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20052024
most citedContinuous tensor categories from quantum groups I: algebraic aspects

19 citations · 58 across the 13 of their papers we have counts for

collaborators

16 papers

math-ph2024

Ruijsenaars wavefunctions as modular group matrix coefficients

Philippe Di Francesco, Rinat Kedem, Sergey Khoroshkin +2

We give a description of the Hallnäs--Ruijsenaars eigenfunctions of the 2-particle hyperbolic Ruijsenaars system as matrix coefficients for the order 4 element $S\in SL(2,\mathbb{Z…

math.QA2021★ 3 cited

Quantum decorated character stacks

David Jordan, Ian Le, Gus Schrader +1

We initiate the study of decorated character stacks and their quantizations using the framework of stratified factorization homology. We thereby extend the construction by Fock and…

math.QA2019★ 1 cited

-theoretic Coulomb branches of quiver gauge theories and cluster varieties

Gus Schrader, Alexander Shapiro

For a quiver without 1-cycles, we show that the Braverman--Finkelberg--Najakima quantized -theoretic Coulomb branch algebra of the corresponding quiver gauge…

math-ph2018★ 9 cited

On -Whittaker functions

Gus Schrader, Alexander Shapiro

The -Whittaker functions are eigenfunctions of the modular -deformed open Toda system introduced by Kharchev, Lebedev, and Semenov-Tian-Shansky. Using the q…

math.RT2017★ 19 cited

Continuous tensor categories from quantum groups I: algebraic aspects

Gus Schrader, Alexander Shapiro

We describe the algebraic ingredients of a proof of the conjecture of Frenkel and Ip that the category of positive representations of the quantum group $U_q(\mathfr…

math.QA2016★ 3 cited

A cluster realization of from quantum character varieties

Gus Schrader, Alexander Shapiro

We construct an injective algebra homomorphism of the quantum group into a quantum cluster algebra associated to the moduli space of frame…