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A Short Survey: Topological Shape Optimization of Structures Using Level Set Methods

机译:简短调查:使用水平集方法优化结构的拓扑形状

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This paper will give a short survey about topology optimization of structures. It is particularly focused on topologicalshape optimization of structures using level-set methods, including the level-set based standard methods and thelevel-set based alternative methods. The former often directly solve the Hamilton-Jacobi partial differential equation(H-J PDE) to obtain the boundary velocity feld using Finite Differential Methods (FDM), and the later commonlyemploy parametric or equivalent methods to evaluate the velocity feld without directly solving the H-J PDE. Theunique characteristics of the level-set based topology optimization methods are discussed, and a future perspectiveand prospects in this research area is also included. A benchmark numerical example is used to showcase theeffectiveness of the level-set based methods.
机译:本文将对结构的拓扑优化进行简短的调查。它特别关注使用水平集方法进行结构的拓扑形状优化,包括基于水平集的标准方法和基于水平集的替代方法。前者通常使用有限差分方法(FDM)直接求解Hamilton-Jacobi偏微分方程(H-J PDE)以获得边界速度场,而后一种通常采用参数或等效方法来评估速度场而不直接求解H-J PDE。讨论了基于水平集的拓扑优化方法的独特性,并展望了该研究领域的未来前景。一个基准数字示例被用来展示基于水平集的方法的有效性。

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