Comparison of two grain interaction models for polycrystal plasticity and deformation texture prediction
By Paul Van Houtte, L. Delannay, Surya R. Kalidindi. 2002
148 citations recorded by the source corpus.
Subfields: Materials Chemistry, Mechanical Engineering, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/6316d39622a892df8a83f5fc4cc76319e57449c7
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
- Franz Roters
- Dierk Raabe
- M. Diehl
- Philip Eisenlohr
- T. Bieler
- Haiming Zhang
- L. Hantcherli
- D. Tjahjanto
In Mechanical Engineering
- Dierk Raabe
- Franz Roters
- M. Diehl
- Philip Eisenlohr
- T. Bieler
- Duancheng Ma
- Haiming Zhang
- L. Hantcherli
In Mechanics of Materials
- Franz Roters
- M. Diehl
- Dierk Raabe
- Philip Eisenlohr
- T. Bieler
- Haiming Zhang
- L. Hantcherli
- D. Tjahjanto
Citations in the corpus
- DAMASK – The Düsseldorf Advanced Material Simulation Kit for modeling multi-physics crystal plasticity, thermal, and damage phenomena from the single crystal up to the component scale (2018, methodology): “Relaxed grain cluster The RGC homogenization scheme [4,105,112] is an extension of other grain cluster approaches such as the Grain Interaction (GIA) [104,113] and the (A)LAMEL [102,103,114,115] models.”
- Using texture components in crystal plasticity finite element simulations (2004, background): “This is essentially due to the intricate interaction of the grains during co-deformation (Beaudoin et al., 1995, 1996; Raabe, 1995a,b; Van Houtte et al., 2002).”
- Overview of constitutive laws, kinematics, homogenization and multiscale methods in crystal plasticity finite-element modeling: Theory, experiments, applications (2010, background): “For instance, self-consistent and Taylor-based models, including in part also higher-order grain interaction terms, can serve for solving polycrystal mechanical problems without using finite elements at least under simplified boundary conditions [115,309,310,318,319,429,436,437].”
- Crystal Plasticity Finite Element Methods: in Materials Science and Engineering (2010, background): “In this 1 Introduction to Crystalline Anisotropy and the Crystal Plasticity Finite Element Method 7 Nanoindentation, pillar testing, microbending, microscale deformation, miniaturized mechanical testing Wang et al. (2004), Zaafarani et al. (2006), You et al. (2006), Raabe, Ma, and Roters (2007a), Ca”