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20172024
most citedOn ZpZp[u, v]-additive cyclic and constacyclic codes

1 citations · 2 across the 25 of their papers we have counts for

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Showing 2018Show all

7 papers · 1 filter

math.CO2018

Adjacency Matrix and Energy of the Line Graph of

Sheela Suthar, Om Prakash

Let be the zero divisor graph of the commutative ring and be the line graph of . In this paper, we discuss ab…

math.CO2018

Pancyclic zero divisor graph over the ring

Ravindra Kumar, Om Prakash

Let be the zero divisor graph over the ring . In this article, we study pancyclic properties of and $\overline{Γ(\mathbb{…

math.RA2018

Generalized (m,n)-Jordan centralizers and derivations on semiprime rings

Arindam Ghosh, Om Prakash

In this article, we prove Conjecture posed in 2013 by Foner \cite{fos} and Conjecture posed in 2014 by Ali and Foner \cite{ali} related to generalized…

math.RA2018

Jordan left {g, h}-derivations over some algebras

Arindam Ghosh, Om Prakash

In this article, left {g, h}-derivation and Jordan left {g, h}-derivation on algebras are introduced. It is shown that there is no Jordan left {g, h}-derivation over $\mathcal{M}_n…

math.RA2018

Jordan {g, h}-derivations on algebra of matrices

Arindam Ghosh, Om Prakash

In this article, we show that every Jordan {g, h}-derivation over T_n(C) is a {g, h}-derivation under an assumption, where C is a commutative ring with unity 1 not equal to 0. We g…

math.RA2018

Remarks on Jordan derivations over matrix algebras

Arindam Ghosh, Om Prakash

Let C be a commutative ring with unity. In this article, we show that every Jordan derivation over an upper triangular matrix algebra T_n(C) is an inner derivation. Further, we ext…

cs.IT2018

Skew cyclic codes over F_{p}+uF_{p}+\dots +u^{k-1}F_{p}

Om Prakash, Habibul Islam

In this article, we study the skew cyclic codes over R_{k}=F_{p}+uF_{p}+\dots +u^{k-1}F_{p} of length n. We characterize the skew cyclic codes of length over R_{k} as free left…