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- W242515 abstract "In a couple of recent paper, Koeck-Lau-Singerman have proved that every symmetric Belyi curve C is definable over R∩Q. Their proof is based on Weil's Galois descent theorem, so it asserts the existence o f some isomorphism R : C→ Z, where Z is a curve defined over R∩Q. In this paper we work out an alternative proof which provides a method to obtain explicit equations for R and Z. In fact, we are able to obtain the following stronger result . If both C and the symmetry are defined over the number field K, then Z is definable over K∩R." @default.
- W242515 created "2016-06-24" @default.
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- W242515 date "2012-03-28" @default.
- W242515 modified "2023-09-27" @default.
- W242515 title "TOWARDS A CONSTRUCTIVE PROOF OF A THEOREM OF KOECK-LAU-SINGERMAN" @default.
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