Skip to main content
5 events
when toggle format what by license comment
Feb 6, 2012 at 17:21 vote accept IMeasy
Feb 6, 2012 at 16:57 comment added Jason Starr Yes, whenever the moduli space of semistable bundles of rank 2 and fixed, degree $1$ determinant is a fine moduli space, then it is a smooth, proper, geometrically connected variety with ample anticanonical bundle.
Feb 6, 2012 at 16:57 answer added Yusuf Mustopa timeline score: 5
Feb 6, 2012 at 16:17 comment added Sasha The moduli space of vector bundles on a curve is fine if the degree is coprime with the rank. So, if you are interested only in rank 2 case, then indeed any odd degree gives a fine moduli space. But if you are interested in other ranks, then this is not true.
Feb 6, 2012 at 13:16 history asked IMeasy CC BY-SA 3.0