Naihong Hu

activity

20232026

most citedEnhanced quantum channel uncertainty relations by skew information

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

collaborators

10 papers

math.QA2026

Some classifications of finite-dimensional Hopf algebras over the Hopf algebra $H_{b : x^{2} y}$ of Kashina

Yihan Wu, Hengyi Wang, Naihong Hu

Let $H$ be the $16$ -dimensional nontrivial (namely, noncommutative and noncocommutative) semisimple Hopf algebra $H_{b : x^{2} y}$ classified by Kashina. We figure out all simple Yetter…

math.QA2025

Harish-Chandra Theorem for the Multi-Parameter Quantum Groups of Okado-Yamane Type

Kaixiang Chen, Naihong Hu, Hengyi Wang

This paper is devoted to studying the centre of the multi-parameter quantum group $U_{q, G} (g)$ introduced by Okado and Yamane, where $g$ is a complex simple L…

math.QA2024

A quantum shuffle approach to quantum affine super algebra of type $C (2)^{(2)}$ and its equitable presentation

Xin Zhong, Naihong Hu

In this study, we focus on the positive part $U_{q}^{+}$ of the quantum affine superalgebra $U_{q} (C (2)^{(2)})$ . This algebra admits a presentation with two two generators $e_{α}$ and $e…

math.QA2024

$R LL$ -Realization and Its Hopf Superalgebra Structure of $U_{p, q} (gl (m ∣ n))$

Naihong Hu, Naihuan Jing, Xin Zhong

In this paper, we extend the Reshetikhin-Semenov-Tian-Shansky formulation of quantum affine algebras to the two-parameter quantum affine superalgebra $U_{p, q}(\widehat{\mathfrak{g…

math.QA2024

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

Xin Zhong, Naihong Hu, Naihuan Jing

We establish an explicit correspondence between the Drinfeld current algebra presentation for the two-parameter quantum affine algebra $U_{r, s} (C_{n}^{(1)})$ and the $R$ -ma…

math.QA2024

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 $U (R)$ …

Some classifications of finite-dimensional Hopf algebras over the Hopf algebra Hb:x2y​ of Kashina

Harish-Chandra Theorem for the Multi-Parameter Quantum Groups of Okado-Yamane Type

A quantum shuffle approach to quantum affine super algebra of type C(2)(2) and its equitable presentation

RLL-Realization and Its Hopf Superalgebra Structure of Up,q​(gl(m∣n))​

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

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

Some classifications of finite-dimensional Hopf algebras over the Hopf algebra $H_{b : x^{2} y}$ of Kashina

A quantum shuffle approach to quantum affine super algebra of type $C (2)^{(2)}$ and its equitable presentation

$R LL$ -Realization and Its Hopf Superalgebra Structure of $U_{p, q} (gl (m ∣ n))$

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

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