@Article{Tyszkowska2009,
author = "Tyszkowska, Ewa",
title = "Topological classification of conformal actions on p-hyperelliptic and (q,n)-gonal Riemann surfaces",
journal = "Opuscula Math.",
year = "2009",
volume = "29",
number = "4",
pages = "443--452",
doi = "http://dx.doi.org/10.7494/OpMath.2009.29.4.443",
url = "http://dx.doi.org/10.7494/OpMath.2009.29.4.443",
abstract = "A compact Riemann surface \(X\) of genus \(g \gt 1\) is said to be \(p\)-hyperelliptic if \(X\) admits a conformal involution \(\rho\) for which \(X / \rho\) has genus \(p\). A conformal automorphism \(\delta\) of prime order \(n\) such that \(X / \delta\) has genus \(q\) is called a \((q,n)\)-gonal automorphism. Here we study conformal actions on \(p\)-hyperelliptic Riemann surface with \((q,n)\)-gonal automorphism.",
keywords = "\(p\)-hyperelliptic Riemann surface, automorphism of a Riemann surface",
issn = "1232-9274"
}