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Brief numerical analysis of (3+1) Ginzburg-Landau equations

Acceso Abierto
ID Minciencias: ART-0000965332-262
Ranking: ART-GC_ART

Abstract:

Abstract In this contribution, we show the implementation of the Link-variable method for solve the complete set of acopled non-linear time dependent Ginzburg-Landau differential equations in a three-dimensional homogeneous and isotropic mesoscopic superconducting system. In this case, the sample is immersed in an external magnetic d at zero applied current. The effects of demagnetization are taken in count and we show the order parameter and its phase in zero field cooling and field cooling process. This numerical analysis shows good results when this solution is applied to a superconducting cubic sample.

Tópico:

Physics of Superconductivity and Magnetism

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Citations: 3
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Información de la Fuente:

SCImago Journal & Country Rank
FuenteJournal of Physics Conference Series
Cuartil año de publicaciónNo disponible
Volumen1671
Issue1
Páginas012005 - 012005
pISSNNo disponible
ISSN1742-6596

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