arXiv:2004.12090 [math.AG]AbstractReferencesReviewsResources
On the Chow ring of Fano varieties of type $S6$
Published 2020-04-25Version 1
Fatighenti and Mongardi have defined Fano varieties of type S6 as zero loci of a certain vector bundle on the Grassmannian $\hbox{Gr}(2,10)$. These varieties have 3 Hodge structures of K3 type in their cohomology. We show that the Chow ring of these varieties also displays "K3 type" behaviour.
Comments: 12 pages, comments still welcome !
Journal: Serdica Math. J. 45 (2019), 289--304
Categories: math.AG
Tags: journal article
Related articles: Most relevant | Search more
arXiv:1512.02967 [math.AG] (Published 2015-12-09)
On the size of the Chow ring and Grothendieck ring of a complex algebraic manifold
arXiv:1706.05821 [math.AG] (Published 2017-06-19)
A remark on the Chow ring of some hyperkähler fourfolds
arXiv:1901.04809 [math.AG] (Published 2019-01-15)
On the Chow ring of certain hypersurfaces in a Grassmannian