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An algorithm for eradicating the effects of void elements on structural topology optimization for nonlinear compliance

机译:一种消除空隙元素对非线性顺应性的结构拓扑优化的影响的算法

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This paper presents an efficient algorithm for structural topology optimization with material and/or geometric nonlinearities using the moving iso-surface threshold (MIST) method. In this algorithm, all finite element analyses (FEA) are conducted for sub-domains with solid and grey elements via removing all void elements, whereas the response function is constructed in the full design domain. This algorithm allows the removed void elements to be involved in design variable update and to reappear in subsequent iterations. As there are solid materials only in the final optimal topology, problems such as 'layering' and 'islanding' caused by void elements in topology optimization for structures considering large deformations are completely eradicated. Challenges such as 'material reappearance' and 'discontinuity' owing to the removal of void elements are resolved. Numerical results for three typical structures and their comparison with those in the literature are presented to validate the present algorithm.
机译:本文提出了一种有效的算法,该算法使用运动等值面阈值(MIST)方法对材料和/或几何非线性进行结构拓扑优化。在该算法中,通过去除所有空元素,对具有实心和灰色元素的子域进行了所有有限元分析(FEA),而在完整设计域中构造了响应函数。该算法允许删除的空元素参与设计变量更新,并在后续迭代中重新出现。由于仅在最终的最佳拓扑中存在固体材料,因此完全消除了考虑到大变形的结构在拓扑优化中由空隙元素引起的“分层”和“离岛”等问题。解决了由于去除空隙元素而导致的“材料重现”和“不连续性”等难题。给出了三种典型结构的数值结果,并与文献进行了比较,以验证本算法。

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