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A new multi-material topology optimization algorithm and selection of candidate materials

机译:一种新的多材料拓扑优化算法和候选材料的选择

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With the availability of multi-material additive manufacturing, topology optimization of a multi-material structure and the selection of candidate materials become increasingly important. This paper aims to develop a new multi-material topology optimization algorithm and propose the guidelines for the selection of candidate materials from the database. The multimaterial design variables and their inequality relationship are built on volume fractions of multiple materials within each element. The multi-material design variables are relaxed and multiple floating projection constraints simulate their discrete constraints by pushing design variables towards 0 or 1. Meanwhile, their inequality relationship is enforced by their variation limits. The proposed multi-material topology optimization algorithm can be applied to the compliance minimization problem constrained by a single mass or multiple volumes, as demonstrated in numerical examples. This paper mainly focuses on a single mass constraint, and 2D and 3D numerical examples systematically demonstrate that an optimized design under a mass constraint achieves a lower compliance when more materials appear in the final design simultaneously. Furthermore, we establish an approach to predict the inclusion or exclusion of a material from the final design, and propose the conditions for the co-existence of candidate materials, which guide users to select candidate materials from the database. (C) 2021 Elsevier B.V. All rights reserved.
机译:随着多材料增材制造的出现,多材料结构的拓扑优化和候选材料的选择变得越来越重要。本文旨在开发一种新的多材料拓扑优化算法,并提出从数据库中选择候选材料的指南。多材料设计变量及其不等式关系建立在每个单元内多种材料的体积分数之上。多材料设计变量是宽松的,多个浮动投影约束通过将设计变量推向 0 或 1 来模拟其离散约束。同时,它们的不等式关系由它们的变异极限强制执行。如数值算例所示,所提出的多材料拓扑优化算法可以应用于受单个质量或多个体积约束的柔度最小化问题。本文主要关注单个质量约束,通过二维和三维数值算例系统地证明了在质量约束下,当最终设计中同时出现更多材料时,优化设计会实现较低的柔度。此外,我们建立了一种预测材料在最终设计中包含或排除的方法,并提出了候选材料共存的条件,指导用户从数据库中选择候选材料。(c) 2021 年爱思唯尔 B.V.保留所有权利。

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