Yongsheng Tang

activity

20162024

collaborators

5 papers

cs.IT2024

New quantum codes from constacyclic codes over finite chain rings

Yongsheng Tang, Ting Yao, Heqian Xu +1

Let $R$ be the finite chain ring $F_{p^{2 m}} + u F_{p^{2 m}}$ , where $F_{p^{2 m}}$ is the finite field with $p^{2 m}$ elements, $p$ is a prime, $m$ is a non-…

cs.IT2017

A family of constacyclic codes over $F_{2^{m}} + u F_{2^{m}}$ and its application to quantum codes

Yongsheng Tang, Ting Yao, Shixin Zhu +1

We introduce a Gray map from $F_{2^{m}} + u F_{2^{m}}$ to $F_{2}^{2 m}$ and study $(1 + u)$ -constacyclic codes over $F_{2^{m}} + u F_{2^{m}},$ w…

cs.IT2016

A note on the Singleton bounds for codes over finite rings

Yongsheng Tang, Heqian Xu, Zhonghua Sun

In this paper, we give a notation on the Singleton bounds for linear codes over a finite commutative quasi-Frobenius ring in the work of Shiromoto [5]. We show that there exists a…

cs.IT2016

New quantum codes from dual-containing cyclic codes over finite rings

Yongsheng Tang, Shixin Zhu, Xiaoshan Kai +1

Let $R = F_{2^{m}} + u F_{2^{m}} + \dots + u^{k} F_{2^{m}}$ , where $F_{2^{m}}$ is a finite field with $2^{m}$ elements, $m$ is a positive integer, $u$ i…

cs.IT2016

MacWilliams type identities on the Lee and Euclidean weights for linear codes over $Z_{ℓ}$

Yongsheng Tang, Shixin Zhu, Xiaoshan Kai

Motivated by the works of Shiromoto [3] and Shi et al. [4], we study the existence of MacWilliams type identities with respect to Lee and Euclidean weight enumerators for linear co…

New quantum codes from constacyclic codes over finite chain rings

A family of constacyclic codes over F2m​+uF2m​ and its application to quantum codes

A note on the Singleton bounds for codes over finite rings

New quantum codes from dual-containing cyclic codes over finite rings

MacWilliams type identities on the Lee and Euclidean weights for linear codes over Zℓ​

A family of constacyclic codes over $F_{2^{m}} + u F_{2^{m}}$ and its application to quantum codes

MacWilliams type identities on the Lee and Euclidean weights for linear codes over $Z_{ℓ}$