\(c_1\)-cohomological rigidity for smooth toric Fano varieties of Picard number two
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Publication:6665295
DOI10.1134/S0081543824040163MaRDI QIDQ6665295
Seonjeong Park, Eunjeong Lee, Yunhyung Cho, Mikiya Masuda
Publication date: 17 January 2025
Published in: Proceedings of the Steklov Institute of Mathematics (Search for Journal in Brave)
Toric varieties, Newton polyhedra, Okounkov bodies (14M25) Symplectic manifolds (general theory) (53D05) Fano varieties (14J45) Toric topology (57S12)
Cites Work
- Title not available (Why is that?)
- Topological classification of quasitoric manifolds with second Betti number 2
- Cohomological non-rigidity of generalized real Bott manifolds of height 2
- The topology of toric symplectic manifolds
- Convex polytopes, Coxeter orbifolds and torus actions
- Equivariant cohomology distinguishes toric manifolds
- Cohomological rigidity of real Bott manifolds
- A classification of toric varieties with few generators
- On the classification of toric Fano 4-folds
- On the classification of smooth projective toric varieties
- Fano generalized Bott manifolds
- Cohomological rigidity for toric Fano manifolds of small dimensions or large Picard numbers
- Toric structures on bundles of projective spaces
- Projective bundles over toric surfaces
- Classification of real Bott manifolds and acyclic digraphs
- Toric cohomological rigidity of simple convex polytopes
- Classification problems of toric manifolds via topology
- Hamiltoniens périodiques et images convexes de l'application moment
- Classification of Toric Manifolds over an n-Cube with One Vertex Cut
- Topological classification of generalized Bott towers
- Toric varieties
- Cohomological rigidity of manifolds defined by 3-dimensional polytopes
- Toric Topology
- Unique toric structure on a Fano Bott manifold
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