Identification of fully coupled anisotropic plasticity and damage constitutive equations using a hybrid experimental–numerical methodology with various triaxialities. (July 2015)

• Record Type: Journal Article
• Authors: Yue, ZM; Soyarslan, C; Badreddine, H; Saanouni, K; Tekkaya, AE
• Is Part Of: International journal of damage mechanics. Volume 24:Number 5(2015:Jul.)
• Page Start: 683
• Page End: 710
• Publication Date: 2015-07
• Subjects: Elastoplasticity -- mixed hardening -- ductile damage -- microcracks closure -- mechanical testing -- parameter identification -- inverse approach -- Finite element method -- anisotropy; Fracture mechanics -- Periodicals; 620.1126
• DOI: 10.1177/1056789514546578
• Languages: English
• ISSNs: 1056-7895

Abstract

A hybrid experimental–numerical methodology is presented for the parameter identification of a mixed nonlinear hardening anisotropic plasticity model fully coupled with isotropic ductile damage accounting for microcracks closure effects. In this study, three test materials are chosen: DP1000, CP1200, and AL7020. The experiments involve the tensile tests with smooth and notched specimens and two types of shear tests. The tensile tests with smooth specimens are conducted in different directions with respect to the rolling direction. This helps to determine the plastic anisotropy parameters of the material when the ductile damage is still negligible. Also, in-plane torsion tests with a single loading cycle are used to determine separately the isotropic and kinematic hardening parameters. Finally, tensile tests with notched specimens and Shouler and Allwood shear tests are used for the damage parameters identification. These are conducted until the final fracture with the triaxiality ratio η lying between 0 and1 / 3 (i.e.0 ≤ η ≤ 1 / 3 ). The classical force–displacement curves are chosen as the experimental responses. However, for the tensile test with notched specimens, the distribution of displacement components is measured using a full field measurement technique (ARAMIS system). These experimental results are directly used by the identification methodology in order to determine the "best" values of material parameters involved in the constitutive equations. The inverse identification methodology combines an optimization algorithm which is coded within MATLAB together with the finite element (FE) code ABAQUS/Explicit. After optimization, good agreement between experimental and numerically predicted results in terms of force–displacement curves is obtained for the three studied materials. Finally, the applicability and validity of the determined material parameters are proved with additional validation tests.