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Topology Optimization with CAMD for Structures Undergoing Finite Deformation

机译:具有CAMD的拓扑优化,用于承受有限变形的结构

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摘要

A new method for topology optimization (CAMD method) is extended to the stiffness design problem of a structure undergoing finite deformation. In this methodology, the continuous distribution of microstructures, or equivalently, design variables, is approximated using the nodal design variables and standard shape functions, in the context of FE discretization. After summarizing the basic settings for the finite deformation stiffness optimization problem and the CAMD method, we formulate a stiffness design problem for nonlinear solids. A representative numerical example is presented to show the validity and efficiency of the proposed method. In particular, we clarified the mechanism that generates optimal structures while inhibiting structural instabilities such as snap-through.
机译:一种新的拓扑优化方法(CAMD方法)延伸到遭受有限变形的结构的刚度设计问题。在该方法中,在FE离散化的背景下,使用节点设计变量和标准形状函数来近似微观结构或等效设计变量的连续分布。总结了有限变形刚度优化问题和CAMD方法的基本设置后,我们制定了非线性固体的刚度设计问题。提出了代表性的数值示例以显示所提出的方法的有效性和效率。特别是,我们阐明了产生最佳结构的机制,同时抑制诸如快照的结构不稳定性。

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