On resistive nonlocal Josephson electrodynamic

New solutions of one-dimensional nonlocal Josephson electrodynamics are proposed that describe the steady and nonsteady Abrikosov-Josephson vortex states of the resistive model; these solutions are based on the superposition principle of the vortex structures whose properties are determined by the nonlinear interaction of the vortices. The stability of the current-voltage characteristic (1.13) is shown and the relaxation-oscillation mode of establishing the corresponding state is investigated. The laws governing the annihilation and dispersal of the interacting Abrikosov-Josephson vortices are examined, (C) 1997 American Institute of Physics.