Numerical solution of the time dependent ginzburg-landau equations for mixed (d + s)-wave superconductors

W. C. Gonçalves; E. Sardella; V. F. Becerra; M. V. Milošević; F. M. Peeters

doi:10.1063/1.4870874

Numerical solution of the time dependent ginzburg-landau equations for mixed (d + s)-wave superconductors

W. C. Gonçalves
, E. Sardella
, V. F. Becerra
, M. V. Milošević
, F. M. Peeters

Departamento de Física
São Paulo State University
IPMet-Instituto de Pesquisas Meteorológicas
University of Antwerp
Departement Fysica
Department of Physics
Federal University of Ceara

Résultats de recherche: Contribution à un journal › Article › Revue par des pairs

11 Citations (Scopus)

Résumé

The time-dependent Ginzburg-Landau formalism for (d + s)-wave superconductors and their representation using auxiliary fields is investigated. By using the link variable method, we then develop suitable discretization of these equations. Numerical simulations are carried out for a mesoscopic superconductor in a homogeneous perpendicular magnetic field which revealed peculiar vortex states.

langue originale	Anglais
Numéro d'article	041501
journal	Journal of Mathematical Physics
Volume	55
Numéro de publication	4
Les DOIs	https://doi.org/10.1063/1.4870874
état	Publié - 15 avr. 2014
Modification externe	Oui

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10.1063/1.4870874

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abstract = "The time-dependent Ginzburg-Landau formalism for (d + s)-wave superconductors and their representation using auxiliary fields is investigated. By using the link variable method, we then develop suitable discretization of these equations. Numerical simulations are carried out for a mesoscopic superconductor in a homogeneous perpendicular magnetic field which revealed peculiar vortex states.",

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AU - Milošević, M. V.

AU - Peeters, F. M.

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AB - The time-dependent Ginzburg-Landau formalism for (d + s)-wave superconductors and their representation using auxiliary fields is investigated. By using the link variable method, we then develop suitable discretization of these equations. Numerical simulations are carried out for a mesoscopic superconductor in a homogeneous perpendicular magnetic field which revealed peculiar vortex states.

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Numerical solution of the time dependent ginzburg-landau equations for mixed (d + s)-wave superconductors

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