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Conformal Geometry and Dynamics

Published by the American Mathematical Society since 1997, the purpose of this electronic-only journal is to provide a forum for mathematical work in related fields broadly described as conformal geometry and dynamics. All articles are freely available to all readers and with no publishing fees for authors.

ISSN 1088-4173

The 2020 MCQ for Conformal Geometry and Dynamics is 0.49.

What is MCQ? The Mathematical Citation Quotient (MCQ) measures journal impact by looking at citations over a five-year period. Subscribers to MathSciNet may click through for more detailed information.

 

Möbius invariant metrics bilipschitz equivalent to the hyperbolic metric
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by David A. Herron, William Ma and David Minda
Conform. Geom. Dyn. 12 (2008), 67-96
DOI: https://doi.org/10.1090/S1088-4173-08-00178-1
Published electronically: June 10, 2008

Abstract:

We study three Möbius invariant metrics, and three affine invariant analogs, all of which are bilipschitz equivalent to the Poincaré hyperbolic metric. We exhibit numerous illustrative examples.
References
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Bibliographic Information
  • David A. Herron
  • Affiliation: Department of Mathematical Sciences, 839 Old Chemistry Building, P.O. Box 210025, Cincinnati, Ohio 45221-0025
  • MR Author ID: 85095
  • Email: David.Herron@math.UC.edu
  • William Ma
  • Affiliation: School of Integrated Studies, Pennsylvania College of Technology, Williamsport, Pennsylvania 17701
  • Email: wma@pct.edu
  • David Minda
  • Affiliation: Department of Mathematics, University of Cincinnati, Cincinnati, Ohio 45221
  • Email: david.minda@math.uc.edu
  • Received by editor(s): November 30, 2007
  • Published electronically: June 10, 2008
  • Additional Notes: The first and third authors were supported by the Charles Phelps Taft Research Center.

  • Dedicated: Dedicated to Roger Barnard on the occasion of his $65^{th}$ birthday.
  • © Copyright 2008 American Mathematical Society
  • Journal: Conform. Geom. Dyn. 12 (2008), 67-96
  • MSC (2000): Primary 30F45; Secondary 30C55, 30F30
  • DOI: https://doi.org/10.1090/S1088-4173-08-00178-1
  • MathSciNet review: 2410919