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A differential approach to finite element modelling of isotropic and transversely isotropic viscoelastic materials

机译:各向同性和横观各向同性粘弹性材料有限元建模的差分方法

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摘要

In previous publications by the authors (Zobeiry et al., 2006; Zobeiry et al., 2010), a differential form of viscoelasticity was presented as an efficient approach for modelling the response of polymer matrix composites. In this paper, the one-dimensional formulation previously presented in (Zobeiry et al., 2006), is extended to include the three-dimensional behaviour of both isotropic and transversely isotropic viscoelastic materials. For this purpose, the time-dependent variation of all material properties and effect of temperature changes are taken into account. The finite element formulation of the constitutive equation is developed such that it can be applied solely at the integration point level of an element, thus facilitating its implementation in most commercial finite element codes. In this study, the constitutive formulation is implemented in the finite element software, Abaqus, as a user material model and is verified through simulation of a few benchmark numerical examples. The capabilities of the current differential viscoelasticity approach compared to other available viscoelastic models, in terms of both accuracy and efficiency, are demonstrated and discussed. (C) 2016 Elsevier Ltd. All rights reserved.
机译:在作者先前的出版物中(Zobeiry等,2006; Zobeiry等,2010),提出了一种不同形式的粘弹性作为建模聚合物基复合材料响应的有效方法。在本文中,先前提出的(Zobeiry et al。,2006)的一维公式被扩展为包括各向同性和横向各向同性粘弹性材料的三维行为。为此,要考虑所有材料特性随时间的变化以及温度变化的影响。对本构方程的有限元公式进行了开发,使其可以仅在元素的积分点级别应用,从而有助于其在大多数商业有限元代码中的实现。在这项研究中,本构公式是在有限元软件Abaqus中作为用户材料模型实现的,并通过模拟一些基准数值示例进行了验证。就准确性和效率而言,目前的差分粘弹性方法与其他可用粘弹性模型相比的功能得到了展示和讨论。 (C)2016 Elsevier Ltd.保留所有权利。

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