arXiv · 1001.2629
Finiteness of isomorphic classes in the set of moduli schemes of sheaves on a surface
Abstract
When a non-singular complex projective surface $X$ satisfies that $K_X\sim 0$, we shall show that there are only finitely many isomorphic classes as abstract schemes in the set of moduli scheme of $H$-semistable sheaves with fixed Chern classes $α$ on $X$, where $H$ runs over the set of all $α$-generic polarizations on $X$.
Explore related subjects
Keep this discovery
Kimiko Yamada. 2010-01-15. Finiteness of isomorphic classes in the set of moduli schemes of sheaves on a surface. https://arxiv.org/abs/1001.2629
Cite the original work for its findings. Save a collection to share your selection of sources.