATICS, APPLIED Finite Elements in Analysis and Design Pub Date : 2024-10-09 DOI:10.1016/j.finel.2024.104269
Hyunseung Ryu , Jeonghoon Yoo
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引用次数: 0

摘要

本研究提出了一种多目标拓扑优化方法,适用于由功能分级材料(FGM)、涂层 FGM 和具有固定纤维厚度的涂层纤维增强复合材料(FRCM)制造的结构。设计目标是同时最小化弹性和热顺应性。在周期性边界条件下,使用代表性体积元素法推导出这些复合材料的材料特性,并生成数据集。随后,根据数据集开发了机器学习模块,以便与设计过程相结合。多目标优化问题采用加权和法进行处理,以确保生成帕累托前沿。采用了自适应加权策略,以避免结果偏向单一目标函数。为了在设计域内定义涂层边界,在优化的 FGM 结构的材料布局信息上采用了卷积滤波器、插值方案和侵蚀方法等图像后处理技术。通过数值示例,介绍了包含 FGM 和 FRCM 的涂层组件的优化材料布局,并通过目标函数值验证了其性能。
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Multi-objective topological design considering functionally graded materials and coated fiber reinforcement
This study presents a multi-objective topology optimization method tailored to structures fabricated from functionally graded materials (FGMs), coated FGMs, and coated fiber-reinforced composite materials (FRCMs) with fixed fiber thickness. The design objective is the simultaneous minimization of elastic and thermal compliance. The material properties of these composite materials were derived to generate datasets using the representative volume element method under periodic boundary conditions. Subsequently, machine learning modules were developed based on the datasets to combine with the design process. The multi-objective optimization problem was addressed using the weighted sum method ensuring the generation of the Pareto front. The adaptive weighting strategy is employed to avoid biased results toward a single objective function. To define the coated boundaries within the design domain, image post-processing techniques such as convolution filters, interpolation schemes, and erosion methods were employed on the material layout information of the optimized FGM structures. Through numerical examples, optimized material layouts for coated assemblies incorporating FGMs and FRCMs are presented, with the performance verified through objective function values.
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来源期刊
CiteScore
4.80
自引率
3.20%
发文量
92
审稿时长
27 days
期刊介绍: The aim of this journal is to provide ideas and information involving the use of the finite element method and its variants, both in scientific inquiry and in professional practice. The scope is intentionally broad, encompassing use of the finite element method in engineering as well as the pure and applied sciences. The emphasis of the journal will be the development and use of numerical procedures to solve practical problems, although contributions relating to the mathematical and theoretical foundations and computer implementation of numerical methods are likewise welcomed. Review articles presenting unbiased and comprehensive reviews of state-of-the-art topics will also be accommodated.
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