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Finite Element Analysis for Large Deformation Frictional Contact Problems with Finite Sliding

机译:有限滑动大变形摩擦接触问题的有限元分析

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摘要

In the analysis of frictional contact problems with large deformation, the use of a convected coordinate system is a natural approach, by which the frame indifference of friction law can be maintained. However, in the case of the finite element method, a problem arises due to the discontinuity of the local coordinates between elements when sliding extends over the element boundary. In this work, a method is proposed to solve this problem, i.e., although the formulation is essentially based on a convected coordinate system, the sliding term is redefined as a spatial vector and is calculated using the reference configuration. Thus, finite sliding due to large deformation can be treated, regardless of the limitations of element coordinate systems. Also, the corresponding consistent tangent stiffness is derived to obtain quadratic convergence. The effectiveness of the proposed method is verified in this study by two numerical examples, including an elastoplastic frictional contact problem with large deformation.
机译:在分析具有大变形的摩擦接触问题时,使用对流坐标系是一种自然的方法,通过这种方法可以保持摩擦定律的框架无差异。但是,在有限元方法的情况下,由于在滑动越过元素边界时元素之间的局部坐标的不连续而引起问题。在这项工作中,提出了一种解决该问题的方法,即,尽管该公式基本上基于对流坐标系,但是将滑动项重新定义为空间矢量,并使用参考配置进行计算。因此,不管单元坐标系的限制如何,都可以处理由于大变形而引起的有限滑动。同样,导出相应的一致切线刚度以获得二次收敛。通过两个数值示例验证了所提方法的有效性,其中包括两个大变形的弹塑性摩擦接触问题。

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