Abstract
Though E. Kroner's self-consistent model is not fully consistent in the elastic-plastic deformation of polycrystals, it is found to be perfectly consistent in the time-dependent deformation such materials. R. Hill's model should be used with a modified constraint tensor containing the elastic moduli of the matrix in that case. Kroner's model is supplemented with a physically consistent constitutive equation for the slip system; these, together with G. J. Weng's inverse method, form the basis of a self-consistent determination of time-dependent behavior of metals. The kinematic component of the latent hardening law and the residual stress introduced in more favorably oriented grains are the two major driving forces for recovery and the Bauschinger effect in creep. The proposed method was applied to predict the creep and recovery strains of a 2618-T61 Aluminum alloy.
| Original language | English (US) |
|---|---|
| Journal | American Society of Mechanical Engineers (Paper) |
| Issue number | 81 -APM-11 |
| State | Published - Jan 1 1981 |
| Event | Unknown conference - Duration: Jun 22 1981 → Jun 24 1981 |
All Science Journal Classification (ASJC) codes
- Mechanical Engineering