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Infinite Dimensional Algebras and Quantum Integrable Systems

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Cover of 'Infinite Dimensional Algebras and Quantum Integrable Systems'

Table of Contents

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    Book Overview
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    Chapter 1 Gaudin Model and Opers
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    Chapter 2 Integrable Models with Unstable Particles
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    Chapter 3 Quantum Reduction in the Twisted Case
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    Chapter 4 Representation Theory and Quantum Integrability
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    Chapter 5 Connecting Lattice and Relativistic Models via Conformal Field Theory
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    Chapter 6 Elliptic Spectral Parameter and Infinite-Dimensional Grassmann Variety
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    Chapter 7 Trigonometric Degeneration and Orbifold Wess-Zumino-Witten Model. II
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    Chapter 8 Weil-Petersson Geometry of the Universal Teichmüller Space
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    Chapter 9 Duality for Knizhinik-Zamolodchikov and Dynamical Equations, and Hypergeometric Integrals
Attention for Chapter 8: Weil-Petersson Geometry of the Universal Teichmüller Space
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