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hep-thDec 1, 2015
3
citations (OpenAlex)
authors
  • Nick Dorey
  • Peng Zhao
institutions
  • Simons Center for Geometry and Physics
  • Stony Brook University
  • University of Cambridge
arXiv abstractPDF
paper

Solution of quantum integrable systems from quiver gauge theories

arXiv:1512.09367 · doi:10.1007/JHEP02(2017)118

Abstract

We construct new integrable systems describing particles with internal spin from four-dimensional N=2 quiver gauge theories. The models can be quantized and solved exactly using the quantum inverse scattering method and also using the Bethe/Gauge correspondence.

35 pages + appendices, 6 figures. v2: minor corrections, version submitted to journal

References in corpus (9)

  • Defects and Quantum Seiberg-Witten Geometry
  • Bethe/Gauge correspondence on curved spaces
  • Exact quantization conditions for the relativistic Toda lattice
  • Relating Gauge Theories via Gauge/Bethe Correspondence
  • Six-dimensional supersymmetric gauge theories, quantum cohomology of instanton moduli spaces and gl(N) Quantum Intermediate Long Wave Hydrodynamics
  • BPS States in Omega Background and Integrability
  • Holomorphic field realization of SHc and quantum geometry of quiver gauge theories
  • Quantum Cohomology and Quantum Hydrodynamics from Supersymmetric Quiver Gauge Theories
  • Instantons, Integrability and Discrete Light-Cone Quantisation

Cited by in corpus (2)

  • BPS/CFT correspondence IV: sigma models and defects in gauge theory
  • Poisson-Nijenhuis structures on quiver path algebras
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