2018
DOI: 10.1002/nme.5906
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Anisotropic Gurson‐Tvergaard‐Needleman plasticity and damage model for finite element analysis of elastic‐plastic problems

Abstract: Summary Implementation and analysis of the anisotropic version of the Gurson‐Tvergaard‐Needleman (GTN) isotropic damage criterion are performed on the basis of Hill's quadratic anisotropic yield theory with the definition of an effective anisotropic coefficient to represent the elastic‐plastic behavior of ductile metals. This study aims to analyze the extension of the GTN model suitable for anisotropic porous metals and to investigate the GTN model extension. An anisotropic damage model is implemented using th… Show more

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Cited by 25 publications
(10 citation statements)
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“…These approaches, even if not representative of the true nature of an anisotropic damage variable, can be still useful in several engineering applications. In GTN-type models the anisotropic evolution of the void (and therefore of the damage) can be considered by adopting ad hoc laws with shape factors [124,125] that describes the volume and shape changes of the voids as well as their rotation during the loading process. The consideration of the void shape changes and reorientation complicates the formulation of group III models and their validation on three dimensional problems with complex loading conditions remains challenging.…”
Section: Models Comparison and Computational Aspectsmentioning
confidence: 99%
“…These approaches, even if not representative of the true nature of an anisotropic damage variable, can be still useful in several engineering applications. In GTN-type models the anisotropic evolution of the void (and therefore of the damage) can be considered by adopting ad hoc laws with shape factors [124,125] that describes the volume and shape changes of the voids as well as their rotation during the loading process. The consideration of the void shape changes and reorientation complicates the formulation of group III models and their validation on three dimensional problems with complex loading conditions remains challenging.…”
Section: Models Comparison and Computational Aspectsmentioning
confidence: 99%
“…The sheet used in the simulation was made of 5052-O aluminum alloy. The constitutive behavior of the sheet is described by Equation (12) according to the fitting stress-strain curve ( Figure 12): σ = 377.23ε 0.25 (12) where σ is the true stress and ε is the true strain. The strain-rate sensitivity was ignored in the quasi-static deformation progress, whereas the quasi-static data were scaled to adapt to the high strain rate conditions in the high-speed electromagnetic forming using the Cowper-Symonds constitutive model.…”
Section: Numerical Modelsmentioning
confidence: 99%
“…In this study, a numerical simulation of a fracture in a compressed ring is performed by an FE model in the commercial software ABAQUS. Some of the constitutive models to numerically evaluate large non-reversible deformation and fracture of ductile components under different loading situations are the Gurson-Tvergaard-Needleman (GTN), power law and Johnson-Cook (J-C) models [22][23][24]. In this work, because of the shear fracture mode in the compressed rings and considering the objectives to investigate the behavior of samples under different applied loads, the J-C model is utilized.…”
Section: Introductionmentioning
confidence: 99%