A Ginzburg-Landau problem with weight having minima on the boundary
Hadiji, Rejeb
HAL, hal-00694272 / Harvested from HAL
Text on HAL
In this paper, we study the following Ginzburg-Landau functional: E(epsilon)(u) = 1/2 integral(G) p\del u\(2) + 1/4 epsilon(2) integral(G) p(1-\u\(2))(2), where u is an element of H(g)(1) (G, C), and p is a smooth bounded and non-negative map, having minima on the boundary of (G) over bar. We give the location of the singularities in the case where the degree around each singularity is equal to 1.
Publié le : 1998-07-05
Classification:  [MATH.MATH-MP]Mathematics [math]/Mathematical Physics [math-ph] 
@article{hal-00694272,
     author = {Hadiji, Rejeb},
     title = {A Ginzburg-Landau problem with weight having minima on the boundary},
     journal = {HAL},
     volume = {1998},
     number = {0},
     year = {1998},
     language = {en},
     url = {http://dml.mathdoc.fr/item/hal-00694272}
}

Hadiji, Rejeb. A Ginzburg-Landau problem with weight having minima on the boundary. HAL, Tome 1998 (1998) no. 0, . http://gdmltest.u-ga.fr/item/hal-00694272/