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The Tangential Stiffness Matrix of Mooney-Rivlin Model Strain Energy Function-based Rubber Material in Finite Element Method

机译:有限元法中的Mooney-rivlin模型应变能功能型橡胶材料的切向刚度矩阵

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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:切向组成型基质在橡胶材料的非线性有限元计算的纸上推导出作为菌株能量函数的橡胶材料的计算,因为Mooney-rivlin模型表示。构成关系的应力和应变由Piola-kirchhoff应力和绿色菌株分别表达拉格朗加语说明。随着所考虑的不可压缩性,应变能功能与体积 - 培养和扩张部分分离。然后通过使用切向组成型基质实现切向刚度基质。刚度矩阵被开发为超弹性材料的非线性有限元计算。

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