Applied Mathematics and Mechanics (English Edition) ›› 1996, Vol. 17 ›› Issue (11): 1067-1074.

• 论文 • 上一篇    下一篇

QUASI-FLOW CORNER THEORY ON LARGE PLASTIC DEFORMATION OF DUCTILE METALS AND ITS APPLICATIONS

胡平, 柳玉启, 郭威, 台风   

  1. Jilin University of Technology, Changchun 130025, P. R. China
  • 收稿日期:1995-02-24 出版日期:1996-11-18 发布日期:1996-11-18
  • 基金资助:
    Project supported by the National Distinguished Young Scientist Foundation of China

QUASI-FLOW CORNER THEORY ON LARGE PLASTIC DEFORMATION OF DUCTILE METALS AND ITS APPLICATIONS

Hu Ping, Liu Yuqi, Guo Wei, Tai Feng   

  1. Jilin University of Technology, Changchun 130025, P. R. China
  • Received:1995-02-24 Online:1996-11-18 Published:1996-11-18
  • Supported by:
    Project supported by the National Distinguished Young Scientist Foundation of China

摘要: A quasi-flow corner theory on lalge plastic deformation if ductile metals is proposed in this paper. From orthogonal rule of plastic flow, the theory introduces a "modulus rethtced function" and a corner effect of yield surface into the constilulive model of elastic-plastic large deformation . Thereby, the smooth and continuous transitions from orthogonal constitutive model to non-orthogonal one, and from plastic loading to elastic unloading are realized. In addition, the theory makes it possible to connect general anisotropic yield functions with corner hardening effect. The comparison between numerical simulation and experimental observation for the uniaxial tensile instability and shear band deformation of anisotropic sheet metals shows the validity of the present quasi-flow corner theory.

Abstract: A quasi-flow corner theory on lalge plastic deformation if ductile metals is proposed in this paper. From orthogonal rule of plastic flow, the theory introduces a "modulus rethtced function" and a corner effect of yield surface into the constilulive model of elastic-plastic large deformation . Thereby, the smooth and continuous transitions from orthogonal constitutive model to non-orthogonal one, and from plastic loading to elastic unloading are realized. In addition, the theory makes it possible to connect general anisotropic yield functions with corner hardening effect. The comparison between numerical simulation and experimental observation for the uniaxial tensile instability and shear band deformation of anisotropic sheet metals shows the validity of the present quasi-flow corner theory.

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