Infinite Dimensional Algebras and Quantum Integrable Systems

Petr P. Kulish, Nenad Manojlovic, Henning Samtleben - Collection Progress in Mathematics

264 pages, parution le 09/06/2005

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Résumé

This volume presents the invited lectures of the workshop Infinite Dimensional Algebras and Quantum Integrable Systems held in July 2003 at the University of Algarve, Faro, Portugal, as a satellite workshop of the XIV International Congress on Mathematical Physics. Recent developments in the theory of infinite dimensional algebras and their applications to quantum integrable systems are reviewed by some of the leading experts in the field. The volume will be of interest to a broad audience, from graduate students to researchers in mathematical physics and related fields.

Sommaire

Preface
Gaudin Model and Opers
Integrable Models with Unstable Particles
Quantum Reduction in the Twisted Case
Representation Theory and Quantum Integrability
Connecting Lattice and Relativistic Models via Conformal Field Theory
Elliptic Spectral Parameter and Infinite Dimensional Grassmann Variety
Trigonometric Degeneration and Orbifold Wess-Zumino-Witten Model
Well-Petersson Geometry of the Universal Teichmüller Space
Duality for Knizhinik-Zamolodchikov and Dynamical Equations, and Hypergeometric Integrals

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	PAPIER
Éditeur(s)	Birkhäuser
Auteur(s)	Petr P. Kulish, Nenad Manojlovic, Henning Samtleben
Collection	Progress in Mathematics
Parution	09/06/2005
Nb. de pages	264
Format	16 x 24
Couverture	Relié
Poids	589g
Intérieur	Noir et Blanc
EAN13	9783764372156