Seiberg-Witten Theory and Calogero-Moser Systems

Abstract

We present a brief account of a series of recent results on twisted and untwisted elliptic Calogero-Moser systems, and on their fundamental role in the Seiberg-Witten solution of gauge theories with one massive hypermultiplet in the adjoint representation of an arbitrary gauge algebra G.

24 pages, Plain TeX, Contribution to Proceedings of Workshop on Gauge Theory and Integrable Models, Kyoto 1999

References in corpus (2)

• Seiberg-Witten Curves and Integrable Systems
• Lax Pairs and Spectral Curves for Calogero-Moser and Spin Calogero-Moser Systems

Cited by in corpus (8)

• Supersymmetric Calogero-Moser-Sutherland models and Jack superpolynomials
• A class of Calogero type reductions of free motion on a simple Lie group
• An M-Theoretic Derivation of a 5d and 6d AGT Correspondence, and Relativistic and Elliptized Integrable Systems
• M-Theoretic Derivations of 4d-2d Dualities: From a Geometric Langlands Duality for Surfaces, to the AGT Correspondence, to Integrable Systems
• Sutherland Models for Complex Reflection Groups
• Self-duality and scattering map for the hyperbolic van Diejen systems with two coupling parameters (with an appendix by S. Ruijsenaars)
• Non-trivial 1-classes in the homology of the real moduli spaces M-bar_{0,n} and related structures
• The Homology of the real moduli spaces \bar(M)_(0,n)