Frobenius q-groups and 2-transitive frobenius q-groups
Küçük Resim Yok
Tarih
2009
Yazarlar
Dergi Başlığı
Dergi ISSN
Cilt Başlığı
Yayıncı
Maltepe Üniversitesi
Erişim Hakkı
CC0 1.0 Universal
info:eu-repo/semantics/openAccess
info:eu-repo/semantics/openAccess
Özet
A finite group whose complex characters are rationally-valued is called a Q-group. For example, all of the symmetric groups and finite elemantary abelian 2-groups are Q-groups. The property of being a Q-group is characterized by saying that the generators of every cyclic subgroup are conjugate. Depending upon the group, by using this characterization, it may be easier to say that the group is a Q-group or not. Kletzing’s lecture notes present a detailed investigation into the structure of Q-groups. In group theory, general classification of Q-groups has not been able to be done up to now, but some special Q- groups have been classified. In this study, we find the structure of Frobenius Q-groups with a new proof and all 2-transitive Frobenius Q-groups.
Açıklama
Anahtar Kelimeler
Frobenius groups, Rational groups
Kaynak
International Conference of Mathematical Sciences
WoS Q Değeri
Scopus Q Değeri
Cilt
Sayı
Künye
Erkoç, T. ve Güzel, E. (2009). Frobenius q-groups and 2-transitive frobenius q-groups. Maltepe Üniversitesi. s. 371.
