Influence of non-glide stresses on plastic flow: from atomistic to continuum modeling

By V. Vítek, M. Mrovec, J. Bassani. 2004

135 citations recorded by the source corpus.

Subfields: Materials Chemistry, Mechanical Engineering

View Paper: https://www.semanticscholar.org/paper/1a19732f68956953d74a202fdde15d5449dbd2c3

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In Materials Chemistry

In Mechanical Engineering

Citations in the corpus

Advances in anisotropy and formability (2010, background): “It was shown that this isotropic yield criterion describes with great accuracy the crystal plasticity simulation results of Hosford and Allen [140] and of Vitek et al [286] for randomly oriented polycrystals (for more details, see Cazacu and Barlat [75]).”
Anisotropic response of high-purity α-titanium: Experimental characterization and constitutive modeling (2010, methodology): “This isotropic yield criterion was applied to the description of crystal plasticity simulation results of Hosford and Allen (1973) and that of Vitek et al. (2004) for randomly oriented polycrystals (for more details, see Cazacu and Barlat, 2008).”
Overview of constitutive laws, kinematics, homogenization and multiscale methods in crystal plasticity finite-element modeling: Theory, experiments, applications (2010, methodology): “The general framework supplied by variational crystal plasticity formulations provides an attractive vehicle for developing a comprehensive theory of plasticity that incorporates existing knowledge of the physics of deformation processes [8–10] into the computational tools of continuum mechanics [11”
Simulation of polycrystal deformation with grain and grain boundary effects (2011, background): “Another possibility is the non-Schmid nature of slip in BCC crystals that may affect the initial yield stress of the multi-crystal tensile samples (Christian and Vitek, 1970; Duesbery and Richardson, 1991; Vitek, 1992; Vitek et al., 2004).”
Crystal Plasticity Finite Element Methods: in Materials Science and Engineering (2010, background): “…theory of plasticity that incorporates existing knowledge of the physics of deformation processes (Arsenlis et al., 2004; Curtin and Miller, 2003; Vitek, Mrovec, and Bassani, 2004a) into the computational tools of continuum mechanics (Zienkiewicz, 1967; Zienkiewicz and Taylor, 2005) with the aim…”