M. Afkhami

most citedToroidal and projective commuting and non-commuting graphs

10 citations · 10 across the 2 of their papers we have counts for

collaborators

2 papers

math.CO2025

Packing chromatic number of unitary Cayley graphs of $Z_{n}$ and algorithmic approaches to it

Zahra Hamed-Labbafian, Mostafa Tavakoli, Mojgan Afkhami +1

A packing $k$ -coloring of a graph $G$ is a partition of $V (G)$ into $k$ disjoint non-empty classes $V_{1}, \dots, V_{k}$ , such that if $u, v \in V_{i}$ , $i \in [k]$ , $u \neq = v$ , then the dis…

math.GR2014★ 10 cited

Toroidal and projective commuting and non-commuting graphs

Mojgan Afkhami, Mohammad Farrokhi Derakhshandeh Ghouchan, Kazem Khashyarmanesh

In this paper, all finite groups whose commuting (non-commuting) graphs can be embed on the plane, torus or projective plane are classified.

Packing chromatic number of unitary Cayley graphs of Zn​ and algorithmic approaches to it

Toroidal and projective commuting and non-commuting graphs

Packing chromatic number of unitary Cayley graphs of $Z_{n}$ and algorithmic approaches to it