Upper critical field for superconductors with edges and corners
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Publication:1614900
DOI10.1007/s005260100111zbMath1006.35090OpenAlexW1976052213MaRDI QIDQ1614900
Publication date: 10 September 2002
Published in: Calculus of Variations and Partial Differential Equations (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s005260100111
Variational methods applied to PDEs (35A15) Statistical mechanics of superconductors (82D55) NLS equations (nonlinear Schrödinger equations) (35Q55)
Related Items (20)
Surface superconductivity in 3 dimensions ⋮ Magnetic Laplacian in Sharp Three-dimensional Cones ⋮ Magnetic bottles for the Neumann problem: curvature effects in the case of dimension 3 (general case) ⋮ The density of superconductivity in domains with corners ⋮ A 3D-Schrödinger operator under magnetic steps with semiclassical applications ⋮ On the bound states of magnetic Laplacians on wedges ⋮ Peak power in the 3D magnetic Schrödinger equation ⋮ SUPERCONDUCTIVITY IN DOMAINS WITH CORNERS ⋮ Magnetic steps on the threshold of the normal state ⋮ The Schrödinger operator on an infinite wedge with a tangent magnetic field ⋮ Effects of corners in surface superconductivity ⋮ From constant to non-degenerately vanishing magnetic fields in superconductivity ⋮ Thin boundary layers of chiral smectics ⋮ A posteriori error estimator for the eigenvalue problem associated to the Schrödinger operator with magnetic field ⋮ Surface effects in superconductors with corners ⋮ Computations of the first eigenpairs for the Schrödinger operator with magnetic field ⋮ Energy asymptotics for type II superconductors ⋮ Magnetic Neumann Laplacian on a sharp cone ⋮ Schrödinger operators with non-degenerately vanishing magnetic fields in bounded domains ⋮ On the fundamental state for a Schrödinger operator with magnetic field in a domain with corners.
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