On normal automorphisms of n-periodic products of finite cyclic groups

We prove that each normal automorphism of the$n$-periodic product of cyclic groups of odd order$rge1003$ is inner, whenever $r$ divides $n$.

Bibliographic Details
Main Authors:	Ashot Pahlevanyan, Ani Khachatryan, Amirjan Gevorgyan, Varuzhan Atabekyan
Format:	Article
Language:	English
Published:	University of Isfahan 2013-09-01
Series:	International Journal of Group Theory
Subjects:	$n$-periodic product of groups free product of groups normal automorphism inner automorphism free Burnside group
Online Access:	http://www.theoryofgroups.ir/?_action=showPDF&article=2348&_ob=55fb21e333e0650958ddb1d486ac2f47&fileName=full_text.pdf.

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