Lectures on Calogero-Moser systems

Abstract

These are lecture notes of a course on Calogero-Moser systems and their connections with representation theory and geometry, given by the author in Zurich in May-June 2005.

75 pages, latex; a number of misprints and errors corrected in the new version

Cited by in corpus (13)

• Unitary Integrals and Related Matrix Models
• Lecture notes on Cherednik algebras
• Characteristic Classes and Integrable Systems. General Construction
• KP Trigonometric Solitons and an Adelic Flag Manifold
• Twisted spin Sutherland models from quantum Hamiltonian reduction
• Geometric representations of graded and rational Cherednik algebras
• Morphisms of double (quasi-)Poisson algebras and action-angle duality of integrable systems
• An introduction to associative geometry with applications to integrable systems
• Sutherland Models for Complex Reflection Groups
• Three lectures on classical integrable systems and gauge field theories
• Decomplexification of the Capelli identities and holomorphic factorization
• Quasi-Invariants in Characteristic $p$ and Twisted Quasi-Invariants
• Explicit Computations for the Classical and Quantum Integrability of the 3-Dimensional Rational Calogero-Moser System