Ductile Fracture by Void Growth to Coalescence

By A. A. Benzerga, Jean-Baptiste Leblond. 2010

649 citations recorded by the source corpus.

Subfields: Materials Chemistry, Mechanical Engineering, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/eef7d2d5b989ac5eabcc1ffc31e7898668028800

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Materials Chemistry

In Mechanical Engineering

In Mechanics of Materials

Citations in the corpus

Experiments and modeling of anisotropic aluminum extrusions under multi-axial loading – Part II: Ductile fracture (2012, background): “The reader is referred to Benzerga and Leblond (2010) for a comprehensive review of anisotropic void growth and coalescence models.”
The effects of non-metallic inclusions on properties relevant to the performance of steel in structural and mechanical applications (2019, background): “Significant advances on the modeling of the fracture process have been made, as discussed in [55].”
Coupling damage and plasticity for a phase-field regularisation of brittle, cohesive and ductile fracture: One-dimensional examples (2017, positive): “The general idea is to introduce plastic strains and suitable evolution laws, for coupling damage to plasticity, revisiting in a variational phase-field framework the classical approaches to ductile failure [18,19,43,63,65] .”
Integrated modeling of friction stir welding of 6xxx series Al alloys: Process, microstructure and properties (2012, background): “Model description Comprehensive literature survey on the micro-mechanics based damage models are available in review papers [3,4,8,8,10].”
Computational homogenization of elasto-plastic porous metals (2012, background): “…enhanced homogenization schemes or of phenomenological pragmatic generalizations in order to incorporate, for example, viscoplasticity, kinematic hardening or anisotropic matrix behavior (e.g., Pardoen and Pineau, 2007; Monchiet et al., 2008, 2011; Besson, 2009, 2010; Benzerga and Leblond, 2010).”
A Gurson-type criterion for porous ductile solids containing arbitrary ellipsoidal voids—I: Limit-analysis of some representative cell (2012, positive): “Voids actually encountered in real materials are often non-spherical, which induced Gologanu et al. (1993, 1994, 1997) to extend Gurson (1977)’s model to spheroidal voids; the extended model is currently known as the GLD model. These authors again combined homogenization and limit-analysis to derive”
Ductile failure modeling (2016, result): “– Gurson’s criterion (1) provides a rigorous “upper bound” for the exact overall yield locus of the hollow sphere envisaged with the boundary conditions considered, and also as a consequence for that of a Hashin assembly of hollow spheres having identical porosities (the same conclusion was also rea”