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Cosserat point element (CPE) for finite deformation of orthotropic elastic materials

机译:Cosserat点元(CPE)用于正交各向异性弹性材料的有限变形

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摘要

An eight node brick Cosserat point element (CPE) has been developed for the numerical solution of three-dimensional problems of hyperelastic nonlinear orthotropic elastic materials. In the Cosserat approach, a strain energy function for the CPE is proposed which satisfies restrictions due to a nonlinear form of the patch test. Part of the strain energy of the CPE is characterized by a three-dimensional strain energy function that depends on physically based nonlinear orthotropic invariants. Special attention has been focused on developing closed form expressions for constitutive coefficients in another part of the strain energy that characterizes the response to inhomogeneous deformations appropriate for orthotropic material response. A number of example problems are presented which demonstrate that the CPE is a robust user friendly element for finite deformations of orthotropic elastic materials, which does not exhibit unphysical locking or hourglassing for thin structures or nearly incompressible materials.
机译:针对超弹性非线性正交各向异性弹性材料的三维问题的数值解,已经开发了八节点砖Cosserat点单元(CPE)。在Cosserat方法中,提出了用于CPE的应变能函数,该函数满足了斑贴试验的非线性形式所带来的限制。 CPE的部分应变能的特征在于三维应变能函数,该函数依赖于基于物理的非线性正交各向异性不变量。特别关注的重点是在应变能的另一部分中开发本构系数的闭合形式表达式,该表达式表征对正交异性材料响应的不均匀变形的响应。提出了许多示例问题,这些问题表明CPE是正交各向异性弹性材料有限变形的坚固耐用的用户友好元素,对于薄结构或几乎不可压缩的材料,它不表现出非物理性的锁定或沙漏。

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