Suppose that $G$ is a finite group and $H$ is a nilpotent subgroup of $G$. If a character of $H$ induces an irreducible character of $G$, then the generalized Fitting subgroup of $G$ is nilpotent
summary:A subgroup $H$ of a finite group $G$ is weakly-supplemented in $G$ if there exists a proper ...
Let G be a finite group and let p be prime dividing . In this article, we supply some sufficient con...
AbstractWe extend the results of [G.R. Robinson, More on bounds on norms of generalized characters w...
AbstractR. Baer and Wielandt in 1934 and 1958, respectively, considered the intersection of the norm...
R. Baer and Wielandt in 1934 and 1958, respectively, considered the intersection of the normalizers ...
Bak A. Induction for Finite-Groups Revisited. Journal of Pure and Applied Algebra. 1995;104(3):235-2...
AbstractAn algebra group is a group of the form P=1+J where J is a finite-dimensional nilpotent asso...
Abstract: Let G be a nite group and let H be a subgroup of G. H is said to be an NR -subgroup of G i...
We classity the finite soluble groups satisfying the following condition: if $H$ is a subgroup of $G...
AbstractGiven a finite group G, we define the subgroup D(G) to be the intersection of the normalizer...
If G is a finite group and N is a normal subgroup of G with two G-conjugacy class sizes of elements...
A nilpotent injector in an arbitrary finite group G is defined to be a maximal nilpotent subgroup of...
Let $G$ be a finite group admitting a coprime automorphism $\alpha$. Let $J_G(\alpha)$ denote the se...
Brauer's induction theorem states that every irreducible character of a finite group G can be expres...
Güloğlu, İsmail Şuayip (Dogus Author)A finite group FH is said to be Frobenius-like if it has a nont...
summary:A subgroup $H$ of a finite group $G$ is weakly-supplemented in $G$ if there exists a proper ...
Let G be a finite group and let p be prime dividing . In this article, we supply some sufficient con...
AbstractWe extend the results of [G.R. Robinson, More on bounds on norms of generalized characters w...
AbstractR. Baer and Wielandt in 1934 and 1958, respectively, considered the intersection of the norm...
R. Baer and Wielandt in 1934 and 1958, respectively, considered the intersection of the normalizers ...
Bak A. Induction for Finite-Groups Revisited. Journal of Pure and Applied Algebra. 1995;104(3):235-2...
AbstractAn algebra group is a group of the form P=1+J where J is a finite-dimensional nilpotent asso...
Abstract: Let G be a nite group and let H be a subgroup of G. H is said to be an NR -subgroup of G i...
We classity the finite soluble groups satisfying the following condition: if $H$ is a subgroup of $G...
AbstractGiven a finite group G, we define the subgroup D(G) to be the intersection of the normalizer...
If G is a finite group and N is a normal subgroup of G with two G-conjugacy class sizes of elements...
A nilpotent injector in an arbitrary finite group G is defined to be a maximal nilpotent subgroup of...
Let $G$ be a finite group admitting a coprime automorphism $\alpha$. Let $J_G(\alpha)$ denote the se...
Brauer's induction theorem states that every irreducible character of a finite group G can be expres...
Güloğlu, İsmail Şuayip (Dogus Author)A finite group FH is said to be Frobenius-like if it has a nont...
summary:A subgroup $H$ of a finite group $G$ is weakly-supplemented in $G$ if there exists a proper ...
Let G be a finite group and let p be prime dividing . In this article, we supply some sufficient con...
AbstractWe extend the results of [G.R. Robinson, More on bounds on norms of generalized characters w...
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