Applied Mathematics and Mechanics (English Edition) ›› 2003, Vol. 24 ›› Issue (2): 216-220.

• 论文 • 上一篇    下一篇

THE CONSTITUTIVE EQUATIONS FOR MIXED HARDENING ORTHOTROPIC MATERIAL

刘腾喜1,2, 黄世清1, 傅衣铭1   

  1. 1. Department of Engineering Mechanics, Hunan University, Changsha 410082, P.R.China;
    2. College of Architecture Engineering, Zhejiang University, Hangzhou 310027, P.R.China
  • 收稿日期:2001-07-03 修回日期:2003-02-01 出版日期:2003-02-18 发布日期:2003-02-18
  • 通讯作者: DING Hao-jiang

THE CONSTITUTIVE EQUATIONS FOR MIXED HARDENING ORTHOTROPIC MATERIAL

LIU Teng-xi1,2, HUANG Shi-qing1, FU Yi-ming 1   

  1. 1. Department of Engineering Mechanics, Hunan University, Changsha 410082, P.R.China;
    2. College of Architecture Engineering, Zhejiang University, Hangzhou 310027, P.R.China
  • Received:2001-07-03 Revised:2003-02-01 Online:2003-02-18 Published:2003-02-18

摘要: A dimensionless stress yield criterion is proposed to describe the mixed hardening of orthotropic material,including kinematic hardening and proportional hardening, and the associated plastic flow law is derived. The generalized effective stress-strain formulae can be obtained correspondingly based on the experimental stress-strain curves in various simple stress states. The initial plastic anisotropy is influenced by the elastic anisotropy. The yield criterion can be reduced to Huber-Mises Criterion for isotropic materials and associated constitutive equations can be degenerated into Prandtl-Reuss equations.

Abstract: A dimensionless stress yield criterion is proposed to describe the mixed hardening of orthotropic material,including kinematic hardening and proportional hardening, and the associated plastic flow law is derived. The generalized effective stress-strain formulae can be obtained correspondingly based on the experimental stress-strain curves in various simple stress states. The initial plastic anisotropy is influenced by the elastic anisotropy. The yield criterion can be reduced to Huber-Mises Criterion for isotropic materials and associated constitutive equations can be degenerated into Prandtl-Reuss equations.

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