On smooth Fano fourfolds of Picard number two
arXiv:1907.08000 · doi:10.4171/RMI/1271
Abstract
We classify the smooth Fano 4-folds of Picard number two that have a general hypersurface Cox ring.
arXiv comment35 pages, new results added, to appear in Rev. Mat. Iberoam
References in corpus (10)
- On G-Fano threefolds
- Bertini and his two fundamental theorems
- Bounds for smooth Fano weighted complete intersections
- On torus actions of higher complexity
- Cox rings of cubic surfaces and Fano threefolds
- Smooth projective varieties with a torus action of complexity 1 and Picard number 2
- On intrinsic quadrics
- Comparison theorems for deformation functors via invariant theory
- The anticanonical complex for non-degenerate toric complete intersections
- A software package to compute automorphisms of graded algebras