Belolipetsky, M. and Jones, G. (2005) 'A bound for the number of automorphisms of an arithmetic Riemann surface.', Mathematical proceedings of the Cambridge Philosophical Society., 138 (2). pp. 289-299.
Abstract
We show that for every g > 1 there is a compact arithmetic Riemann surface of genus g with at least 4(g-1)automorphisms, and that this lower bound is attained by infinitely many genera, the smallest being 24.
| Item Type: | Article |
|---|---|
| Full text: | PDF - Published Version (121Kb) |
| Status: | Peer-reviewed |
| Publisher Web site: | http://dx.doi.org/10.1017/S0305004104008035 |
| Publisher statement: | Copyright © Cambridge University Press 2005. This paper has been published by Cambridge University Press in Mathematical proceedings of the Cambridge Philosophical Society (138:2 (2003) 289-299) http://journals.cambridge.org/action/displayAbstract?fromPage=online&aid=283520 |
| Record Created: | 22 May 2008 |
| Last Modified: | 24 Aug 2011 09:19 |
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