Graphs can be related to groups by looking at its vertices and edges. The vertices are comprised of the elements or sets from the groups and the edges are the properties and conditions for the graph. Recently, researches on graphs related with groups have attracted many authors. A conjugate graph of a group is defined asits vertex set is the set of non-central classes of G, and two distinct vertices A and B are connected by an edge if and only if they are conjugate. In this research, the conjugacy class of some finite p-groups are first found. Then, the conjugate graphs are determined
The nilpotent conjugacy class graph (or NCC-graph) of a group $G$ is a graph whose vertices are the ...
Given a finite group G, denote by \u393. (G) the simple undirected graph whose vertices are the (dis...
Abstract: Let G be a finite non-abelian group and let Ω be a set of elements of G. Let A be the set ...
Graphs can be related to groups by looking at its vertices and edges. The vertices are comprised of ...
There are many possible ways for associating a graph with a group or with a ring, for the purpose of...
A conjugacy class is a set of elements in the group under the conjugation action. Meanwhile, a graph...
In this paper, G denotes a metacyclic 2-group of order at most 32 and ? denotes a simple undirected ...
A graph consists of points which are called vertices, and connections which are called edges, which ...
For a finite group G we define the graph Γ(G) to be the graph whose vertices are the conjugacy class...
In this paper, the conjugacy classes of three metabelian groups, namely the Quasi-dihedral group, Di...
A graph is a mathematical structure which consists of vertices and edges that is used to model relat...
Let G be a finite non-abelian group and let Ω be a set of elements of G. Let A be the set of commuti...
[EN] There are different ways to associate to a finite group a certain graph. An interesting questio...
We associate to every finite group G a graph F'(G) related to the conjugacy classes of G, and d...
In this work, a non-abelian metabelian group is represented by G while represents conjugacy class gr...
The nilpotent conjugacy class graph (or NCC-graph) of a group $G$ is a graph whose vertices are the ...
Given a finite group G, denote by \u393. (G) the simple undirected graph whose vertices are the (dis...
Abstract: Let G be a finite non-abelian group and let Ω be a set of elements of G. Let A be the set ...
Graphs can be related to groups by looking at its vertices and edges. The vertices are comprised of ...
There are many possible ways for associating a graph with a group or with a ring, for the purpose of...
A conjugacy class is a set of elements in the group under the conjugation action. Meanwhile, a graph...
In this paper, G denotes a metacyclic 2-group of order at most 32 and ? denotes a simple undirected ...
A graph consists of points which are called vertices, and connections which are called edges, which ...
For a finite group G we define the graph Γ(G) to be the graph whose vertices are the conjugacy class...
In this paper, the conjugacy classes of three metabelian groups, namely the Quasi-dihedral group, Di...
A graph is a mathematical structure which consists of vertices and edges that is used to model relat...
Let G be a finite non-abelian group and let Ω be a set of elements of G. Let A be the set of commuti...
[EN] There are different ways to associate to a finite group a certain graph. An interesting questio...
We associate to every finite group G a graph F'(G) related to the conjugacy classes of G, and d...
In this work, a non-abelian metabelian group is represented by G while represents conjugacy class gr...
The nilpotent conjugacy class graph (or NCC-graph) of a group $G$ is a graph whose vertices are the ...
Given a finite group G, denote by \u393. (G) the simple undirected graph whose vertices are the (dis...
Abstract: Let G be a finite non-abelian group and let Ω be a set of elements of G. Let A be the set ...