Title of article :
Texture development and plastic anisotropy of B.C.C. strain hardening sheet metals
Author/Authors :
K. -C. Liao، نويسنده , , P. A. Friedman، نويسنده , , J. Pan، نويسنده , , S. C. Tang، نويسنده ,
Issue Information :
روزنامه با شماره پیاپی سال 1998
Pages :
32
From page :
5205
To page :
5236
Abstract :
A Taylor-like polycrystal model is adopted here to investigate the plastic behavior of body centered cubic (b.c.c.) sheet metals under plane-strain compression and the subsequent inplane biaxial stretching conditions. The ( 111 ) pencil glide system is chosen for the slip mechanism for b.c.c, sheet metals. The { 110} (111 ) and { 112} (111 ) slip systems are also considered. Planestrain compression is used to simulate the cold rolling processes of a low-carbon steel sheet. Based on the polycrystal model, pole figures for the sheet metal after plane-strain compression are obtained and compared with the corresponding experimental results. Also, the simulated plane-strain stressstrain relations are compared with the corresponding experimental results. For the sheet metal subjected to the subsequent in-plane biaxial stretching and shear, plastic potential surfaces are determined at a given small amount of plastic work. With the assumption of the equivalence of the plastic potential and the yield function with normality flow, the yield surfaces based on the simulations for the sheet metal are compared with those based on several phenomenological planar anisotropic yield criteria. The effects of the slip system and the magnitude of plastic work on the shape and size of the yield surfaces are shown. The plastic anisotropy of the sheet metal is investigated in terms of the uniaxial yield stresses in different planar orientations and the corresponding values of the anisotropy parameter R, defined as the ratio of the width plastic strain rate to the throughthickness plastic strain rate under in-plane uniaxial tensile loading. The uniaxial yield stresses and the values of R at different planar orientations from the polycrystal model can be fitted well by a yield function recently proposed by Barlat et al. (1997b). © 1998 Elsevier Science Ltd. All rights reserved.
Journal title :
International Journal of Solids and Structures
Serial Year :
1998
Journal title :
International Journal of Solids and Structures
Record number :
446564
Link To Document :
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