Finite Groups which Act Freely on Smooth Schoen Threefolds



Finite groups having nonnormal TI subgroups
Kızmaz, Muhammet Yasir (2018-08-01)
In the present paper, the structure of a finite group G having a nonnormal T.I. subgroup H which is also a Hall pi-subgroup is studied. As a generalization of a result due to Gow, we prove that H is a Frobenius complement whenever G is pi-separable. This is achieved by obtaining the fact that Hall T.I. subgroups are conjugate in a finite group. We also prove two theorems about normal complements one of which generalizes a classical result of Frobenius.
Finite groups admitting fixed-point free automorphisms of order pqr
Ercan, Gülin (Walter de Gruyter GmbH, 2004-01-01)
Finite groups which have strongly embedded subgroups.
Hamad, Abdulaziz H; Department of Mathematics (1980)
Finite groups admitting a dihedral group of automorphisms
Ercan, Gülin (2017-01-01)
Let D = alpha, beta be a dihedral group generated by the involutions alpha and beta and let F = alpha beta). Suppose that D acts on a finite group G by automorphisms in such a way that C-G(F)= 1. In the present paper we prove that the nilpotent, length of the group Cr' is equal to the maximum of the nilpotent lengths of the subgroups C-G (alpha) and C-G(beta).
Finite and Fixed Point Free Group Actions on Fiber Products of Rational Elliptic Surfaces
Karayayla, Tolga (null; 2016-05-22)
Citation Formats
T. Karayayla, “Finite Groups which Act Freely on Smooth Schoen Threefolds,” 2016, Accessed: 00, 2021. [Online]. Available: