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A note on Belyi's theorem for Klein surfaces

A note on Belyi's theorem for Klein surfaces
A note on Belyi's theorem for Klein surfaces
Singerman and the first named author have recently developed a real Belyi thoery, leaving open a particular case in the proof of Belyi's theorem for Klein surfaces. We answer their question affirmatively by a descent argument which turns out to extend to a much more general context.
0033-5606
103-107
Koeck, Bernhard
84d11519-7828-43a6-852b-0c1b80edeef9
Lau, Eike
9d720437-eb88-411b-9331-ffad95742525
Koeck, Bernhard
84d11519-7828-43a6-852b-0c1b80edeef9
Lau, Eike
9d720437-eb88-411b-9331-ffad95742525

Koeck, Bernhard and Lau, Eike (2010) A note on Belyi's theorem for Klein surfaces. Quarterly Journal of Mathematics, 61 (1), 103-107. (doi:10.1093/qmath/han034).

Record type: Article

Abstract

Singerman and the first named author have recently developed a real Belyi thoery, leaving open a particular case in the proof of Belyi's theorem for Klein surfaces. We answer their question affirmatively by a descent argument which turns out to extend to a much more general context.

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NoteBelyi5.pdf - Author's Original
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Published date: 2010
Organisations: Pure Mathematics

Identifiers

Local EPrints ID: 63274
URI: http://eprints.soton.ac.uk/id/eprint/63274
ISSN: 0033-5606
PURE UUID: 843a4c4d-d154-489d-856c-77dc95b040d6
ORCID for Bernhard Koeck: ORCID iD orcid.org/0000-0001-6943-7874

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Date deposited: 25 Sep 2008
Last modified: 16 Mar 2024 03:22

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Contributors

Author: Bernhard Koeck ORCID iD
Author: Eike Lau

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