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24 Kasım 2016, 16:00 
Mimar Sinan Güzel Sanatlar Üniversitesi Matematik Bölümü SeminerleriOn the action of groups with TI-centralizers İsmail Güloğlu
A subgroup H of a group G is called a TI-subgroup if H intersects trivially with any conjugate of H different from H and H is called an STI subgroup of G if for any normal subgroup N of G the subgroup HN/N is TI in G/N. In this talk the following result will be proven:
If A is of prime order and acts coprimely on a finite group G in such a way that the subroup F of fixedpoints of A is a STI-subgroup of G then F is solvable if and only if G is solvable.
Cebir İngilizce MSGSÜ Matematik Bölümü admin 20.03.2020 |
