Volume 23, issue 1 (2019)

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Topology of automorphism groups of parabolic geometries

Charles Frances and Karin Melnick

Geometry & Topology 23 (2019) 135–169
Abstract

We prove for the automorphism group of an arbitrary parabolic geometry that the C0– and C–topologies coincide, and the group admits the structure of a Lie group in this topology. We further show that this automorphism group is closed in the homeomorphism group of the underlying manifold.

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Keywords
transformation groups, parabolic geometries, conformal geometry, projective geometry, CR geometry
Mathematical Subject Classification 2010
Primary: 53C10, 57S05, 57S20
References
Publication
Received: 6 April 2017
Revised: 19 February 2018
Accepted: 28 June 2018
Published: 5 March 2019
Proposed: Jean-Pierre Otal
Seconded: Benson Farb, Anna Wienhard
Authors
Charles Frances
Institut de Recherche Mathématique Avancée
Université de Strasbourg
Strasbourg
France
Karin Melnick
Department of Mathematics
University of Maryland
College Park, MD
United States