Quasilinear elliptic system arising in a three-dimensional type-II superconductor for infinite \(\kappa\)

From MaRDI portal
Publication:1863477

DOI10.1016/S0362-546X(02)00142-6zbMath1015.35089MaRDI QIDQ1863477

Régis Monneau

Publication date: 11 March 2003

Published in: Nonlinear Analysis. Theory, Methods \& Applications. Series A: Theory and Methods (Search for Journal in Brave)




Related Items (19)

On the shape of meissner solutions to a limiting form of Ginzburg-Landau systemsDiv-curl system with potential and Maxwell-Stokes system with natural boundary conditionOn the shape of Meissner solutions to the 2-dimensional Ginzburg-Landau system\(L^{3/2}\)-estimates of vector fields with \(L^{1}\) curl in a bounded domainDirectional curl spaces and applications to the Meissner states of anisotropic superconductorsStatic and evolution equations with degenerate curlsThe general magneto-static model and Maxwell-Stokes system with topological parametersDecay of solutions of a limiting form of Ginzburg-Landau systems involving curlNucleation of instability of the Meissner state of 3-dimensional superconductorsExistence of weak solution for a class of abstract coupling system associated with stationary electromagnetic systemExistence and regularity of solutions to quasilinear systems of Maxwell type and Maxwell-Stokes typeMeissner states of type II superconductorsRegularity of weak solutions for degenerate quasilinear elliptic equations involving operator curl\(L^{\infty}\) estimate for a limiting form of Ginzburg-Landau systems in convex domainsVariational and operator methods for Maxwell-Stokes systemRegularity of weak solutions to nonlinear Maxwell systemsOn a quasilinear system involving the operator curlAsymptotics of solutions of a quasilinear system involving curlOn a Quasilinear Parabolic Curl System Motivated by Time Evolution of Meissner States of Superconductors



Cites Work


This page was built for publication: Quasilinear elliptic system arising in a three-dimensional type-II superconductor for infinite \(\kappa\)