Finite Groups have local Non-Schur Centralizers.
Finite groups in which subnormalizers are subgroups
Finite groups with an automorphism of prime order whose fixed points are in the Frattini of a nilpotent subgroup
In this paper it is proved that a finite group G with an automorphism of prime order r, such that is contained in a nilpotent subgroup H, with , is nilpotent provided that either is odd or, if is even, then r is not a Fermât prime.
Finite groups with few self-normalizing subgroups
We describe finite groups which contain just one conjugate class of self-normalizing subgroups.
Finite groups with Hall supplements to primitive subgroups.
Finite p'-nilpotent groups. I.
Fixed Points Subgroups that Contain Centralizers of Involutions.
Frattini normal subgroups of finite groups.