[Turkmath:290] Gebze Technical University, Department of Mathematics Colloquium (Tulay YILDIRIM)

[Tülay Yıldırım]

Sayin Liste Uyeleri,

GTU Matematik Bölümü Genel Seminerleri kapsamında,
6 Mart Cuma günü saat 15:00'da Ismail GULOGLU
(Dogus Universitesi) bir seminer  verecektir. Seminerin
detayları aşağıda olup tüm ilgilenenler davetlidir.

Saygılarımızla,

Title:"Frobenius-like groups as groups of automorphisms"

Abstract:  There have been a lot of research about the structure of finite solvable groups G admitting a Frobenius group FH of automorphisms such that the Frobenius-kernel F acts fixed-point-freely on G, finding relations between some group-theoretic invariants of G and the corresponding invariants of the fixed-point-subgroup of H in G, like nilpotent length, rank, order, derived length.
In this talk some generalizations of these results will be discussed and some recent results of Ercan,Güloğlu and Khukhro, obtained by replacing Frobenius groups by the so-called "Frobenius-like groups" will be presented. These are groups containing a nontrivial, nilpotent normal subgroup F with a nontrivial complement H so that [F,h]=F for any nonidentity element h of H.



Dear all,

There will be a seminar in Gebze Technical University (GTU) on 6th of
March by Ismail GULOGLU (Dogus Uni) on " Frobenius-like groups as groups of automorphisms``

Time  and  place:  March 6th, at 15:00 in Department of Mathematics,
Building I, Seminar room.


Abstract: There have been a lot of research about the structure of finite solvable groups G admitting a Frobenius group FH of automorphisms such that the Frobenius-kernel F acts fixed-point-freely on G, finding relations between some group-theoretic invariants of G and the corresponding invariants of the fixed-point-subgroup of H in G, like nilpotent length, rank, order, derived length.
In this talk some generalizations of these results will be discussed and some recent results of Ercan,Güloğlu and Khukhro, obtained by replacing Frobenius groups by the so-called "Frobenius-like groups" will be presented. These are groups containing a nontrivial, nilpotent normal subgroup F with a nontrivial complement H so that [F,h]=F for any nonidentity element h of H.


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