A remark on the Hard Lefschetz Theorem for Kähler orbifolds
arXiv:0904.1288 · doi:10.1090/S0002-9939-09-09848-7
Abstract
We give a proof of the hard Lefschetz theorem for orbifolds that does not involve intersection homology. This answers a question of Fulton. We use a foliated version of the hard Lefschetz theorem due to El Kacimi.
Cited by in corpus (12)
- Foliations modeling nonrational simplicial toric varieties
- Picard group of hypersurfaces in toric 3-folds
- Simply-connected K-contact and Sasakian manifolds of dimension 7
- Holomorphic actions of higher rank lattices in dimension three
- On simply connected K-contact non-Sasakian manifolds
- Cohomology rings of good contact toric manifolds
- Group actions, non-Kähler complex manifolds and SKT structures
- Codimension bounds for the Noether-Lefschetz components for toric varieties
- Equivariant formality of transversely symplectic foliations and Frobenius manifolds
- An asymptotic description of the Noether-Lefschetz components in toric varieties
- Some topics in Sasakian geometry, a survey
- A remark on the Brylinski conjecture for orbifolds