Homogenization of elastic-viscoplastic heterogeneous materials : Self-consistent and Mori-Tanaka schemes
By S. Mercier, A. Molinari. 2009
191 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/b3a7d603eaa6f83b391548e6cb95e2f0e1fac072
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In Computational Theory and Mathematics
- Philip Eisenlohr
- Ricardo A. Lebensohn
- Huamiao Wang
- Yonggang Huang
- Peidong Wu
- Javier Llorca
- C. Tomé
- Javier Segurado
In Mechanics of Materials
- Javier Llorca
- Javier Segurado
- C. Tomé
- Philip Eisenlohr
- A. Kanjarla
- Ricardo A. Lebensohn
- Huamiao Wang
- Yonggang Huang
Citations in the corpus
- An elasto-viscoplastic formulation based on fast Fourier transforms for the prediction of micromechanical fields in polycrystalline materials (2012, background): “On the other hand, several homogenization theories have being been recently proposed for the more general case of elasto-viscoplastic heterogeneous materials (Lahellec and Suquet, 2007a,b; Mercier and Molinari, 2009; Doghri et al., 2010).”
- Multiscale modeling of plasticity based on embedding the viscoplastic self-consistent formulation in implicit finite elements (2012, methodology): “This strategy, originally proposed by Mercier and Molinari (2009), obviously simplifies the determination of the polycrystal’s constitutive behavior, although is less accurate than other, more involved, elasto-viscoplastic selfconsistent formulations recently proposed (e.g. Lahellec and Suquet,…”
- A finite strain elastic–viscoplastic self-consistent model for polycrystalline materials (2010, methodology): “Following Molinari et al. (1997) and Mercier and Molinari (2009), using d=d+d, (3.”