Numerical study of deformation textures, yield locus, rolling components and Lankford coefficients for FCC polycrystals using the new polycrystalline φ-model

S. M'Guil, W. Wen, Said Ahzi

Research output: Contribution to journalArticle

4 Citations (Scopus)

Abstract

In this paper, we discuss results from the new viscoplastic non-linear intermediate φ-model for crystal plasticity. We used this viscoplastic φ-model in order to compute several properties and indicators directly connected to the formability of FCC polycrystalline metals. For instance, the yield locus, the Lankford coefficients and the typical FCC rolling texture component and their evolution during plastic deformation are computed. We also compare our results to those predicted by the tangent viscoplastic self-consistent model as well as those obtained by the upper and lower bounds (Taylor and Static). Results concerning FCC metals subjected to plane strain compression (commonly used for the approximation of the rolling process) are presented. As in the self-consistent scheme, the viscoplastic φ-model takes into account the strength of grains interactions. The influence of the grain interaction on predicted results is discussed. This analysis of the change in predicted results for different values of the parameter controlling the grain interaction strength (from a stiff to a more compliant interaction) shows that the results depend strongly on φ.

Original languageEnglish
Pages (from-to)1313-1318
Number of pages6
JournalInternational Journal of Mechanical Sciences
Volume52
Issue number10
DOIs
Publication statusPublished - Oct 2010
Externally publishedYes

Fingerprint

Polycrystals
polycrystals
loci
textures
Textures
coefficients
Metals
interactions
plane strain
Formability
tangents
plastic properties
metals
plastic deformation
Plasticity
Plastic deformation
Crystals
approximation
crystals

Keywords

  • φ-model
  • Lankford coefficient
  • Rolling FCC component
  • Self-consistent model
  • Texture
  • Yield surface

ASJC Scopus subject areas

  • Civil and Structural Engineering
  • Mechanical Engineering
  • Mechanics of Materials
  • Materials Science(all)
  • Condensed Matter Physics

Cite this

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title = "Numerical study of deformation textures, yield locus, rolling components and Lankford coefficients for FCC polycrystals using the new polycrystalline φ-model",
abstract = "In this paper, we discuss results from the new viscoplastic non-linear intermediate φ-model for crystal plasticity. We used this viscoplastic φ-model in order to compute several properties and indicators directly connected to the formability of FCC polycrystalline metals. For instance, the yield locus, the Lankford coefficients and the typical FCC rolling texture component and their evolution during plastic deformation are computed. We also compare our results to those predicted by the tangent viscoplastic self-consistent model as well as those obtained by the upper and lower bounds (Taylor and Static). Results concerning FCC metals subjected to plane strain compression (commonly used for the approximation of the rolling process) are presented. As in the self-consistent scheme, the viscoplastic φ-model takes into account the strength of grains interactions. The influence of the grain interaction on predicted results is discussed. This analysis of the change in predicted results for different values of the parameter controlling the grain interaction strength (from a stiff to a more compliant interaction) shows that the results depend strongly on φ.",
keywords = "φ-model, Lankford coefficient, Rolling FCC component, Self-consistent model, Texture, Yield surface",
author = "S. M'Guil and W. Wen and Said Ahzi",
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AU - M'Guil, S.

AU - Wen, W.

AU - Ahzi, Said

PY - 2010/10

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N2 - In this paper, we discuss results from the new viscoplastic non-linear intermediate φ-model for crystal plasticity. We used this viscoplastic φ-model in order to compute several properties and indicators directly connected to the formability of FCC polycrystalline metals. For instance, the yield locus, the Lankford coefficients and the typical FCC rolling texture component and their evolution during plastic deformation are computed. We also compare our results to those predicted by the tangent viscoplastic self-consistent model as well as those obtained by the upper and lower bounds (Taylor and Static). Results concerning FCC metals subjected to plane strain compression (commonly used for the approximation of the rolling process) are presented. As in the self-consistent scheme, the viscoplastic φ-model takes into account the strength of grains interactions. The influence of the grain interaction on predicted results is discussed. This analysis of the change in predicted results for different values of the parameter controlling the grain interaction strength (from a stiff to a more compliant interaction) shows that the results depend strongly on φ.

AB - In this paper, we discuss results from the new viscoplastic non-linear intermediate φ-model for crystal plasticity. We used this viscoplastic φ-model in order to compute several properties and indicators directly connected to the formability of FCC polycrystalline metals. For instance, the yield locus, the Lankford coefficients and the typical FCC rolling texture component and their evolution during plastic deformation are computed. We also compare our results to those predicted by the tangent viscoplastic self-consistent model as well as those obtained by the upper and lower bounds (Taylor and Static). Results concerning FCC metals subjected to plane strain compression (commonly used for the approximation of the rolling process) are presented. As in the self-consistent scheme, the viscoplastic φ-model takes into account the strength of grains interactions. The influence of the grain interaction on predicted results is discussed. This analysis of the change in predicted results for different values of the parameter controlling the grain interaction strength (from a stiff to a more compliant interaction) shows that the results depend strongly on φ.

KW - φ-model

KW - Lankford coefficient

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KW - Yield surface

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