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A hybrid finite element formulation for large-deformation contact mechanics

机译:大变形接触力学的混合有限元公式

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As is well-known, displacement-based finite elements are prone to the 'locking' problem. Thus, employing them for solving contact mechanics problems involving thin structures and almost incompressible materials might require a significant amount of computational effort. Hybrid elements which are based on a two-field Hellinger-Reissner variational principle are known to provide an effective remedy for this locking problem associated with displacement based elements. In this work, we employ the hybrid finite element methodology along with the mortar method towards developing an efficient and robust finite element contact strategy for frictionless two dimensional and axisymmetric problems. The proposed contact formulation can effectively model the contact interaction of thin as well as thick geometries as well as contact between bodies made of almost incompressible materials. Further, for accurate estimation of the contact pressure, a new projection technique is proposed. We demonstrate the excellent coarse mesh accuracy of the proposed formulation through various examples. (C) 2019 Elsevier B.Y. All rights reserved.
机译:众所周知,基于位移的有限元容易出现“锁定”问题。因此,将它们用于解决涉及薄结构和几乎不可压缩的材料的接触力学问题可能需要大量的计算工作。已知基于两场Hellinger-Reissner变分原理的混合元件可以为与基于位移的元件相关的锁定问题提供有效的补救措施。在这项工作中,我们将混合有限元方法与迫击炮方法结合起来,为无摩擦的二维和轴对称问题开发了一种有效且鲁棒的有限元接触策略。所提出的接触配方可以有效地模拟薄的和厚的几何形状的接触相互作用以及由几乎不可压缩的材料制成的物体之间的接触。此外,为了精确估计接触压力,提出了一种新的投影技术。我们通过各种示例证明了所提出配方的出色的粗网格精度。 (C)2019 Elsevier B.Y.版权所有。

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