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Structural topology optimization for maximum linear buckling loads by using a moving iso-surface threshold method

机译:使用运动等值面阈值法的最大线性屈曲载荷的结构拓扑优化

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This paper investigates topology design optimization for maximizing critical buckling loads of thin-walled structures using a moving iso-surface threshold (MIST) method. Formulation for maximizing linear buckling loads with additional constraints on load-path continuity and lower bound of eigenvalue is firstly presented. New physical response functions are proposed and expressed in terms of the strain energy densities determined in the two-steps of finite element buckling analysis. A novel approach by introducing a connectivity coefficient is developed to ensure continuity of effective load-path in optimum topology. The lower bound of eigenvalue is defined to eliminate spurious localized buckling modes. The MIST algorithm and its interfaces with commercial finite element (FE) software are given in detail. Numerical results are presented for topology optimization of plate-like structures to maximize critical buckling forces or displacements considering in-plane and out-of-plane buckling respectively. The FE analyses of the re-meshed final solid topologies with and without void material reveal that the presence of the void material has a significant effect on the out-of-plane buckling loads and a minor influence on the in-plane buckling loads.
机译:本文研究了拓扑设计优化,以使用移动等值面阈值(MIST)方法最大化薄壁结构的临界屈曲载荷。首先提出了最大线性屈曲载荷的公式,该模型在载荷路径连续性和特征值的下限方面附加了约束。提出了新的物理响应函数,并通过在有限元屈曲分析的两个步骤中确定的应变能密度来表示。通过引入连接系数来开发一种新颖的方法,以确保最佳拓扑中有效负载路径的连续性。定义特征值的下限以消除伪造的局部屈曲模式。详细介绍了MIST算法及其与商业有限元(FE)软件的接口。数值结果给出了板状结构的拓扑优化,以分别考虑平面内屈曲和平面外屈曲来最大化临界屈曲力或位移。带有和不带有空隙材料的重新网格化最终实体拓扑的有限元分析表明,空隙材料的存在对面外屈曲载荷有重要影响,而对面内屈曲载荷影响较小。

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