Advanced Anisotropic Damage Model Fully Coupled with Anisotropic Plasticity

Author:

Badreddine Houssem1,Saanouni Khemais1

Affiliation:

1. University of Technology of Troyes

Abstract

In this work, a thermodynamically-consistent framework is used to formulate a non-associative finite strain anisotropic elastoplastic model fully coupled with anisotropic ductile damage. The finite strain assumption is considered using specific large strains kinematics based on multiplicative decomposition of the total transformation gradient and assuming a small elastic strains. The objectivity principle fulfillment is assumed using the well-known rotating frame formulation. The effective variables are defined to introduce the effect of the anisotropic damage on the other variables through the total energy equivalence assumption. The non-associative plasticity framework, for which equivalent stresses in yield function and in plastic potential are separately defined, allows better plastic anisotropy description. The evolution equations for overall dissipative phenomena are deduced from the generalized normality rule applied to the plastic potential while the consistency condition is still applied to the yield function. Applications are made to an RVE with generic material parameters by considering non-proportional loading paths. For each loading path the effect of the anisotropic plasticity on the damage evolution is studied in the context of finite strains.

Publisher

Trans Tech Publications, Ltd.

Reference7 articles.

1. H. Badreddine, K. Saanouni, A. Dogui, On non-associative anisotropic finite plasticity fully coupled with isotropic ductile damage for metal forming, International Journal of Plasticity, 26 (2010) p.1541–1575.

2. H. Badreddine, K. Saanouni, T.D. Nguyen, Damage anisotropy and its effect on the plastic anisotropy evolution under finite strains, International Journal of Solids and Structures, acepted 19th February 2015, doi: 10. 1016/j. ijsolstr. 2015. 02. 009.

3. P. Germain, Q.S. Nguyen, P. Suquet, Continuum thermodynamics. J. Appl. Mech. 50 (1983) 1010–1020.

4. J. Lemaitre, J.L. Chaboche, Mécanique des matériaux solides. Dunod, Paris, 1ème éditions.

5. K. Saanouni, Damage Mechanics in metal forming: Advanced modeling and numerical simulation, ISTE/Wiley, London, (2012).

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