The Mathematics of the Bose Gas and its Condensation [electronic resource] / by Elliott H. Lieb, Jan Philip Solovej, Robert Seiringer, Jakob Yngvason.

Por: Lieb, Elliott H [author.]Colaborador(es): Solovej, Jan Philip [author.] | Seiringer, Robert [author.] | Yngvason, Jakob [author.]Tipo de material: TextoTextoSeries Oberwolfach Seminars ; 34Editor: Basel : Birkhuser Basel, 2005Descripción: VIII, 208 p. online resourceTipo de contenido: text Tipo de medio: computer Tipo de portador: online resourceISBN: 9783764373375Trabajos contenidos: SpringerLink (Online service)Tema(s): Mathematics | Mathematical physics | Statistical physics | Mathematics | Applications of Mathematics | Mathematical Methods in Physics | Statistical PhysicsFormatos físicos adicionales: Sin títuloClasificación CDD: 519 Clasificación LoC:T57-57.97Recursos en línea: de clik aquí para ver el libro electrónico
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Springer eBooksResumen: This book contains a unique survey of the mathematically rigorous results about the quantum-mechanical many-body problem that have been obtained by the authors in the past seven years. It addresses a topic that is not only rich mathematically, using a large variety of techniques in mathematical analysis, but is also one with strong ties to current experiments on ultra-cold Bose gases and Bose-Einstein condensation. The book provides a pedagogical entry into an active area of ongoing research for both graduate students and researchers. It is an outgrowth of a course given by the authors for graduate students and post-doctoral researchers at the Oberwolfach Research Institute in 2004. The book also provides a coherent summary of the field and a reference for mathematicians and physicists active in research on quantum mechanics.
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The Dilute Bose Gas in 3D -- The Dilute Bose Gas in 2D -- Generalized PoincarȨ Inequalities -- Bose-Einstein Condensation and Superfluidity for Homogeneous Gases -- Gross-Pitaevskii Equation for Trapped Bosons -- Bose-Einstein Condensation and Superfluidity for Dilute Trapped Gases -- One-Dimensional Behavior of Dilute Bose Gases in Traps -- Two-Dimensional Behavior in Disc-Shaped Traps -- The Charged Bose Gas, the One- and Two-Component Cases -- Bose-Einstein Quantum Phase Transition in an Optical Lattice Model.

This book contains a unique survey of the mathematically rigorous results about the quantum-mechanical many-body problem that have been obtained by the authors in the past seven years. It addresses a topic that is not only rich mathematically, using a large variety of techniques in mathematical analysis, but is also one with strong ties to current experiments on ultra-cold Bose gases and Bose-Einstein condensation. The book provides a pedagogical entry into an active area of ongoing research for both graduate students and researchers. It is an outgrowth of a course given by the authors for graduate students and post-doctoral researchers at the Oberwolfach Research Institute in 2004. The book also provides a coherent summary of the field and a reference for mathematicians and physicists active in research on quantum mechanics.

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