ON AUTOMORPHISMS OF PERIODIC PRODUCTS OF GROUPS

Authors

  • A.L. Grigoryan Department of Applied Mathematics, RA(S)U, Armenia

DOI:

https://doi.org/10.46991/PYSU:A/2012.46.2.003

Keywords:

$n$-periodic product of groups, automorphism, inner automorphism, free Burnside group

Abstract

In this paper it has been proved that each normal automorphism of the n-periodic product of cyclic groups of odd order $r\geq1003$ is inner, whenever r divides n.

Downloads

Published

2012-05-10

How to Cite

Grigoryan, A. (2012). ON AUTOMORPHISMS OF PERIODIC PRODUCTS OF GROUPS. Proceedings of the YSU A: Physical and Mathematical Sciences, 46(2 (228), 3–9. https://doi.org/10.46991/PYSU:A/2012.46.2.003

Issue

Section

Mathematics