Numerical implementation and assessment of the GLPD micromorphic model of ductile rupture
By Koffi Enakoutsa, Jean-Baptiste Leblond. 2009
54 citations recorded by the source corpus.
Subfields: Materials Chemistry, Mechanical Engineering, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/9c8956c35d40ec7a5a09d86a10881e24c2a158e2
How researchers see this paper
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In Materials Chemistry
- Jean-Baptiste Leblond
- D. Trinh
- A. Needleman
- A. A. Benzerga
- Viggo Tvergaard
- S. Forest
- J. Besson
- Elias C. Aifantis
In Mechanical Engineering
- Jean-Baptiste Leblond
- A. Needleman
- A. A. Benzerga
- Viggo Tvergaard
- S. Forest
- D. Trinh
- D. Mohr
- A. Pineau
In Mechanics of Materials
- Jean-Baptiste Leblond
- D. Trinh
- A. A. Benzerga
- Viggo Tvergaard
- A. Needleman
- S. Forest
- Elias C. Aifantis
- V. Kouznetsova
Citations in the corpus
- Ductile failure modeling (2016, methodology): “Enakoutsa and Leblond [85] implemented Gologanu et al.’s second-gradient model, following their suggestion, by (i) introducing new nodal degrees of freedom (DOF) aimed at representing the strains; (ii) calculating the derivatives of the strains by using these new DOF in conjunction with the first de”
- Generalized continua and non‐homogeneous boundary conditions in homogenisation methods (2011, methodology): “3 Quadratic Ansatz Quadratic Ansätze have been initially proposed in [14, 17, 22, 28, 38] to extend the usual affine conditions of loading of material volume element in order to incorporate strain gradient effects in the homogenization procedure.”
- Ductile Fracture by Void Growth to Coalescence (2010, methodology): “, 1994a; Tvergaard and Needleman, 1995; Enakoutsa et al., 2007; Hu and Ghosh, 2008). However, this relatively simple regularization method does not solve the meshdependency problem when strong gradients are present such as near crack tips. Other robust methods were introduced in recent years by Medi”