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Topology optimization of periodic structures using BESO based on unstructured design points

机译:基于非结构化设计点的BESO周期性结构的拓扑优化

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摘要

A topology optimization method is proposed for periodic structures when unit cells have different geometries and irregular FE meshes. The relationships between the elements and unstructured design points are established according to the Shepard interpolation functions. Then, the BESO method is applied by switching the density of the design points between solid and void iteratively until an optimized solution is achieved. Due to the separation of finite element analysis and design variables, the optimized topology of periodic structures can be clearly described by unstructured design points. Finally, numerical examples are presented to demonstrate the validity and effectiveness of the proposed heuristic method.
机译:针对单元格具有不同的几何形状和不规则的有限元网格,针对周期结构提出了一种拓扑优化方法。元素与非结构化设计点之间的关系是根据Shepard插值函数建立的。然后,通过在固体和空隙之间迭代地切换设计点的密度,直至获得最佳解决方案,从而应用BESO方法。由于有限元分析和设计变量的分离,因此可以通过非结构化设计点清楚地描述周期性结构的优化拓扑。最后,通过算例说明了该启发式方法的有效性。

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