Shukai Wang

activity

20202022

most citedOn the number of frequency hypercubes

F^{n} (4; 2, 2)

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

collaborators

4 papers

cs.IT2022

Rank and pairs of Rank and Dimension of Kernel of $Z_{p} Z_{p^{2}}$ -linear codes

Xiaoxiao Li, Minjia Shi, Shukai Wang

A code $C$ is called $Z_{p} Z_{p^{2}}$ -linear if it is the Gray image of a $Z_{p} Z_{p^{2}}$ -additive code. For any prime number $p$ larger than $3$ , the…

cs.IT2022

$Z_{p} Z_{p^{2}}$ -linear codes: rank and kernel

Minjia Shi, Shukai Wang, Xiaoxiao Li

A code $C$ is called $Z_{p} Z_{p^{2}}$ -linear if it is the Gray image of a $Z_{p} Z_{p^{2}}$ -additive code, where $p > 2$ is prime. In this paper, the rank and the dimension of the kernel…

cs.IT2021

Self-orthogonal codes over a non-unital ring and combinatorial matrices

Minjia Shi, Shukai Wang, Jon-Lark Kim +1

There is a local ring $E$ of order $4,$ without identity for the multiplication, defined by generators and relations as $E=\langle a,b \mid 2a=2b=0,\, a^2=a,\, b^2=b,\,ab=a,\, ba=b…

math.CO2020★ 2 cited

On the number of frequency hypercubes $F^{n} (4; 2, 2)$

Minjia Shi, Shukai Wang, Xiaoxiao Li +1

A frequency $n$ -cube $F^{n} (4; 2, 2)$ is an $n$ -dimensional $4$ -by-...-by- $4$ array filled by $0$ s and $1$ s such that each line contains exactly two $1$ s. We classify the frequency $4$ …

Rank and pairs of Rank and Dimension of Kernel of Zp​Zp2​-linear codes

Zp​Zp2​-linear codes: rank and kernel

Self-orthogonal codes over a non-unital ring and combinatorial matrices

On the number of frequency hypercubes Fn(4;2,2)

Rank and pairs of Rank and Dimension of Kernel of $Z_{p} Z_{p^{2}}$ -linear codes

$Z_{p} Z_{p^{2}}$ -linear codes: rank and kernel

On the number of frequency hypercubes $F^{n} (4; 2, 2)$