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High order mesh-free method for frictional contact

机译:高阶无网格摩擦接触方法

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This work concerns numerical simulations of the frictional contact of two elastic deformable bodies and a novel treatment technique of incompatible contact nodes. These numerical simulations are based on a high order mesh-free method coupling the Moving Least Square (MLS) with the Asymptotic Numerical Method (ANM) and on a regularization technique. The obtained nonlinear problem is solved by using ANM applied on strong formulation in order to avoid numerical integrations. According to ANM, the Taylor series development of unknown variables on nodes of nonlinear contact problem leads to a sequence of linear systems to be solved. These linear systems are then discretized by a collocation mesh-free approach by using the MLS functions and a continuation method is adopted to evaluate the solution. The contact problem is identified to boundary conditions which are replaced by force-displacement relations through a regularization technique. The ability of the proposed approach is tested on some contact elastic deformable bi-dimensional examples. The obtained results are compared to an analytical solution and to a numerical solution obtained by the Newton–Raphson method coupled also with MLS approximation.
机译:这项工作涉及两个弹性可变形体的摩擦接触的数值模拟以及不相容的接触节点的新颖处理技术。这些数值模拟基于将移动最小二乘(MLS)与渐近数值方法(ANM)结合的高阶无网格方法和正则化技术。通过将ANM应用于强公式来解决所获得的非线性问题,以避免数值积分。根据ANM,非线性接触问题节点上的未知变量的泰勒级数展开导致需要求解的线性系统序列。然后,使用MLS函数通过无搭配网格方法将这些线性系统离散化,并采用一种延续方法来评估该解。通过正则化技术将接触问题确定为边界条件,并用力-位移关系代替了边界条件。在一些接触弹性可变形的二维实例上测试了该方法的能力。将获得的结果与解析解和通过Newton-Raphson方法获得的数值解以及MLS近似相比较。

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