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Adaptive mesh refinement for topology optimization with discrete geometric components

机译:采用离散几何分量的拓扑优化自适应网格细化

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This work introduces an Adaptive Mesh Refinement (AMR) strategy for the topology optimization of structures made of discrete geometric components using the geometry projection method. Practical structures made of geometric shapes such as bars and plates typically exhibit low volume fractions with respect to the volume of the design region they occupy. To maintain an accurate analysis and to ensure well-defined sensitivities in the geometry projection, it is required that the element size is smaller than the smallest dimension of each component. For low-volume-fraction structures, this leads to finite element meshes with very large numbers of elements. To improve the efficiency of the analysis and optimization, we propose a strategy to adaptively refine the mesh and reduce the number of elements by having a finer mesh on the geometric components, and a coarser mesh away from them. The refinement indicator stems very naturally from the geometry projection and is thus straightforward to implement. We demonstrate the effectiveness of the proposed AMR method by performing topology optimization for the design of minimum-compliance and stress-constrained structures made of bars and plates. (C) 2020 Elsevier B.V. All rights reserved.
机译:这项工作介绍了使用几何投影方法由离散几何分量由离散的几何分量组成的结构的拓扑优化的自适应网格细化(AMR)策略。由诸如条形和板的几何形状制成的实际结构通常相对于它们占据的设计区域的体积显示出低容积级分。为了保持准确的分析并确保几何突起中定义的敏感性,因此需要元素尺寸小于每个组件的最小尺寸。对于低容量级分结构,这导致有限元素网,具有非常大量的元件。为了提高分析和优化的效率,我们提出了一种策略来自适应地改进网格并通过在几何分量上具有更精细的网格来减少元件的数量,以及远离它们的粗糙网格。细化指示器从几何突起自然地源自自然,因此是直接实现的。我们通过对由杆和板制成的最小符合性和应力约束结构进行拓扑优化来证明所提出的AMR方法的有效性。 (c)2020 Elsevier B.v.保留所有权利。

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