RT Journal Article
T1 On real forms of Belyi surfaces with symmetric groups of automorphisms
A1 Etayo Gordejuela, José Javier
A1 Gromadzki, G.
A1 Martínez García, Ernesto
AB In virtue of the Belyi Theorem an algebraic curve can be defined over the algebraic numbers if and only if the corresponding Riemann surface can be uniformized by a subgroup of a Fuchsian triangle group. Such surfaces are known as Belyi surfaces. Here we study the actions of the symmetric groups S n on Belyi Riemann surfaces. We show that such surfaces are symmetric and we calculate the number of connected components of the corresponding real forms.
PB BIRKHAUSER VERLAG AG
SN 1660-5446
YR 2012
FD 2012
LK https://hdl.handle.net/20.500.14352/42223
UL https://hdl.handle.net/20.500.14352/42223
LA eng
NO Etayo Gordejuela, J. J., Gromadzki, G. & Martínez García, E. «On Real Forms of Belyi Surfaces With Symmetric Groups of Automorphisms». Mediterranean Journal of Mathematics, vol. 9, n.o 4, noviembre de 2012, pp. 669-75. DOI.org (Crossref), https://doi.org/10.1007/s00009-011-0140-x.
NO Ministerio de Economía, Comercio y Empresa (España)
NO Universidad Complutense de Madrid
NO Polish Ministry of Science and Higher Education
DS Docta Complutense
RD 7 abr 2025