Analytical examination of particle mobility transitions in a periodic potential system, indicating unique dynamic behaviors.
The phase diagram of a Hamiltonian which describes a particle moving in a periodic potential and coupled to an external heat bath has been analyzed in detail. By renormalization-group methods, it is proved that this system exhibits an unusual transition between diffusive behavior and a self-trapped phase. The dynamics along the transition line is shown to be integrable and the order parameter, the mobility, is computed exactly.
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Guinea et al. (1985) studied this question.
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