作者: Justin C. Mach , Armand J. Beaudoin , Amit Acharya
DOI: 10.1016/J.JMPS.2009.11.005
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摘要: Classical plasticity models evolve state variables in a spatially independent manner through (local) ordinary differential equations, such as the update of rotation field crystal plasticity. A continuity condition is derived for lattice from conservation law Burgers vector content—a consequence an averaged theory dislocation mechanics. This results nonlocal evolution equation field. The provides theoretical basis assumptions co-rotation simulation rotations and texture evidence importance modeling classical possibility predicting continuous fields with sharp gradients representing non-singular distributions within rigid viscoplasticity discussed computationally demonstrated.