ON CONSTITUTIVE MODELLING IN METAL PLASTICITY.

被引：0
|
作者：
Axelsson, Kenneth
机构：
来源：
Chalmers Tekniska Hogskola, Doktorsavhandlingar | 1979年 / 293期
关键词：
D O I：
暂无
中图分类号：
学科分类号：
摘要：
Constitutive modelling in metal plasticity accounting for nonlinear hardening and strain-induced plastic anisotropy is studied. Experimental investigations are surveyed and compared with different theoretical models of anisotropic strain hardening. Constitutive modelling is performed and a formulation for numerical solution of the corresponding initial boundary value problem is carried through. An improved rule of distortional hardening, based on a rate-formulation, is proposed and combined with a rule of mixed hardening.
引用
收藏
相关论文
共 50 条
  • [21] Application of Boundary Elements in Plasticity.
    Alujevic, Andro
    Les, Peter
    Potrc, Iztok
    Strojniski Vestnik/Journal of Mechanical Engineering, 1983, 29 (4-6): : 81 - 82
  • [22] PHYSICAL MODEL OF TRANSFORMATION PLASTICITY.
    Yermolayev, V.A.
    Likhachev, V.A.
    Physics of Metals and Metallography, 1983, 55 (04): : 59 - 66
  • [23] UNIFIED HARDENING MODEL IN PLASTICITY.
    Zhu Depei
    Xibei Gongye Daxue Xuebao/Journal of Northwestern Polytechnical University, 1986, 4 (02): : 123 - 136
  • [24] STATISTICAL THEORY OF POLYCRYSTALLINE PLASTICITY.
    Ortiz, M.
    Popov, E.P.
    Proceedings of The Royal Society of London, Series A: Mathematical and Physical Sciences, 1982, 379 (1777) : 439 - 458
  • [25] Comments on an apparent paradox of plasticity.
    de Waele, A
    KOLLOID-ZEITSCHRIFT, 1926, 38 (03): : 257 - 259
  • [26] For temperature dependence of crystal plasticity.
    Boas, W.
    Schmid, E.
    ZEITSCHRIFT FUR PHYSIK, 1936, 100 (04): : 463 - 470
  • [27] GENERALIZED SOLUTIONS IN THE THEORY OF PLASTICITY.
    Druyanov, B.A.
    1600, (50):
  • [28] A variational constitutive model for porous metal plasticity
    K. Weinberg
    A. Mota
    M. Ortiz
    Computational Mechanics, 2006, 37 : 142 - 152
  • [29] A variational constitutive model for porous metal plasticity
    Weinberg, K
    Mota, A
    Ortiz, M
    COMPUTATIONAL MECHANICS, 2006, 37 (02) : 142 - 152
  • [30] THEORY OF PARTICLE-REINFORCED PLASTICITY.
    Tandon, G.P.
    Weng, G.J.
    Journal of Applied Mechanics, Transactions ASME, 1988, 55 (01): : 126 - 135
12345