M. Raka

activity

20182022

most citedNew Quantum codes from constacyclic codes over a general non-chain ring

1 citations · 1 across the 4 of their papers we have counts for

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cs.IT2022★ 1 cited

New Quantum codes from constacyclic codes over a general non-chain ring

Swati Bhardwaj, Mokshi Goyal, Madhu Raka

Let $q$ be a prime power and let $R = F_{q} [u_{1}, u_{2}, \dots, u_{k}] / ⟨ f_{i} (u_{i}), u_{i} u_{j} - u_{j} u_{i} ⟩$ be a finite non-chain ring, where $f_i(u_i), 1\leq i \leq…

cs.IT2022

Skew Cyclic Codes Over A Finite Ring : A Note on a result of Mohammadi et al

Swati Bhardwaj, Madhu Raka

In this small note we correct an error made by Mohammadi et al. in their paper entitled "On Skew Cyclic Codes Over A Finite Ring" ( Iranian Jl. Math. Sci. Inform. Vol 14 (1) (2019)…

cs.IT2022

Multi-dimensional Constacyclic Codes of Arbitrary Length over Finite Fields

Swati Bhardwaj, Madhu Raka

Multi-dimensional cyclic code is a natural generalization of cyclic code. In an earlier paper we explored two-dimensional constacyclic codes over finite fields. Following the same…

cs.IT2020

Two Dimensional $(α, β)$ -Constacyclic Codes of arbitrary length over a Finite Field

Swati Bhardwaj, Madhu Raka

In this paper we characterize the algebraic structure of two-dimensional $(α, β)$ -constacyclic codes of arbitrary length $s . ℓ$ and of their duals. For $α, β \in {1, - 1}$ , we give…

cs.IT2019

Skew constacyclic codes over a non-chain ring $F_{q} [u, v] / ⟨ f (u), g (v), uv - v u ⟩$

Swati Bhardwaj, Madhu Raka

Let $f (u)$ and $g (v)$ be two polynomials of degree $k$ and $ℓ$ respectively, not both linear, which split into distinct linear factors over $F_{q}$ . Let $\mathcal{R}=\m…

cs.IT2018

Polyadic cyclic codes over a non-chain ring $F_{q} [u, v] / ⟨ f (u), g (v), uv - v u ⟩$

Mokshi Goyal, Madhu Raka

Let $f (u)$ and $g (v)$ be any two polynomials of degree $k$ and $ℓ$ respectively ( $k$ and $ℓ$ are not both $1$ ), which split into distinct linear factors over $F_{q}$ …

New Quantum codes from constacyclic codes over a general non-chain ring

Skew Cyclic Codes Over A Finite Ring : A Note on a result of Mohammadi et al

Multi-dimensional Constacyclic Codes of Arbitrary Length over Finite Fields

Two Dimensional (α,β)-Constacyclic Codes of arbitrary length over a Finite Field

Skew constacyclic codes over a non-chain ring Fq​[u,v]/⟨f(u),g(v),uv−vu⟩

Polyadic cyclic codes over a non-chain ring Fq​[u,v]/⟨f(u),g(v),uv−vu⟩

Two Dimensional $(α, β)$ -Constacyclic Codes of arbitrary length over a Finite Field

Skew constacyclic codes over a non-chain ring $F_{q} [u, v] / ⟨ f (u), g (v), uv - v u ⟩$

Polyadic cyclic codes over a non-chain ring $F_{q} [u, v] / ⟨ f (u), g (v), uv - v u ⟩$