KZ Characteristic Variety as the Zero Set of Classical Calogero-Moser Hamiltonians
arXiv:1201.3990 · doi:10.3842/SIGMA.2012.072
Abstract
We discuss a relation between the characteristic variety of the KZ equations and the zero set of the classical Calogero-Moser Hamiltonians.
References in corpus (3)
Cited by in corpus (20)
- Walls, Lines, and Spectral Dualities in 3d Gauge Theories
- On Three Dimensional Quiver Gauge Theories and Integrability
- Classical tau-function for quantum spin chains
- Spectrum of Quantum Transfer Matrices via Classical Many-Body Systems
- RG-Whitham dynamics and complex Hamiltonian systems
- The master T-operator for the Gaudin model and the KP hierarchy
- Trigonometric version of quantum-classical duality in integrable systems
- Quantum K-theory of Quiver Varieties and Many-Body Systems
- qKZ/tRS Duality via Quantum K-Theoretic Counts
- Dualities in quantum integrable many-body systems and integrable probabilities -- I
- The Master T-Operator for Inhomogeneous XXX Spin Chain and mKP Hierarchy
- KZ-Calogero correspondence revisited
- Supersymmetric extension of qKZ-Ruijsenaars correspondence
- BPS states in the Omega-background and torus knots
- Quantum-classical duality for Gaudin magnets with boundary
- Quantum spin chains and integrable many-body systems of classical mechanics
- The Zoo of Opers and Dualities
- Asymmetric 6-vertex model and classical Ruijsenaars-Schneider system of particles
- Quantum-classical correspondence for gl(1|1) supersymmetric Gaudin magnet with boundary
- Interrelations between dualities in classical integrable systems and classical-classical version of quantum-classical duality