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Finite element analysis of no-tension structures as a topology optimization problem

机译:无张力结构的有限元分析作为拓扑优化问题

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摘要

An alternative numerical approach is presented for the analysis of no-tension masonry-like solids. Whereas most of the strategies available in the literature resort to non-linear finite element techniques, the proposed approach re-formulates the problem within the framework of topology optimization. The equilibrium of a two-dimensional no-tension body is found searching for the distribution of an equivalent orthotropic material, in which tensile principal stresses are not allowed by prescribing negligible stiffness in the relevant direction, such that the potential energy of the solid is minimized. Unlike many conventional approaches that deal with the tough non-linearity of the problem through step-wise incremental analyses, the proposed method efficiently solves the effect of compatible loads through a one-shot energy-based optimization. Analytical and numerical benchmarks from the literature are investigated to assess the effectiveness of the proposed procedure and to discuss convergence features and possible applications inspired by the limit analysis of masonry-like structures.
机译:提出了一种替代的数值方法,用于分析无张力的砖石状固体。尽管文献中可用的大多数策略都采用非线性有限元技术,但所提出的方法在拓扑优化的框架内重新构造了问题。找到二维无张力体的平衡,以寻找等效的正交各向异性材料的分布,其中通过在相关方向上规定可忽略的刚度来不允许拉伸主应力,从而使固体的势能最小化。与许多通过逐步增量分析来解决问题的强非线性问题的常规方法不同,该方法通过基于能量的一次性优化有效地解决了兼容负载的影响。研究了来自文献的分析和数值基准,以评估所提出程序的有效性,并讨论受砌体结构极限分析启发的收敛特征和可能的应用。

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