A bound for the number of automorphisms of an arithmetic Riemann surface
A bound for the number of automorphisms of an arithmetic Riemann surface
We show that for every g ? 2 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.
289-299
Belolipetsky, Mikhail
03ccee8b-7210-44cd-b80d-a043cea3415e
Jones, Gareth A.
fdb7f584-21c5-4fe4-9e57-b58c78ebe3f5
March 2005
Belolipetsky, Mikhail
03ccee8b-7210-44cd-b80d-a043cea3415e
Jones, Gareth A.
fdb7f584-21c5-4fe4-9e57-b58c78ebe3f5
Belolipetsky, Mikhail and Jones, Gareth A.
(2005)
A bound for the number of automorphisms of an arithmetic Riemann surface.
Mathematical Proceedings of the Cambridge Philosophical Society, 138 (2), .
(doi:10.1017/S0305004104008035).
Abstract
We show that for every g ? 2 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.
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Published date: March 2005
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Local EPrints ID: 41174
URI: http://eprints.soton.ac.uk/id/eprint/41174
ISSN: 0305-0041
PURE UUID: 2287ff46-5283-4eff-8e99-3244e44eb12e
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Date deposited: 25 Jul 2006
Last modified: 15 Mar 2024 08:25
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Author:
Mikhail Belolipetsky
Author:
Gareth A. Jones
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