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Cone complimentary-based numerical manifold method modeling frictional and cohesive contact problems

机译:基于锥形的数值歧管方法建模摩擦和凝聚力接触问题

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摘要

An unconditionally stable cone complementary formulation is established in this study for modeling frictional and cohesive contact problems. In order to simulate continuous and discontinuous media within a unified framework, the proposed cone complementary formulation is further integrated into the high-order numerical manifold method (NMM), which is based on six-node triangular meshes and is free from rank deficiency issue associated with some high-order formulas. Such that, the use of penalty parameters as well as the open-close iteration adopted by the original NMM can be avoided. Some numerical examples are designed to demonstrate that the proposed high-order NMM can not only preserve fundamental conservation laws of the system, but also maintain accuracy and robustness in solving frictional and cohesive contact problems.
机译:在本研究中建立了无条件稳定的锥形互补制剂,用于建模摩擦和内聚接触问题。为了在统一框架内模拟连续和不连续的介质,所提出的锥形互补配方进一步集成到高阶数歧管方法(NMM)中,该方法基于六节点三角网格,并且没有相关的排名缺陷问题用一些高阶公式。这样,可以避免使用惩罚参数以及原始NMM采用的开放式迭代。一些数字示例旨在证明所提出的高阶NMM不仅可以保护系统的基本保护规律,而且在解决摩擦和粘性接触问题方面保持准确性和鲁棒性。

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