Self-consistent quantum field theory and bosonization for strongly correlated electron systems

This research monograph offers an introduction to advanced quantum field theoretical techniques for many-particle systems beyond perturbation theory. Several schemes for resummation of the Feynman diagrams are described. The resulting approximations are especially well suited for strongly correlated...

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Bibliographic Details
Main Author: Haussmann, Rudolf, 1965-
Format: Livre numérique
Language:Anglais
Published: Berlin [etc.] : Springer [20..].
Cham : Springer Nature
Series:Lecture notes in physics. M, Monographs 56
Subjects:
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Edition sous un autre format:• Self-consistent quantum field theory and bosonization for strongly correlated electron systems, Rudolf Haussmann, 1999, Berlin, Springer, 1 vol. (viii-175 p.), Lecture notes in physics, 3-540-65812-2
• Self-consistent Quantum-Field Theory and Bosonization for Strongly Correlated Electron Systems, Texte imprimé, 9783642085093
• Self-consistent Quantum-Field Theory and Bosonization for Strongly Correlated Electron Systems, Texte imprimé, 9783662142332
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505 0 |a Self-consistent quantum-field theory -- Superconductivity and pairing of electrons in three dimensions -- Gauge transformation and bosonization -- Two-dimensional electron systems in the FQHE regime -- Further applications. 
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520 |a This research monograph offers an introduction to advanced quantum field theoretical techniques for many-particle systems beyond perturbation theory. Several schemes for resummation of the Feynman diagrams are described. The resulting approximations are especially well suited for strongly correlated fermion and boson systems. Also considered is the crossover from BCS superconductivity to Bose--Einstein condensation in fermion systems with strong attractive interaction. In particular, a field theoretic formulation of "bosonization" is presented; it is published here for the first time. This method is applied to the fractional quantum Hall effect, to the Coulomb plasma, and to several exactly solvable models. 
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