Mokshi Goyal

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

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

collaborators

3 papers

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.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 $F_{q}$ …

cs.IT2018

Duadic negacyclic codes over a finite non-chain ring and their Gray images

Mokshi Goyal, Madhu Raka

Let $f (u)$ be a polynomial of degree $m, m \geq 2,$ which splits into distinct linear factors over a finite field $F_{q}$ . Let $\mathcal{R}=\mathbb{F}_{q}[u]/\langle f(u)\…

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

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

Duadic negacyclic codes over a finite non-chain ring and their Gray images

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