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AN IMPROVED CONTACT-IMPACT ALGORITHM FOR EXPLICIT INTEGRATION FEM

AN IMPROVED CONTACT-IMPACT ALGORITHM FOR EXPLICIT INTEGRATION FEM
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摘要 Although the penalty algorithm is simple and direct in concept, it has a defect that the contact forces are badly dependent on the chosen penalty factor. An improved contact-impact algorithm for the explicit integration FEM is proposed in the present paper. Based on the fact that bodies cannot penetrate into each other on the contact faces, a set of equations with the additional unknown contact forces on the slave nodes can be formed in a new system configuration. By solving these equations, the correct contact forces could be obtained without using the penalty factor. Although the penalty algorithm is simple and direct in concept, it has a defect that the contact forces are badly dependent on the chosen penalty factor. An improved contact-impact algorithm for the explicit integration FEM is proposed in the present paper. Based on the fact that bodies cannot penetrate into each other on the contact faces, a set of equations with the additional unknown contact forces on the slave nodes can be formed in a new system configuration. By solving these equations, the correct contact forces could be obtained without using the penalty factor.
机构地区 Dept.of Mechanics
出处 《Acta Mechanica Sinica》 SCIE EI CAS CSCD 2002年第6期649-651,共3页 力学学报(英文版)
关键词 contact-impact algorithm penalty method contact force contact-impact algorithm penalty method contact force
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参考文献4

  • 1Zhong ZH,Nilsson L.A contact searching algorithm for general 3D contact-impact problems[].Computers and Structures.1990
  • 2Hallquist J O,Goudreau G L,Benson D J.Sliding interfaces with contact-impact in large-scale Lagrangian computations[].Computer Methods.1985
  • 3Papadopoulos,P,Taylor,RL.A mixed formulation for the finite element solution of contact problems[].Computational Methods in Applied Mathematics.1992
  • 4J. Hallquist.Nike2d: an implicit finite deformation, finite element code for analyzing the staticand dynamic response of two-dimensional solids[].Report UCRL- UC-LawrenceLivermore National Laboratory (.1979

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