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Bi-modulus materials consistent with a stored energy function: Theory and numerical implementation

机译:与储能函数一致的双模量材料:理论和数值实现

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Many materials present different behavior in tension and compression. Within the infinitesimal isotropic theory, the widely used approach based on the Ambartsumyan theory presents only three independent constants to preserve symmetry of the elasticity tensor. The reported finite element implementation of this and similar theories are complex and often lack the convergence properties expected for a bi-linear material. In this work we address the problem through a hyperelastic approach, obtaining a simple and consistent framework which retains the four independent constants and yields the expected convergence characteristics of a bi-linear material. The Ambartsumyan model is obtained as a particular case within this framework. (C) 2019 Elsevier Ltd. All rights reserved.
机译:许多材料在拉伸和压缩方面表现出不同的行为。在无穷小各向同性理论中,广泛使用的基于Ambartsumyan理论的方法仅提供三个独立的常数来保持弹性张量的对称性。这种和类似理论的报道的有限元实现是复杂的,并且通常缺乏双线性材料所期望的收敛特性。在这项工作中,我们通过超弹性方法解决了这个问题,获得了一个简单且一致的框架,该框架保留了四个独立常数,并产生了双线性材料的预期收敛特性。在此框架内,Ambartsumyan模型是作为特殊情况获得的。 (C)2019 Elsevier Ltd.保留所有权利。

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