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Generating operator of $X X X$ or Gaudin transfer matrices has quasi-exponential kernel.

Mukhin, Evgeny; Tarasov, Vitaly; Varchenko, Alexander — 2007

SIGMA. Symmetry, Integrability and Geometry: Methods and Applications [electronic only]

Hypergeometric solutions of the quantum differential equation of the cotangent bundle of a partial flag variety

Vitaly Tarasov; Alexander Varchenko — 2014

Open Mathematics

We describe hypergeometric solutions of the quantum differential equation of the cotangent bundle of a $𝔤 𝔩_{n}$ partial flag variety. These hypergeometric solutions manifest the Landau-Ginzburg mirror symmetry for the cotangent bundle of a partial flag variety.

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Generating operator of X X X or Gaudin transfer matrices has quasi-exponential kernel.

Hypergeometric solutions of the quantum differential equation of the cotangent bundle of a partial flag variety

Generating operator of $X X X$ or Gaudin transfer matrices has quasi-exponential kernel.