54 citations · 59 across the 6 of their papers we have counts for
6 papers
Non-commuting graph of AC-groups: as matroids
Azizollah Azad, Nasim Karimi, Sakineh Rahbariyan
Let G be a non-abelian group and let Z(G) be the center of G. Associate a graph ΓG (called non-commuting graph of G) as follows: Take G\Z(G) as the vertices of ΓG and join x and y,…
On the tree-number of the power graph associated with a finite groups
Sakineh Rahbariyan
Given a group , we define the power graph as follows: the vertices are the elements of and two vertices and are joined by an edge if $\langle x \ran…
The number of spanning trees of power graphs associated with specific groups and some applications
A. R. Moghaddamfar, S. Rahbariyan, S. Navid Salehy +1
Given a group , we define the power graph as follows: the vertices are the elements of and two vertices and are joined by an edge if $\langle x\rang…
Some Infinite Matrices Whose Leading Principal Minors Are Well-known Sequences
A. R. Moghaddamfar, S. Rahbariyan, S. Navid Salehy +1
There are scattered results in the literature showing that the leading principal minors of certain infinite integer matrices form the Fibonacci and Lucas sequences. In this article…
Certain properties of the power graph associated with a finite group
A. R. Moghaddamfar, S. Rahbariyan, W. J. Shi
There are a variety of ways to associate directed or undirected graphs to a group. It may be interesting to investigate the relations between the structure of these graphs and char…
OD-Characterization of Some Linear Groups Over Binary Field and Their Automorphism
A. R. Moghaddamfar, S. Rahbariyan
The Gruenberg-Kegel graph of a finite group is a simple graph with vertex set , the set of all primes dividing the order of , and such tha…