Abstract
The Ginzburg-Landau theory is used to numerically analyze the stability of surface superconductivity. The singularities in the behavior of the solution on approaching the stability limit are described within the Landau theory of second-order phase transitions applied to a metastable state. It is found that the wetting must be observed upon transition from type I to type II superconductors: the thickness of surface superconductivity goes to infinity when the magnetic field tends to critical.
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