$On Torsion and Finite Extension of $FC$ and $\tau N_{K}$ Groups in Certain Classes of Finitely Generated Groups$

On Torsion and Finite Extension of $FC$ and $\tau N_{K}$ Groups in Certain Classes of Finitely Generated Groups

Let $k>0$ an integer. $F$, $\tau $, $N$, $N_{k}$, $N_{k}^{(2)}$ and $A$ denote the classes of finite, torsion, nilpotent, nilpotent of class at most $k$, group which every two generator subgroup is $N_{k}$ and abelian groups respectively. The main results of this paper is, first...

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Bibliographic Details
Main Authors:	Mourad Chelgham, Mohamed Kerada
Format:	Article
Language:	English
Published:	Ptolemy Scientific Research Press 2018-11-01
Series:	Open Journal of Mathematical Sciences
Subjects:	$(FC)\tau$-group; $(FC)F$-group; $((\tau N_{k})\tau \infty)$-group; $((FN_{k})F \infty)$-group; $((\tau N_{k})\tau \infty)^{\ast}$-group; $((FN_{k})F \infty )^{\ast }$-group.
Online Access:	https://openmathscience.com/on-torsion-and-finite-extension-of-fc-and-tau-n_k-groups-in-certain-classes-of-finitely-generated-groups-2/

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https://openmathscience.com/on-torsion-and-finite-extension-of-fc-and-tau-n_k-groups-in-certain-classes-of-finitely-generated-groups-2/

On Torsion and Finite Extension of $FC$ and $\tau N_{K}$ Groups in Certain Classes of Finitely Generated Groups

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