Ana M. Porto

On the connectedness of the branch locus of the moduli space of Riemann surfaces

AbstractThe moduli space

ON THE CONNECTEDNESS OF THE LOCUS OF REAL ELLIPTIC-HYPERELLIPTIC RIEMANN SURFACES

\mathcal{M}_g

Counting the regular coverings of surfaces using the center of a group algebra

of compact Riemann surfaces of genus g has the structure of an orbifold and the set of singular points of such orbifold is the branch locus

On the connectedness of the branch loci of moduli spaces of orientable Klein surfaces

\mathcal{B}_g

On two recent geometrical characterizations of hyperellipticity

. In this article we present some results related with the topology of