A size-dependent crystal plasticity finite-element model for creep and load shedding in polycrystalline titanium alloys

By G. Venkatramani, Somnath Ghosh, M. Mills. 2007

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Overview of constitutive laws, kinematics, homogenization and multiscale methods in crystal plasticity finite-element modeling: Theory, experiments, applications (2010, unknown): “[50], Okumura et al.”
On the mechanistic basis of deformation at the microscale in hexagonal close-packed metals (2015, background): “Typically, the badly oriented grain was such that its basal plane was approximately normal to the applied (macroscopic) loading [99].”
Dwell fatigue crack nucleation model based on crystal plasticity finite element simulations of polycrystalline titanium alloys (2011, methodology): “A Hall–Petch type relation with various slip direction-dependent characteristic length scales has been incorporated in the CPFE model in Venkataramani et al. (2007, 2008).”
A crystal plasticity FE model for deformation with twin nucleation in magnesium alloys (2015, methodology): “The crystal plasticity constitutive model is adapted from the size and time dependent, finite strain models that have been developed for Ti alloys in (Hasija et al., 2003; Deka et al., 2006; Venkataramani et al., 2007, 2008; Anahid et al., 2011; Ghosh and Chakraborty, 2013).”
The effect of grain orientation on fracture morphology during high-cycle fatigue of Ti-6Al-4V (2009, methodology): “Polycrystalline materials are more complex in that there can be load distribution between neighbouring grains influencing slip activity [10, 11, 12].”