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Dislocation Dynamics
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Numerical Simulation of Dislocation Dynamics on the Mesoscopic Scale The interaction and propagation of dislocations over mesoscopic distances is fundamental to many phenomena in crystalline materials, ranging from the work hardening and fracture of bulk solids to strain relaxation processes in semiconductor heterostructures. Because both the dynamics and the interactions of dislocations are complicated, little is known about the effects that individual dislocations have on each other when they come into close proximity, and, more generally, about the evolution of collections of strongly interacting dislocations. The power of modern supercomputers allows one to address these issues by direct numerical simulation. A highly parallelized and adaptive code (PARANOID) has been developed to allow the realistic simulation of dislocation behavior in a wide variety of situations. The code is based on elastic theory in the continuum limit, and should thus be applicable to situations in which the dislocation cores are more than a few nanometers apart. The stress tensor which moves the dislocations is calculated at every point by evaluating the full Peach-Koehler expression over all of the dislocations present. The self-interaction of the dislocations is regularized by the Brown method of splitting the dislocation in half, moving the two halves outward by some core parameter, and averaging the result. The code allows one to study the interactions between arbitrarily configured dislocations, located on any allowed glide plane, passing from one glide plane to another, and having any allowed Burgers vector.
The simulation approach has proved successful both in unveiling qualitatively new dislocation mechanisms, and in providing quantitative comparisons between experiment and theory. Specifically, PARANOID has:
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