Hostname: page-component-745bb68f8f-s22k5 Total loading time: 0 Render date: 2025-01-15T06:09:10.983Z Has data issue: false hasContentIssue false
  • English
  • Français

Modeling of Inelastic Deformation of f.c.c, Single- and Polycrystalline Materials with Low Stacking Fault Energies

Published online by Cambridge University Press:  10 February 2011

A. Staroselsky  and
L. Anand
A. Staroselsky
Affiliation:
UTC Research Center, 411 Silver Lane, MS 129-73 East Hartford, CT 06108, USA
L. Anand
Affiliation:
Department of Mechanical Engineering MIT, Cambridge, MA 02139, USA
Get access

Abstract

A new rate-independent constitutive model for plastic deformation of crystalline materials deforming by slip and twinning has been formulated, and implemented in a finite-element program. We have simulated three different structural levels by choosing representative volume elements (RVEs) as (i) a small part of a single crystal for the analysis of the heterogeneity of plastic deformation in single crystals, (ii) a whole single crystal for polycrystal simulations, and (iii) a group of crystals for a Taylor-type model of polycrystals. We show that the predictions for the texture and stress-strain response from the model are in reasonably good agreement with experiments in plane-strain compression for a different single crystal and polycrystalline f.c.c, materials.

Type
Research Article
Information
MRS Online Proceedings Library (OPL) , Volume 538: Symposium J – Multiscale Modelling of Materials , 1998 , 515
Copyright
Copyright © Materials Research Society 1999

Access options

Get access to the full version of this content by using one of the access options below. (Log in options will check for institutional or personal access. Content may require purchase if you do not have access.)

References

ABAQUS (1995) Reference Manuals. Hibbitt, Karlsson, & Sorensen Inc., Pawtucket, R.I. Google Scholar
Asaro, R., and Needleman, A. (1985) Texture Development and Strain Hardening in Rate Dependent Polycrystals. Acta Metallurgica, 33, 923–953.Google Scholar
Chin, G. Y., Hosford, W. F., and Mendorf, D. R. (1969), Accommodation of Constrained Deformation in f.c.c. Metals by Slip and Twinning. Proceedings of The Royal Society A, 309, 433–456.Google Scholar
Chin, G. Y. (1975) Development of Deformation Textures, in Constitutive Equations in Plasticity, Argon, A. S., ed., 431–447.Google Scholar
Lebensohn, R. A., and Tome, C. N. (1994) A Self-Consistent Viscoplastic Model: Prediction of Rolling Textures of Anisotropic Polycrystals. Materials Science and Engineering, A175, 71–82.Google Scholar
Leffers, T. (1991) Microstructures, Textures, and Deformation Patterns at Large Strain. In MECAMAT'91, Balkema, Rotterdam, 73–86.Google Scholar
Leffers, T. and Jensen, D. J. (1993) in Textures and Microstructures, 14–18, 933–952.Google Scholar
Staroselsky, A., and Anand, L. (1998) Inelastic Deformation of Polycrystalline Face Centered Cubic Materials by Slip and Twinning Journal of The Mechanics and Physics of Solids, 46, 671–696.Google Scholar
Tome, C. N., Lebensohn, R. A., and Kocks, U. F. (1991) A Model for Texture Development Dominated by Deformation Twinning: Application to Zirconium Alloys. Acta Metallurgica et Materialia, 39, 2667–2680.Google Scholar
Van Houtte, P. (1978) Simulation of the Rolling and Shear Texture of Brass by the Taylor Theory adapted for Mechanical Twinning. Acta Metallurgica, 26, 591–604.Google Scholar