Spectral Methods in Surface Superconductivity [recurso electrónico] / by Søren Fournais, Bernard Helffer.

Por: Fournais, Søren [author.]Colaborador(es): Helffer, Bernard [author.] | SpringerLink (Online service)Tipo de material: TextoTextoSeries Progress in Nonlinear Differential Equations and Their Applications ; 77Editor: Boston : Birkhäuser Boston, 2010Descripción: XX, 324p. 2 illus. online resourceTipo de contenido: text Tipo de medio: computer Tipo de portador: online resourceISBN: 9780817647971Tema(s): Mathematics | Functional analysis | Differential equations, partial | Functions, special | Mathematics | Functional Analysis | Strongly Correlated Systems, Superconductivity | Partial Differential Equations | Special FunctionsFormatos físicos adicionales: Printed edition:: Sin títuloClasificación CDD: 515.7 Clasificación LoC:QA319-329.9Recursos en línea: Libro electrónicoTexto
Contenidos:
Linear Analysis -- Spectral Analysis of Schrödinger Operators -- Diamagnetism -- Models in One Dimension -- Constant Field Models in Dimension 2: Noncompact Case -- Constant Field Models in Dimension 2: Discs and Their Complements -- Models in Dimension 3: or.
En: Springer eBooksResumen: During the past decade, the mathematics of superconductivity has been the subject of intense activity. This book examines in detail the nonlinear Ginzburg–Landau functional, the model most commonly used in the study of superconductivity. Specifically covered are cases in the presence of a strong magnetic field and with a sufficiently large Ginzburg–Landau parameter kappa. Key topics and features of the work: * Provides a concrete introduction to techniques in spectral theory and partial differential equations * Offers a complete analysis of the two-dimensional Ginzburg–Landau functional with large kappa in the presence of a magnetic field * Treats the three-dimensional case thoroughly * Includes open problems Spectral Methods in Surface Superconductivity is intended for students and researchers with a graduate-level understanding of functional analysis, spectral theory, and the analysis of partial differential equations. The book also includes an overview of all nonstandard material as well as important semi-classical techniques in spectral theory that are involved in the nonlinear study of superconductivity.
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Libro Electrónico Biblioteca Electrónica
Colección de Libros Electrónicos QA319 -329.9 (Browse shelf(Abre debajo)) 1 No para préstamo 370406-2001

Linear Analysis -- Spectral Analysis of Schrödinger Operators -- Diamagnetism -- Models in One Dimension -- Constant Field Models in Dimension 2: Noncompact Case -- Constant Field Models in Dimension 2: Discs and Their Complements -- Models in Dimension 3: or.

During the past decade, the mathematics of superconductivity has been the subject of intense activity. This book examines in detail the nonlinear Ginzburg–Landau functional, the model most commonly used in the study of superconductivity. Specifically covered are cases in the presence of a strong magnetic field and with a sufficiently large Ginzburg–Landau parameter kappa. Key topics and features of the work: * Provides a concrete introduction to techniques in spectral theory and partial differential equations * Offers a complete analysis of the two-dimensional Ginzburg–Landau functional with large kappa in the presence of a magnetic field * Treats the three-dimensional case thoroughly * Includes open problems Spectral Methods in Surface Superconductivity is intended for students and researchers with a graduate-level understanding of functional analysis, spectral theory, and the analysis of partial differential equations. The book also includes an overview of all nonstandard material as well as important semi-classical techniques in spectral theory that are involved in the nonlinear study of superconductivity.

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