Branched Josephson junctions: Current carrying solitons in external magnetic fields
K. Sabirov, D. Babajanov, D. Matrasulov, H. Susanto

TL;DR
This paper models and analyzes static sine-Gordon solitons in branched Josephson junctions under external magnetic fields, providing exact solutions and stability analysis for these current-carrying solitons.
Contribution
It introduces a novel analytical approach to solve and analyze sine-Gordon solitons in Y-junction Josephson structures using metric graph modeling.
Findings
Exact analytical solutions for sine-Gordon solitons in branched junctions.
Stability conditions for the solitons are derived.
Insights into current-carrying states in complex Josephson structures.
Abstract
We consider branched Josephson junction created by planar superconductors connected to each other through the Y-junction insulator. Assuming that the structure interacts with the external constant magnetic field, we study static sine-Gordon solitons in such system by modeling them in terms of the stationary sine-Gordon equation on metric graph. Exact analytical solutions of the problem are obtained and their stability is analyzed.
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Taxonomy
TopicsNonlinear Photonic Systems · Physics of Superconductivity and Magnetism · Nonlinear Dynamics and Pattern Formation
