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A Simple Transversely Isotropic Hyperelastic Constitutive Model Suitable for Finite Element Analysis of Fiber Reinforced Elastomers

机译:适用于纤维增强弹性体有限元分析的简单横观各向同性超弹性本构模型

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摘要

A transversely isotropic fiber reinforced elastomer's hyperelasticity is characterized using a series of constitutive tests (uniaxial tension, uniaxial compression, simple shear, and constrained compression test). A suitable transversely isotropic hyperelastic invariant based strain energy function is proposed and methods for determining the material coefficients are shown. This material model is implemented in a finite element analysis by creating a user subroutine for a commercial finite element code and then used to analyze the material tests. A useful set of constitutive material data for multiple modes of deformation is given. The proposed strain energy function fits the experimental data reasonably well over the strain region of interest. Finite element analysis of the material tests reveals further insight into the materials constitutive nature. The proposed strain energy function is suitable for finite element use by the practicing engineer for small to moderate strains. The necessary material coefficients can be determined from a few simple laboratory tests.
机译:横观各向同性纤维增强的弹性体的超弹性通过一系列本构试验(单轴拉伸,单轴压缩,简单剪切和约束压缩试验)进行表征。提出了一种合适的基于横观各向同性的超弹性不变性的应变能函数,并给出了确定材料系数的方法。通过为商业有限元代码创建用户子例程,然后在有限元分析中实现该材料模型,然后将其用于分析材料测试。给出了一组适用于多种变形模式的本构材料数据。拟议的应变能函数在感兴趣的应变区域内合理地拟合了实验数据。材料测试的有限元分析揭示了对材料本构性质的进一步了解。拟议的应变能函数适合于实践工程师针对中小应变的有限元使用。必要的材料系数可以通过一些简单的实验室测试确定。

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