Macroscopic yield criteria for plastic anisotropic materials containing spheroidal voids
By V. monchiet, O. Cazacu, E. Charkaluk, Djimedo Kondo. 2008
238 citations recorded by the source corpus.
Subfields: Materials Chemistry, Mechanical Engineering, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/cc9044b8f0266c14d1ecc3a0cc671b9acc74ec6d
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
- D. Mohr
- Jean-Baptiste Leblond
- A. A. Benzerga
- A. Needleman
- Viggo Tvergaard
- M. Dunand
- Stephane J. Marcadet
- M. Luo
In Mechanical Engineering
- D. Mohr
- A. A. Benzerga
- Jean-Baptiste Leblond
- A. Needleman
- Viggo Tvergaard
- Stephane J. Marcadet
- M. Dunand
- J. Besson
In Mechanics of Materials
- D. Mohr
- A. A. Benzerga
- Jean-Baptiste Leblond
- Viggo Tvergaard
- Stephane J. Marcadet
- A. Needleman
- M. Dunand
- M. Luo
Citations in the corpus
- Ductile failure modeling (2016, background): “’s [46,47] and Keralavarma and Benzerga’s [26,27] criteria evidenced the quality of their predictions in spite, again, of the use of Gologanu et al.”
- Void growth and coalescence in single crystals (2010, background): “Nowadays, realistic micromechanics-based damage models, see e.g. Gologanu et al. (1997), Pardoen and Hutchinson (2000), Benzerga et al. (2004b), Monchiet et al. (2008), Besson (2009, in press) and Teko~glu and Pardoen (in press), are available to quantitatively predict damage evolution and fracture…”
- A constitutive model for plastically anisotropic solids with non-spherical voids (2010, methodology): “Recent work by Monchiet et al. (2008) using the Hill matrix also considered the fields B00 and B22 to describe the expansion field.”
- Continuum Models of Ductile Fracture: A Review (2010, methodology): “An expression coupling void shape and plastic anisotropy has been proposed by Monchiet et al. (2006, 2008).”
- A Gurson-type criterion for porous ductile solids containing arbitrary ellipsoidal voids—I: Limit-analysis of some representative cell (2012, unknown): “The hollow cell will be assumed to be made of some rigid-ideal-plastic material with yield stress σ 0 in simple tension, obeying von Mises’s criterion and the associated flow rule.”
- Computational homogenization of elasto-plastic porous metals (2012, unknown): “…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).”
- Micromechanically-motivated phenomenological Hosford–Coulomb model for predicting ductile fracture initiation at low stress triaxialities (2015, background): “…behavior of mildly porous metals (e.g. Gurson (1977), Tvergaard (1981), Mear and Hutchinson (1985), Gologanu et al. (1993), Leblond et al. (1995), Benzerga and Besson (2001), Molinari and Mercier (2001), Monchiet et al. (2008), Nahshon and Hutchinson (2008), Danas and Ponte Castañeda (2012)).”
- Experiments and modeling of anisotropic aluminum extrusions under multi-axial loading – Part II: Ductile fracture (2012, background): “Note that the presence of a precipitate free zone near the grain boundaries would facilitate intergranular ductile fracture (see the work on a 2000 series alloy by Morgeneyer et al. (2008). Recall from our DIC and FEA analysis that the strain fields on the specimen surface indicated the formation of”