3D numerical simulation of anisotropic thin sheet metal slitting process using fully coupled constitutive equations including ductile damage
被引:0
作者:
K. Saanouni
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h-index: 0
机构:University of Technology of Troyes,
K. Saanouni
N. Belamri
论文数: 0引用数: 0
h-index: 0
机构:University of Technology of Troyes,
N. Belamri
P. Autesserre
论文数: 0引用数: 0
h-index: 0
机构:University of Technology of Troyes,
P. Autesserre
机构:
[1] University of Technology of Troyes,
[2] ICD/LASMIS,undefined
[3] FRE CNRS 2848,undefined
[4] CEBTP SOLEN,undefined
[5] Groupe Ginger,undefined
[6] Arcelor Innovation R&,undefined
来源:
International Journal of Material Forming
|
2009年
/
2卷
关键词:
Anisotropic plasticity;
Hill criterion;
Ductile damage;
Mixed hardening;
Full coupling;
Implicit integration;
Dynamic explicit scheme;
Slitting;
Residual stresses;
Process parameters;
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摘要:
In this work, an anisotropic plastic constitutive equation accounting for both isotropic and kinematic hardening fully coupled with isotropic ductile damage is presented from both theoretical and numerical standpoints. A radial return algorithm applied to a reduced number of constitutive equations is used in order to compute the stress tensor as well as all the internal variables at the end of time steps. The proposed model is implemented into ABAQUS/EXPLICIT FE code using the Vumat user’s subroutine and the resultant initial and boundary value problem is solved thanks to the classical Dynamic Explicit scheme. Application is made to slitting of 3D anisotropic sheet by studying the influence of some process parameters as the shape of the knives, the sheet thickness and the initial residual stress fields. The proposed methodology is shown to be very useful and helpful when dealing with a “virtual” improvement of any slitting process.
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[1]
Wisselink HH(2004)3D FEM simulation of stationary metal forming processes with applications to slitting and rolling Jou. Mat. Proc. Tech 148 328-341
[1]
Wisselink HH(2004)3D FEM simulation of stationary metal forming processes with applications to slitting and rolling Jou. Mat. Proc. Tech 148 328-341