On some Moduli spaces of stable vector bundles on cubic and quartic threefolds
arXiv:0804.2977
Abstract
We study certain moduli spaces of stable vector bundles of rank two on cubic and quartic threefolds. In many cases under consideration, it turns out that the moduli space is complete and irreducible and a general member has vanishing intermediate cohomology. In one case, all except one component of the moduli space has such vector bundles.
12 pages, Journal of Pure and Applied Algebra (to appear)