On (q,n)-gonal pseudo-real Riemann surfaces
Abstract
A compact Riemann surface X of genus g is called pseudo-real if it admits an anticonformal automorphism but no anticonformal involution. In this paper, we study pseudo-real (q,n)-gonal Riemann surfaces of genera greater or equal to two; these surfaces have anticonformal automorphisms of prime order n such that the quotient spaces have genus q.