ON AUTOMORPHISMS OF THE RELATIVELY FREE GROUPSSATISFYING THE IDENTITY [xn,y] =1

Shogh Stepanyan

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Abstract

We prove that if an automorphism j of the relatively free group of the group variety, defined by the identity relation [xn;y]=1, acts identically on its center, then j has either infinite or odd order, where n≥665 is an arbitrary odd number.

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ON AUTOMORPHISMS OF THE RELATIVELY FREE GROUPSSATISFYING THE IDENTITY [xn,y] =1

Abstract

Author(s)

Table of Contents

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ON AUTOMORPHISMS OF THE RELATIVELY FREE GROUPSSATISFYING THE IDENTITY [xn,y] =1

Abstract

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