AbstractWe call m is a Hall-number for G if m is the order of a Hall subgroup of G, that is, gcd(|G|/m,m)=1. The aim of this paper is to investigate the structure of the finite group G whose all irreducible character degrees are Hall-numbers for G
AbstractFinite groups with the nonlinear irreducible characters of distinct degrees, were classified...
AbstractA classical theorem of John Thompson on character degrees states that if the degree of any c...
AbstractLet G be a finite group. The question of how certain arithmetical conditions on the degrees ...
AbstractWe call m is a Hall-number for G if m is the order of a Hall subgroup of G, that is, gcd(|G|...
In this paper we describe the structure of finite groups whose real-valued nonlinear irreducible cha...
AbstractIn this paper we describe the structure of finite groups whose real-valued nonlinear irreduc...
Let $G$ be a finite group. We consider the set of the irreducible complex characters of $G$, na...
Given a finite group G, let cd (G) denote the set of degrees of the irreducible complex characters o...
AbstractLet the nonsolvable N be a normal subgroup of the finite group G and cd(G|N) denote the irre...
AbstractY. Berkovichet al.[Proc. Amer. Math. Soc.115(1992), 955–959] classified finite groups in whi...
This thesis addresses some questions about the relationship between the structure of finite groups a...
Abstract. Let G be a finite group and let Irr(G) denote the set of all complex irreducible character...
Let G be a finite nonabelian group and let cd(G) denote the set whose elements are the (distinct) de...
The Hall graph of a finite group $G$ is a simple graph whose vertex set is $\pi(G)$, the set of all ...
AbstractLet G be a finite group and let cd(G) be the set of all complex irreducible character degree...
AbstractFinite groups with the nonlinear irreducible characters of distinct degrees, were classified...
AbstractA classical theorem of John Thompson on character degrees states that if the degree of any c...
AbstractLet G be a finite group. The question of how certain arithmetical conditions on the degrees ...
AbstractWe call m is a Hall-number for G if m is the order of a Hall subgroup of G, that is, gcd(|G|...
In this paper we describe the structure of finite groups whose real-valued nonlinear irreducible cha...
AbstractIn this paper we describe the structure of finite groups whose real-valued nonlinear irreduc...
Let $G$ be a finite group. We consider the set of the irreducible complex characters of $G$, na...
Given a finite group G, let cd (G) denote the set of degrees of the irreducible complex characters o...
AbstractLet the nonsolvable N be a normal subgroup of the finite group G and cd(G|N) denote the irre...
AbstractY. Berkovichet al.[Proc. Amer. Math. Soc.115(1992), 955–959] classified finite groups in whi...
This thesis addresses some questions about the relationship between the structure of finite groups a...
Abstract. Let G be a finite group and let Irr(G) denote the set of all complex irreducible character...
Let G be a finite nonabelian group and let cd(G) denote the set whose elements are the (distinct) de...
The Hall graph of a finite group $G$ is a simple graph whose vertex set is $\pi(G)$, the set of all ...
AbstractLet G be a finite group and let cd(G) be the set of all complex irreducible character degree...
AbstractFinite groups with the nonlinear irreducible characters of distinct degrees, were classified...
AbstractA classical theorem of John Thompson on character degrees states that if the degree of any c...
AbstractLet G be a finite group. The question of how certain arithmetical conditions on the degrees ...
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