有限元法
拓扑优化
拓扑(电路)
自由度(物理和化学)
解耦(概率)
变形(气象学)
复合数
趋同(经济学)
结构工程
材料科学
计算机科学
数学
算法
工程类
复合材料
物理
组合数学
量子力学
控制工程
经济
经济增长
作者
Zongliang Du,Yunhang Guo,Chang Liu,Weisheng Zhang,Riye Xue,Yilin Guo,Shan Tang,Xu Guo
标识
DOI:10.1016/j.compstruct.2023.117692
摘要
In this work, an explicit three-dimensional (3D) topology optimization approach is presented for multi-material composite structures accounting the finite deformation effect. The proposed method employs different sets of 3D Moving Morphable Voids (MMVs) to identify each phase material, resulting in explicit geometric descriptions of the optimized composite structures and a reduction in the number of design variables. The decoupling between the topology description and finite element analysis of composite structures enables the removal of redundant degrees of freedom, thereby mitigating the convergence issue of finite deformation analysis caused by low-density elements and leading to significant computational savings. Numerical experiments of composite structures with two- and three-phase materials are optimized to validate the accuracy and efficiency of the proposed method. The results demonstrate that, under finite deformation, the distribution of each phase material in optimized 3D composite structures is significantly affected by the amplitude of external loads, and the optimized layout could be quite different from its counterpart under small deformation assumption.
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