R. Sobhani

most citedA note on complete classification of

(δ + α u^{2})

-constacyclic codes of length

p^{k}

over $\F_{p^m}+u\F_{p^m}+u^2\F_{p^m}$

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

collaborators

2 papers

math.RT2020

A conjecture of Cameron and Kiyota on sharp characters with prescribed values

A. Abdollahi, J. Bagherian, M. Khatami +2

Let $χ$ be a virtual (generalized) character of a finite group $G$ and $L = L (χ)$ be the image of $χ$ on $G - {1}$ . The pair $(G, χ)$ is said to be sharp of type…

cs.IT2017★ 2 cited

A note on complete classification of $(δ + α u^{2})$ -constacyclic codes of length $p^{k}$ over $\F_{p^m}+u\F_{p^m}+u^2\F_{p^m}$

Reza Sobhani, Zhonghua Sun, Liqi Wang +1

For units $δ$ and $α$ in $\F_{p^m}$, the structure of $(δ + α u^{2})$ -constacyclic codes of length $p^{k}$ over $F_{p^{m}} + u F_{p^{m}} + u^{2} F_{p^{m}}$ is studied and sel…

A conjecture of Cameron and Kiyota on sharp characters with prescribed values

A note on complete classification of (δ+αu2)-constacyclic codes of length pk over $\F_{p^m}+u\F_{p^m}+u^2\F_{p^m}$

A note on complete classification of $(δ + α u^{2})$ -constacyclic codes of length $p^{k}$ over $\F_{p^m}+u\F_{p^m}+u^2\F_{p^m}$