A model of crystal plasticity based on the theory of continuously distributed dislocations

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Riemann–Cartan Geometry of Nonlinear Dislocation Mechanics (2012, methodology): “These are identical to Acharya’s [3] calculations.”
Size effects and idealized dislocation microstructure at small scales: Predictions of a Phenomenological model of Mesoscopic Field Dislocation Mechanics: Part I (2005, background): “tic and dissipative nonlinearities as well as the effects of inertia - that can be exercised to probe mechanical behavior at the nanoscale and above, with emerging predictions representative of such (Acharya, 2001, 2003, 2004; Miller and Acharya, 2004; Roy and Acharya, 2005; Varadhan et al., 2005). ”
Key computational modeling issues in Integrated Computational Materials Engineering (2013, background): “Effectively, the role of computationalmodeling and simulation is so pervasive that the probability of success of ICME is inextricably intertwined with addressing certain scientific and technological ‘‘pressure points’’ as follows: • ICME extends beyond informatics and combinatorics pursued at the…”
Modeling Dislocations and Disclinations With Finite Micropolar Elastoplasticity (2006, background): “(7) or (10) (cf. Acharya (2001, 2003)) rather than evolution equations for slip rates as in (57).”