X. Kai

activity

20162024

most citedSome new bounds on LCD codes over finite fields

18 citations · 23 across the 11 of their papers we have counts for

collaborators

Showing 2016 · cs.ITShow all

4 papers · 2 filters

cs.IT2016★ 3 cited

On $Z_{2} Z_{2} [u]$ - $(1 + u)$ -additive constacyclic

Ping Li, Wei Dai, Xiaoshan Kai

In this paper, we study $Z_{2} Z_{2} [u]$ - $(1 + u)$ -additive constacyclic code of arbitrary length. Firstly, we study the algebraic structure of this family of codes…

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…

cs.IT2016★ 1 cited

Repeated-root constacyclic codes of length $3 l p^{s}$ and their dual codes

Li Liu, Lanqiang Li, Xiaoshan Kai +1

Let $p \neq = 3$ be any prime and $l \neq = 3$ be any odd prime with $g c d (p, l) = 1$ . $F_{q}^{*} = ⟨ ξ ⟩$ is decomposed into mutually disjoint union of $g c d (q - 1, 3 l p^{s})$ coset over t…

On Z2​Z2​[u]-(1+u)-additive constacyclic

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​

Repeated-root constacyclic codes of length 3lps and their dual codes

On $Z_{2} Z_{2} [u]$ - $(1 + u)$ -additive constacyclic

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

Repeated-root constacyclic codes of length $3 l p^{s}$ and their dual codes