Pramod Kumar Kewat

most citedCyclic codes over the ring

Z_{p} [u, v] / ⟨ u^{2}, v^{2}, uv - v u ⟩

1 citations · 1 across the 2 of their papers we have counts for

collaborators

2 papers

cs.IT2014★ 1 cited

Cyclic codes over the ring $Z_{p} [u, v] / ⟨ u^{2}, v^{2}, uv - v u ⟩$

Pramod Kumar Kewat, Bappaditya Ghosh, Sukhamoy Pattanayak

Let $p$ be a prime number. In this paper, we study cyclic codes over the ring $Z_{p} [u, v] / ⟨ u^{2}, v^{2}, uv - v u ⟩$ . We find a unique set of generators for these codes. We a…

cs.IT2012

On cyclic codes over the ring $Z_{p} + u Z_{p} + ... + u^{k - 1} Z_{p}$

Abhay Kumar Singh, Pramod Kumar Kewat

In this paper, we study cyclic codes over the ring $Z_{p} + u Z_{p} + ... + u^{k - 1} Z_{p}$ , where $u^{k} = 0$ . We find a set of generator for these codes. We also study the rank, the dual…

Cyclic codes over the ring Zp​[u,v]/⟨u2,v2,uv−vu⟩

On cyclic codes over the ring Zp​+uZp​+...+uk−1Zp​

Cyclic codes over the ring $Z_{p} [u, v] / ⟨ u^{2}, v^{2}, uv - v u ⟩$

On cyclic codes over the ring $Z_{p} + u Z_{p} + ... + u^{k - 1} Z_{p}$