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The tangential stiffness matrix of Mooney-Rivlin model strain energy function-based rubber material in finite element method

机译:基于Mooney-Rivlin模型应变能函数的橡胶材料的切向刚度矩阵的有限元方法

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The tangential constitutive matrix is derived in the paper for the nonlinear finite element computation of rubber material as the strain energy function is expressed by Mooney-Rivlin model. The stress and strain of constitutive relation are separately expressed by Piola-Kirchhoff stress and Green strain with Lagrange description. As the incompressibility considered, the strain energy function is decoupled into volume -preserving and dilatational parts. The tangential stiffness matrix is then attained by use of the tangential constitutive matrix. The stiffness matrix is developed to nonlinear finite element computation of hyperelastic material.
机译:由于门尼-里夫林模型表达了应变能函数,因此得出了切向本构矩阵,用于橡胶材料的非线性有限元计算。本构关系的应力和应变分别用Piola-Kirchhoff应力和具有Lagrange描述的格林应变表示。考虑到不可压缩性,应变能函数被分解为体积保留部分和膨胀部分。然后通过使用切向本构矩阵获得切向刚度矩阵。刚度矩阵被开发用于超弹性材料的非线性有限元计算。

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