K. Chatouh

most citedSimplex and MacDonald Codes over

R_{q}

1 citations · 1 across the 3 of their papers we have counts for

collaborators

3 papers

cs.IT2023

Linear Codes over $R^{s, m} = ς = 1 \sum m v_{m}^{ς - 1} A_{m - 1}$ , with $v_{m}^{m} = v_{m}$

Mouna. Malki, Karima. Chatouh

The main objective of this paper is to extend the previously defined code family over the ring $R = s = 0 \sum 4 v_{5}^{s} A_{4}$ to $\mathfrak{R}^{s,m}…

cs.IT2015★ 1 cited

Simplex and MacDonald Codes over $R_{q}$

K. Chatouh, K. Guenda, T. A. Gulliver +1

In this paper, we introduce the homogeneous weight and homogeneous Gray map over the ring $R_{q}=\mathbb{F}_{2}[u_{1},u_{2},\ldots,u_{q}]/\left\langle u_{i}^{2}=0,u_{i}u_{j}=u_{j}u…

cs.IT2015

On Some Classes of $Z_{2} Z_{4} -$ Linear Codes and their Covering Radius

K. Chatouh, K. Guenda, T. A. Gulliver +1

In this paper we define $Z_{2} Z_{4} -$ Simplex and MacDonald Codes of type $α$ and $β$ and we give the covering radius of these codes.

Linear Codes over Rs,m=ς=1∑m​vmς−1​Am−1​, with vmm​=vm​

Simplex and MacDonald Codes over Rq​

On Some Classes of Z2​Z4​−Linear Codes and their Covering Radius

Linear Codes over $R^{s, m} = ς = 1 \sum m v_{m}^{ς - 1} A_{m - 1}$ , with $v_{m}^{m} = v_{m}$

Simplex and MacDonald Codes over $R_{q}$

On Some Classes of $Z_{2} Z_{4} -$ Linear Codes and their Covering Radius