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Nonlinear analysis of structures made of no-tension/compression materials using an efficient projection-contraction algorithm

机译:利用高效投影收缩算法的无张力/压缩材料制成的结构非线性分析

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摘要

Nowadays, it is still difficult to analyze no-tension/compression materials by using commercial software packages, although the option of no-tension/compression constitutive law has been provided. The paper presents a variational principle for bi-modulus elasticity that can be used to model no-tension/ compression materials and structures. Equivalence between the derived complementarity finite element formulation and a variational inequality is proved, such that an efficient projection-contraction (PC) algorithm can be employed to solve the problem. Three numerical examples, including a tensegrity structure, wrinkled membranes and masonry-like structures are presented to show its applications in analysis of no-tension/compression structures. Some results of simulations are verified by the existing experimental data. The proposed method is of good numerical stability and an improved computational efficiency. It is expected to be extended to the finite strain case and other non-smooth problems of mechanics, with an alternative constitutive law embedded into the variational inequality computational framework. (C) 2020 Elsevier Ltd. All rights reserved.
机译:如今,仍然很难通过使用商业软件包来分析无张力/压缩材料,尽管已经提供了无张力/压缩本构法的选择。本文介绍了双模块弹性的变分原理,可用于模拟无张力/压缩材料和结构。衍生的互补性有限元配方和变分不等式之间的等效性,使得可以采用有效的投影收缩(PC)算法来解决问题。提出了三个数值示例,包括牙态结构,皱纹膜和砖石状结构,以显示其在不张紧/压缩结构的分析中的应用。现有的实验数据验证了一些模拟结果。所提出的方法具有良好的数值稳定性和改进的计算效率。预计将扩展到有限的应变案例和力学的其他非平滑问题,其中嵌入了变分不等式计算框架中的替代本构规则。 (c)2020 elestvier有限公司保留所有权利。

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