Petr P. Kulish, Steklov Mathematical Institute, St. Petersburg, Russia / Nenad Manojlovic, Universidade do Algarve, Faro, Portugal / Henning Samtleben, Utrecht University, The Netherlands
Inhaltsangabe
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. II.- Weil-Petersson Geometry of the Universal Teichmüller Space.- Duality for Knizhinik-Zamolodchikov and Dynamical Equations, and Hypergeometric Integrals.
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. II.- Weil-Petersson Geometry of the Universal Teichmüller Space.- Duality for Knizhinik-Zamolodchikov and Dynamical Equations, and Hypergeometric Integrals.
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