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Nonlocal fluxon dynamics in long Josephson junctions with Newtonian dissipative loss

A model of a long Josephson junction described by a nonlocal governing fluxon equation, assuming Newtonian dissipation, is presented and studied analytically as well as numerically. From a ballistic trial solution for a steadily moving 2*p phase difference kink based on an exact limiting form, obser...

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Bibliographic Details
Published in:Journal of physics. Condensed matter 2004-07, Vol.16 (27), p.S2715-2733
Main Authors: Rauh, H, Genenko, Y A, Rieck, C T
Format: Article
Language:English
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Summary:A model of a long Josephson junction described by a nonlocal governing fluxon equation, assuming Newtonian dissipation, is presented and studied analytically as well as numerically. From a ballistic trial solution for a steadily moving 2*p phase difference kink based on an exact limiting form, observables such as the lower critical field for the appearance of Josephson vortices, the vortex magnetic field, the microscopic voltage across the tunnel layer, and the macroscopic voltage across the junction itself are derived and assessed for nonlocal effects. The current-voltage characteristic of the junction due to a regular array of Josephson vortices moving uniformly along it predominantly exhibits monostability when nonlocality is weak and dissipation high; however, a transition to bistability and associated formation of filaments of different current densities can occur when nonlocality is strong and dissipation low.
ISSN:0953-8984
1361-648X
DOI:10.1088/0953-8984/16/27/009