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Topology Optimization of 2D Continuum Using Nodal Design Variables

机译:使用节点设计变量对2D连续体进行拓扑优化

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This paper presents a study on a topology optimization model for 2D continuum structure using nodal design variables. The minimum compliance problem with a constraint on the total material volume is considered.A 4-node hybrid stress element is used for the finite element analysis of heterogeneous 2D continuum. The use of such an element is important in that effects of non-uniform material distribution within an element can be appropriately modeled. The numerical results obtained show that the presented model suffers from none of the known abnormalities in the topology optimization, such as “checkerboard” and “islanding”, and therefore, no special numerical techniques like filtering are needed.Optimization results are presented for some test problems, illustrating the superiority of the method proposed in the paper.An attempt has also been made to address the issue of mesh dependency.
机译:本文提出了一种基于节点设计变量的二维连续体结构拓扑优化模型的研究。考虑了对材料总体积有约束的最小顺应性问题。一个4节点混合应力单元用于异质2D连续体的有限元分析。使用这种元素很重要,因为可以适当地建模元素内材料不均匀分布的影响。数值结果表明,所提出的模型在拓扑优化中没有遇到“棋盘格”,“孤岛”等异常情况,因此,不需要滤波等特殊的数值技术。问题,说明了本文提出的方法的优越性。还尝试解决网格相关性问题。

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