Izquierdo, MilagrosCosta González, Antonio FélixPorto Ferreira da Silva, Ana María2024-05-202024-05-202015-01-010046-5755, EISSN: 1572-9168https://hdl.handle.net/20.500.14468/12553Abstract. In this work we prove that the hyperelliptic branch locus of ori- entable Klein surfaces of genus g with one boundary component is connected and in the case of non-orientable Klein surfaces it has g+1 2 components, if g is odd, and g+2 2 components for even g. We notice that, for non-orientable Klein surfaces with two boundary components, the hyperelliptic branch loci are connected for all genera.eninfo:eu-repo/semantics/openAccessOn the connectedness of the branch locus of moduli space of hyperelliptic Klein surfaces with one boundaryjournal articlegeometría