A Note on a Brill-Noether Locus over a Non-hyperelliptic curve of genus 4

Abstract

We prove that a certain Brill-Noether locus over a non-hyperelliptic curve $C$ of genus 4, is isomorphic to the \textit{Donagi-Izadi cubic threefold} in the case when the pencils of the two trigonal line bundles of $C$ coincide.

8 pages, sort of appendix to the article [arxiv:0810.4392], any comments welcome

References in corpus (1)

• Moduli of Stable Sheaves on a Smooth Quadric in $\PP_3$