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20012026
most citedWhittaker modules for the Schrödinger-Virasoro algebra

15 citations · 76 across the 42 of their papers we have counts for

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42 papers

math.RT2026

Almost multiplicity-one property of spherical varieties over finite fields

Fulin Chen, Fang Shi, Shaobin Tan

Let be a connected algebraic subgroup of a connected reductive group over a finite field such that is a -spherical variety, i.e., has an open d…

math.QA2024

Quantum vertex algebra associated to quantum toroidal

Fulin Chen, Xin Huang, Fei Kong +1

In this paper, we associate the quantum toroidal algebra of type with quantum vertex algebra through equivariant -coordinated quasi modules. Mo…

math.QA2023

Howe duality in the toroidal setting

Fulin Chen, Xin Huang, Shaobin Tan

In this paper, we construct and study various dual pairs acting on the oscillator modules of the symplectic toroidal Lie algebras coordinated by irrational quantum tori. This exten…

math.QA2023

A characterization of minimal extended affine root systems (Relations to Elliptic Lie Algebras)

Saeid Azam, Fatemeh Parishani, Shaobin Tan

Extended affine root systems appear as the root systems of extended affine Lie algebras. A subclass of extended affine root systems, whose elements are called ``minimal" turns out…

math.QA2022★ 1 cited

Twisted quantum affine algebras and equivariant -coordinated modules for quantum vertex algebras

Naihuan Jing, Fei Kong, Haisheng Li +1

This paper is about establishing a natural connection of quantum affine algebras with quantum vertex algebras. Among the main results, we establish -adic versions of the sma…

math.QA2022

Trigonometric Lie algebras, affine Kac-Moody Lie algebras, and equivariant quasi modules for vertex algebras

Hongyan Guo, Haisheng Li, Shaobin Tan +1

In this paper, we study a family of infinite-dimensional Lie algebras , where stands for the type: , and is an abelian group, which generalize the…