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Logarithmic strain measure in finite element modelling of anisotropic hyperelastic materials

机译:各向异性超弹性材料有限元建模中的对数应变测量

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A new finite element to analyze problems of anisotropic hyperelasticity is presented. The constitutive equations are derived by means of the energy method, which leads to the stress measure conjugate to the logarithmic strain. Equilibrium equation are integrated in the current configuration. Multiplicative ― instead of additive ― decomposition of the time derivative of a strain tensor function is applied as a crucial step that makes possible the formulation for anisotropic hyperelastic materials. Unlike previous known anisotropic large deformation models, the one here presented assures the energy conservation while using the anisotropic elastic constants and the logarithmic strain measure. It is underlined that for the first time a model including all these features is presented. Some numerical examples are shown to illustrate the results obtained with this model and to compare them with other known anisotropic models.
机译:提出了一种新的分析各向异性超弹性问题的有限元。本构方程是通过能量法导出的,从而导致应力度量与对数应变共轭。当前配置中已集成了平衡方程。应变张量函数的时间导数的乘法(而不是加法)分解是至关重要的步骤,这使得各向异性超弹性材料的配方成为可能。与以前已知的各向异性大变形模型不同,此处介绍的模型可以在使用各向异性弹性常数和对数应变度量的同时确保能量守恒。要强调的是,首次提出了包含所有这些特征的模型。给出了一些数值示例,以说明通过该模型获得的结果,并将其与其他已知的各向异性模型进行比较。

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