arXiv:1106.3430 [math.AG]AbstractReferencesReviewsResources
Bridgeland Stability conditions on threefolds II: An application to Fujita's conjecture
Arend Bayer, Aaron Bertram, Emanuele Macri, Yukinobu Toda
Published 2011-06-17, updated 2013-07-15Version 2
We apply a conjectured inequality on third chern classes of stable two-term complexes on threefolds to Fujita's conjecture. More precisely, the inequality is shown to imply a Reider-type theorem in dimension three which in turn implies that K_X + 6L is very ample when L is ample, and that 5L is very ample when K_X is trivial.
Comments: 17 pages. v2: exposition improved based on referee's comments. To appear in Journal of Algebraic Geometry
Categories: math.AG
Related articles: Most relevant | Search more
arXiv:1605.04803 [math.AG] (Published 2016-05-16)
Why should a birational geometer care about Bridgeland stability conditions?
arXiv:1008.3248 [math.AG] (Published 2010-08-19)
On a theorem of Castelnuovo and applications to moduli
arXiv:1507.01860 [math.AG] (Published 2015-06-30)
Boundedness of the images of period maps and applications