• Title of article

    Finite element implementation of non-linear elastoplastic constitutive laws using local and global explicit algorithms with automatic error control

  • Author/Authors

    Laurent X. Luccioni، نويسنده , , Juan M. Pestana، نويسنده , , Robert L. Taylor، نويسنده ,

  • Issue Information
    روزنامه با شماره پیاپی سال 2001
  • Pages
    22
  • From page
    1191
  • To page
    1212
  • Abstract
    Implicit stress integration algorithms have been demonstrated to provide a robust formulation for nite element analyses in computational mechanics, but are di cult and impractical to apply to increasingly complex non- linear constitutive laws. This paper discusses the performance of fully explicit local and global algorithms with automatic error control used to integrate general non-linear constitutive laws into a non-linear nite element computer code. The local explicit stress integration procedure falls under the category of return mapping algorithm with standard operator split and does not require the determination of initial yield or the use of any form of stress adjustment to prevent drift from the yield surface. The global equations are solved using an explicit load stepping with automatic error control algorithm in which the convergence criterion is used to compute automatically the coarse load increment size. The proposed numerical procedure is illustrated here through the implementation of a set of elastoplastic constitutive relations including isotropic and kinematic hardening as well as small strain hysteretic non-linearity. A series of numerical simulations con rm the robustness, accuracy and e ciency of the algorithms at the local and global level. Published in 2001 by John Wiley & Sons, Ltd.
  • Keywords
    small strain non-linearity , Anisotropy , elastoplastic relations , nite element method , explicitintegration algorithms
  • Journal title
    International Journal for Numerical Methods in Engineering
  • Serial Year
    2001
  • Journal title
    International Journal for Numerical Methods in Engineering
  • Record number

    424238