activity
20152020
most citedOn the minimal affinizations of type

1 citations · 2 across the 3 of their papers we have counts for

collaborators

7 papers

math.RT2020

Construction of Rank Indecomposable Modules in Grassmannian Cluster Categories

Karin Baur, Dusko Bogdanic, Jian-Rong Li

The category of Cohen-Macaulay modules over a quotient of a preprojective algebra provides a categorification of the cluster algebra structure on the…

math.QA2020

Hernandez-Leclerc modules and snake graphs

Bing Duan, Jian-Rong Li, Yan-Feng Luo

In 2010, Hernandez and Leclerc studied connections between representations of quantum affine algebras and cluster algebras. In 2019, Brito and Chari defined a family of modules ove…

math.CO20191 cited

Combinatorial model for m-cluster categories in type E

Bing Duan, Lisa Lamberti, Jian-Rong Li

We revisit the geometric description of cluster categories in type E in terms of colored diagonals in a polygon and generalize it to the case of m-cluster categories. As an applica…

hep-th2019

The 4--CB Algebra and Solvable Lattice Models

Vladimir Belavin, Doron Gepner, Jian--Rong Li +1

We study the algebras underlying solvable lattice models of the type fusion interaction round the face (IRF). We propose that the algebras are universal, depending only on the numb…

math.RT2019

Quantum affine algebras and Grassmannians

Wen Chang, Bing Duan, Chris Fraser +1

We study the relation between quantum affine algebras of type A and Grassmannian cluster algebras. Hernandez and Leclerc described an isomorphism from the Grothendieck ring of a ce…

math.QA2015

On the minimal affinizations over the quantum affine algebras of type

Xin-Yang Feng, Jian-Rong Li, Yan-Feng Luo

In this paper, we study the minimal affinizations over the quantum affine algebras of type by using the theory of cluster algebras. We show that the -characters of a large…