GinzburgLandau Vortices (Progress in Nonlinear Differential Equations and Their Applications)  Fabrice Bethuel, Haim Brezis, Frederic Helein, H Brezis, He´lein, Fre´deric (1994) 
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The GinzburgLandau equation as a mathematical model of superconductors has become an extremely useful tool in many areas of physics where vortices carrying a topological charge appear. The remarkable progress in the mathematical understanding of this equation involves a combined use of mathematical tools from many branches of mathematics. The GinzburgLandau model has been an amazing source of new problems and new ideas in analysis, geometry and topology. This collection will meet the urgent needs of the specialists, scholars and graduate students working in this area or related areas. 

