Reversibility and Banach Algebras

Abstract

An element $g$ of a group is called {\em reversible} if it is conjugate in the group to its inverse. In this paper we review some results about the structure of groups involving the reversible elements and we pose some questions about groups associated to a Banach algebra.

The original title was 'Reversibility and Banach algebras'. It was published as 'Reversibility questions in groups arising in analysis'

References in corpus (2)

• Reversible Polynomial Automorphisms of the Plane: the Involutory Case
• Reversibility in the group of homeomorphisms of the circle

Cited by in corpus (1)

• Biflippers and head to tail composition rules