Rushu Zhuang

activity

20172026

most cited

R LL

-realization of two-parameter quantum affine algebra in type

D_{n}^{(1)}

2 citations · 3 across the 4 of their papers we have counts for

collaborators

4 papers

math.QA2026

Drinfeld Isomorphism for Novel Quantum Affine Algebra of Type $A_{1}^{(1)}$

Rushu Zhuang, Ge Feng, Naihong Hu

In this paper, we first review the definition of the novel quantum affine algebra $U_{\textbf{q}}(\widehat{\mathfrak{sl}}_2)$ of type $A_{1}^{(1)}$ given in \cite{FHZ, HZhuang}…

math.QA2024★ 1 cited

The Ding-Frenkel Isomorphism Theorem for two-parameter quantum affine algebra $U_{r, s} (so_{2 n + 1})$

Naihong Hu, Xiao Xu, Rushu Zhuang

From the theory of finite-dimensional weight modules, we get the basic braided $R$ -matrix $R$ of $U_{r, s} (so_{2 n + 1})$ . For its FRT presentation $U (R)$ …

math.QA2024★ 2 cited

$R LL$ -realization of two-parameter quantum affine algebra in type $D_{n}^{(1)}$

Rushu Zhuang, Naihong Hu, Xiao Xu

We obtain the basic $R$ -matrix of the two-parameter Quantum group $U = U_{r, s} (so_{2 n})$ via its weight representation theory and determine its $R$ -matrix with spe…

math.RA2017

Derivations, Automorphisms, and Representations of Complex $ω$ -Lie Algebras

Yin Chen, Ziping Zhang, Runxuan Zhang +1

Let $(g, ω)$ be a finite-dimensional non-Lie complex $ω$ -Lie algebra. We study the derivation algebra $D er (g)$ and the automorphism group $A u t (g)$ o…

Drinfeld Isomorphism for Novel Quantum Affine Algebra of Type A1(1)​

The Ding-Frenkel Isomorphism Theorem for two-parameter quantum affine algebra Ur,s​(so2n+1​​)

RLL-realization of two-parameter quantum affine algebra in type Dn(1)​

Derivations, Automorphisms, and Representations of Complex ω-Lie Algebras

Drinfeld Isomorphism for Novel Quantum Affine Algebra of Type $A_{1}^{(1)}$

The Ding-Frenkel Isomorphism Theorem for two-parameter quantum affine algebra $U_{r, s} (so_{2 n + 1})$

$R LL$ -realization of two-parameter quantum affine algebra in type $D_{n}^{(1)}$

Derivations, Automorphisms, and Representations of Complex $ω$ -Lie Algebras