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A solution approach for contact problems based on the dual interpolation boundary face method

机译:基于双重插值边界面法的接触问题求解方法

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The recently proposed dual interpolation boundary face method (DiBFM) has been shown to have a much higher accuracy and improved convergence rates compared with the traditional boundary element method. In addition, the DiBFM has the ability to approximate both continuous and discontinuous fields, and this provides a way to approximate the discontinuous pressure at a contact boundary. This paper presents a solution approach for two dimensional frictionless and frictional contact problems based on the DiBFM. The solution approach is divided into outer and inner iterations. In the outer iteration, the size of the contact zone is determined. Then the elements near the contact boundary are updated to approximate the discontinuous pressure. The inner iteration is used to determine the contact state (sticking or sliding), and is only performed for frictional contact problems. To make the system of equations solvable, the contact constraints and some supplementary equations are also given. Several numerical examples demonstrate the validity and high accuracy of the proposed approach. Furthermore, due to the continuity of elements in DiBFM and the detection of the contact boundary, the pressure oscillations near the contact boundary can be treated. (C) 2019 Elsevier Inc. All rights reserved.
机译:与传统的边界元方法相比,最近提出的双插值边界面方法(DiBFM)具有更高的精度和更高的收敛速度。另外,DiBFM具有近似连续和不连续场的能力,这提供了一种近似接触边界处不连续压力的方法。本文提出了一种基于DiBFM的二维无摩擦和摩擦接触问题的解决方案。解决方案方法分为外部迭代和内部迭代。在外部迭代中,确定接触区域的大小。然后,更新接触边界附近的元素以近似不连续压力。内部迭代用于确定接触状态(粘附或滑动),并且仅针对摩擦接触问题执行。为了使方程组可解,还给出了接触约束和一些补充方程。几个数值例子证明了该方法的有效性和较高的准确性。此外,由于DiBFM中元素的连续性和接触边界的检测,可以处理接触边界附近的压力振荡。 (C)2019 Elsevier Inc.保留所有权利。

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