Modeling the effect of twinning and detwinning during strain-path changes of magnesium alloy AZ31
By G. Proust, C. Tomé, A. Jain, S. Agnew. 2009
575 citations recorded by the source corpus.
Subfields: Biomaterials, Materials Chemistry, Mechanical Engineering
View Paper: https://www.semanticscholar.org/paper/c5bcf3ff8d1f70a335db499bb7f233b1aa830280
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In Biomaterials
- C. Tomé
- Irene J. Beyerlein
- Jian Wang
- Peidong Wu
- Huamiao Wang
- Somnath Ghosh
- Jiahao Cheng
- Marko Knezevic
In Materials Chemistry
- C. Tomé
- Irene J. Beyerlein
- Marko Knezevic
- Jian Wang
- Rodney J. McCabe
- Jiahao Cheng
- Peidong Wu
- Huamiao Wang
In Mechanical Engineering
- C. Tomé
- Irene J. Beyerlein
- Peidong Wu
- Jian Wang
- Huamiao Wang
- Jiahao Cheng
- Marko Knezevic
- Somnath Ghosh
Citations in the corpus
- Modeling mechanical response and texture evolution of α-uranium as a function of strain rate and temperature using polycrystal plasticity (2013, methodology): “The twin transformation is modeled using a version of the Composite Grain (CG) model in which matrix and twin are treated as uncoupled lamellae (Proust et al., 2009) instead of enforcing continuity conditions across the twin-matrix interface (Proust et al., 2007).”
- Integration of self-consistent polycrystal plasticity with dislocation density based hardening laws within an implicit finite element framework: Application to low-symmetry metals (2013, background): “…will concentrate on extending the hardening law to include effects such as reverse dislocation motion (Kitayama et al., in press) and de-twinning (Proust et al., 2008), which are important to account for by the model to be able to perform full-scale performance evaluations of uranium components…”
- A crystal plasticity model for hexagonal close packed (HCP) crystals including twinning and de-twinning mechanisms (2013, methodology): “The predicted twin volume fraction is in agreement with the experimental observations (Proust et al., 2009; Oppedal et al., 2012).”
- Stochastic modeling of twin nucleation in polycrystals: An application in hexagonal close-packed metals (2014, background): “Most models depend on a simple deterministic critical resolved shear stress (CRSS) based law for describing nucleation and subsequent propagation of twins (Salem et al., 2005; Proust et al., 2007; Proust et al., 2009; Abdolvand et al., 2011).”