In this paper we consider a prime graph of finite groups. In particular, we expect finite groups with prime graphs of maximal diameter
Let G be a finite insoluble group with soluble radical R(G). In this paper weinvestigate the soluble...
Let G be a finite group, and let cs(G) denote the set of sizes of the conjugacy classes of G. The pr...
Abstract. Let G be a finite group and let cd(G) be the set of all complex irreducible character degr...
summary:In this paper we consider a prime graph of finite groups. In particular, we expect finite gr...
In this paper we consider a prime graph of finite groups. In particular, we expect finite groups wit...
To any finite group $G$, we may associate a graph whose vertices are the elements of $G$ and where t...
Let G be a finite group, and Irr(G) the set of irreducible complex characters of G. We say that an e...
summary:Let $G$ be a finite group. The prime graph of $G$ is a graph whose vertex set is the set of ...
A graph is split if there is a partition of its vertex set into a clique and an independent set. The...
Let G be a finite group. An element g 08 G is called a vanishing element of G if there exists an ir...
AbstractWe define a graph associated with a group G by letting nontrivial degrees be the vertices, a...
1. Prime graphs. Let $G $ be a finite group and $\Gamma(G) $ be the prime graph of $G $. This is the...
It is proved that the simple group 2E6(2) is recognized by its prime graph. © 2021, Springer Science...
Let $G$ be a finite group. The prime degree graph of $G$, denoted by $Delta(G)$, is an undi...
AbstractLet G be a finite group, and let Γ(G) denote the prime graph built on the set of conjugacy c...
Let G be a finite insoluble group with soluble radical R(G). In this paper weinvestigate the soluble...
Let G be a finite group, and let cs(G) denote the set of sizes of the conjugacy classes of G. The pr...
Abstract. Let G be a finite group and let cd(G) be the set of all complex irreducible character degr...
summary:In this paper we consider a prime graph of finite groups. In particular, we expect finite gr...
In this paper we consider a prime graph of finite groups. In particular, we expect finite groups wit...
To any finite group $G$, we may associate a graph whose vertices are the elements of $G$ and where t...
Let G be a finite group, and Irr(G) the set of irreducible complex characters of G. We say that an e...
summary:Let $G$ be a finite group. The prime graph of $G$ is a graph whose vertex set is the set of ...
A graph is split if there is a partition of its vertex set into a clique and an independent set. The...
Let G be a finite group. An element g 08 G is called a vanishing element of G if there exists an ir...
AbstractWe define a graph associated with a group G by letting nontrivial degrees be the vertices, a...
1. Prime graphs. Let $G $ be a finite group and $\Gamma(G) $ be the prime graph of $G $. This is the...
It is proved that the simple group 2E6(2) is recognized by its prime graph. © 2021, Springer Science...
Let $G$ be a finite group. The prime degree graph of $G$, denoted by $Delta(G)$, is an undi...
AbstractLet G be a finite group, and let Γ(G) denote the prime graph built on the set of conjugacy c...
Let G be a finite insoluble group with soluble radical R(G). In this paper weinvestigate the soluble...
Let G be a finite group, and let cs(G) denote the set of sizes of the conjugacy classes of G. The pr...
Abstract. Let G be a finite group and let cd(G) be the set of all complex irreducible character degr...