E. Bujalance

collaborators

2 papers

math.AG2016

On Riemann Surfaces of genus g with 4g automorphisms

E. Bujalance, A. F. Costa, M. Izquierdo

We determine, for all genus $g \geq 2$ the Riemann surfaces of genus $g$ with $4 g$ automorphisms. For $g \neq =$ $3, 6, 12, 15$ or $30$ , this surfaces form a real Riemann surface $\mathcal…

math.AG2015

Automorphism Groups of Cyclic p-gonal Pseudo-real Riemann Surfaces

Emilio Bujalance, Antonio F. Costa

In this article we prove that the full automorphism group of a cyclic $p$ -gonal pseudo-real Riemann surface of genus $g$ is either a semidirect product $C_{n} ⋉ C_{p}$ or a cy…