
The authors consider an array of diffusively coupled Josephine junctions with periodic forcing. By using the theory of attractors and stability theory they are able to prove the phenomena of synchronization when the parameters of the system satisfy certain conditions. This work is similar to recent works by Afraimovich, Chow and Hale, the difference being in studying solvability of a matrix Riccati equation.
stability theory, theory of attractors, forced oscillation, Applied Mathematics, Attractors and repellers of smooth dynamical systems and their topological structure, Josephine junction, Statistical mechanics of superconductors, Analysis
stability theory, theory of attractors, forced oscillation, Applied Mathematics, Attractors and repellers of smooth dynamical systems and their topological structure, Josephine junction, Statistical mechanics of superconductors, Analysis
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