Keyword: Branch Locus : Search

Advanced Search

Results: 1 - 1of1

Follow results:

per page:

Context for search term 1Search term 1*

All Dates

LastSelect static range

Custom Range

Select starting monthSelect starting year

Select ending monthSelect ending year

articleNo Access
On the connectedness of the branch locus of moduli space of hyperelliptic Klein surfaces with one boundary
International Journal of Mathematics17 Apr 2017
Preview Abstract
In this work, we prove that the hyperelliptic branch locus of orientable Klein surfaces of genus $g$ with one boundary component is connected and in the case of non-orientable Klein surfaces it has $\frac{g + 1}{2}$ components, if $g$ is odd, and $\frac{g + 2}{2}$ 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.