A Noether-Lefschetz theorem for varieties of r-planes in complete intersections
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Publication:2894134
DOI10.1215/00277630-1548484zbMath1256.14006arXiv1010.5210OpenAlexW1572676841MaRDI QIDQ2894134
Publication date: 28 June 2012
Published in: Nagoya Mathematical Journal (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1010.5210
Structure of families (Picard-Lefschetz, monodromy, etc.) (14D05) Variation of Hodge structures (algebro-geometric aspects) (14D07) Picard groups (14C22)
Related Items (4)
On the Fano variety of linear spaces contained in two odd-dimensional quadrics ⋮ Rank 2 quasiparabolic vector bundles on \(\mathbb P^1\) and the variety of linear subspaces contained in two odd-dimensional quadrics ⋮ Varieties of planes on intersections of three quadrics ⋮ On Fano Schemes of Complete Intersections
Cites Work
- Base number theorem for abelian varieties
- Homogeneous vector bundles
- Deforming varieties of k-planes of projective complete intersections
- Fano-varieties of lines on hypersurfaces
- On the variety of linear spaces contained in a complete intersection
- Chow groups of projective varieties of very small degree
- On the projective geometry of rational homogeneous varieties
- Coniveau 2 complete intersections and effective cones
- Elliptic curve configurations on Fano surfaces
- On the restriction of holomorphic forms
- The intermediate Jacobian of the cubic threefold
- Geometric realization of PRV components and the Littlewood-Richardson cone
- Cubic hypersurfaces and integrable systems
- Noether-Lefschetz problems for degeneracy loci
- Mixed Hodge Structures
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