Nature of Resistive Transitions in Josephson Networks in a Magnetic Field
We study the depinning of the vortices induced in a Josephson network by a magnetic field. A vortex crystal can be pinned when it can be made commensurate with the network potential by rotation; this can occur only when the number of vortices per unit cell {ital p}/{ital q} is constructed from speci...
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Veröffentlicht in: | Physical Review Letters 1997-09, Vol.79 (13), p.2534-2537 |
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creator | Straley, Joseph P. Morozov, Alexander Y. Kolomeisky, Eugene B. |
description | We study the depinning of the vortices induced in a Josephson network by a magnetic field. A vortex crystal can be pinned when it can be made commensurate with the network potential by rotation; this can occur only when the number of vortices per unit cell {ital p}/{ital q} is constructed from special values of the integers {ital p} and {ital q}. For these cases the transition can be of roughening type; however, melting of the vortex crystal is an important competing process that changes the nature of the transition for q{lt}16 (square lattice) or q{lt}12 (hexagonal lattice). For the other values of {ital p} and {ital q} there can be a spontaneous deformation of the vortex crystal to a commensurable structure if the network potential is sufficiently large. {copyright} {ital 1997} {ital The American Physical Society} |
doi_str_mv | 10.1103/PhysRevLett.79.2534 |
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A vortex crystal can be pinned when it can be made commensurate with the network potential by rotation; this can occur only when the number of vortices per unit cell {ital p}/{ital q} is constructed from special values of the integers {ital p} and {ital q}. For these cases the transition can be of roughening type; however, melting of the vortex crystal is an important competing process that changes the nature of the transition for q{lt}16 (square lattice) or q{lt}12 (hexagonal lattice). 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A vortex crystal can be pinned when it can be made commensurate with the network potential by rotation; this can occur only when the number of vortices per unit cell {ital p}/{ital q} is constructed from special values of the integers {ital p} and {ital q}. For these cases the transition can be of roughening type; however, melting of the vortex crystal is an important competing process that changes the nature of the transition for q{lt}16 (square lattice) or q{lt}12 (hexagonal lattice). 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A vortex crystal can be pinned when it can be made commensurate with the network potential by rotation; this can occur only when the number of vortices per unit cell {ital p}/{ital q} is constructed from special values of the integers {ital p} and {ital q}. For these cases the transition can be of roughening type; however, melting of the vortex crystal is an important competing process that changes the nature of the transition for q{lt}16 (square lattice) or q{lt}12 (hexagonal lattice). For the other values of {ital p} and {ital q} there can be a spontaneous deformation of the vortex crystal to a commensurable structure if the network potential is sufficiently large. {copyright} {ital 1997} {ital The American Physical Society}</abstract><cop>United States</cop><doi>10.1103/PhysRevLett.79.2534</doi><tpages>4</tpages></addata></record> |
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subjects | CRYSTAL LATTICES JOSEPHSON JUNCTIONS KOSTERLITZ-THOULESS THEORY NETWORK ANALYSIS PHYSICS SUPERCONDUCTIVITY VORTICES |
title | Nature of Resistive Transitions in Josephson Networks in a Magnetic Field |
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