3 citations · 4 across the 6 of their papers we have counts for
6 papers
A generalized quantum cluster algebra of Kronecker type
Liqian Bai, Xueqing Chen, Ming Ding +1
The cluster multiplication formulas for a generalized quantum cluster algebra of Kronecker type are explicitly given. Furthermore, a positive bar-invariant $\mathbb{Z}[q^{\pm\frac{…
Generalized quantum cluster algebras: the Laurent phenomenon and upper bounds
Liqian Bai, Xueqing Chen, Ming Ding +1
Generalized quantum cluster algebras introduced in [1] are quantum deformation of generalized cluster algebras of geometric types. In this paper, we prove that the Laurent phenomen…
On the Generalized Cluster Algebras of Geometric Type
Liqian Bai, Xueqing Chen, Ming Ding +1
We develop and prove the analogs of some results shown in [Berenstein A., Fomin S., Zelevinsky A., Duke Math. J. 126 (2005), 1-52] concerning lower and upper bounds of cluster alge…
Cluster multiplication theorem in the quantum cluster algebra of type
Liqian Bai, Xueqing Chen, Ming Ding +1
The objective of the present paper is to prove cluster multiplication theorem in the quantum cluster algebra of type . As corollaries, we obtain bar-invariant $\mathbb…
A quantum analogue of generalized cluster algebras
Liqian Bai, Xueqing Chen, Ming Ding +1
We define a quantum analogue of a class of generalized cluster algebras which can be viewed as a generalization of quantum cluster algebras defined in \cite{berzel}. In the case of…
Realizing enveloping algebras via moduli stacks
Liqian Bai, Fan Xu
Let denote the vector space of -valued constructible functions on a given stack $\ma…