Physics – Condensed Matter – Superconductivity
Scientific paper
1996-08-08
SIAM J Appl Math {\bf 58} (1998) 103--121
Physics
Condensed Matter
Superconductivity
Latex, 26 pages, 5 figs upon request
Scientific paper
This is an analytic study of the problem of transitions between normal and superconducting phases for a sample which encloses a magnetic flux. A preliminary study of this problem, based on numerical minimization of the free energy for a particular form of the thickness of the sample, was published in Phys. Rev. Lett. {\bf 75}, 320 (1995). For a sample of uniform thickness the order parameter is uniform, but even infinitesimal deviations from uniform thickness give rise to a singly connected state in which the order parameter vanishes at a suitable layer, so that the superconducting part does not enclose the magnetic field. The stability domain of this singly connected state is a line segment in the magnetic field-temperature plane, delimited by two critical points. The phase diagram contains several bifurcation lines, which are systematically analyzed.
Berger Jorge
Rubinstein Jacob
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