Flexibility of affine cones over del Pezzo surfaces of degree 4 and 5
arXiv:1108.5841 · doi:10.1007/s10688-013-0035-7
Abstract
We prove that the action of the special automorphism group on affine cones over del Pezzo surfaces of degree 4 and 5 is infinitely transitive.
arXiv comment6 pages, 3 figures
References in corpus (3)
Cited by in corpus (15)
- Flexible varieties and automorphism groups
- Infinite transitivity on universal torsors
- Recent developments on Oka manifolds
- Cylinders in del Pezzo surfaces
- Flag varieties, toric varieties, and suspensions: three instances of infinite transitivity
- Infinite transitivity, finite generation, and Demazure roots
- Infinite transitivity on affine varieties
- Affine cones over cubic surfaces are flexible in codimension one
- On rigidity of trinomial hypersurfaces and factorial trinomial varieties
- Automorphisms of algebraic varieties and infinite transitivity
- Affine cones over Fano-Mukai fourfolds of genus 10 are flexible
- Algebraic Gromov ellipticity: a brief survey
- Flexible affine cones and flexible coverings
- Notes on cylinders in smooth projective surfaces
- Cylindrical ample divisors on Du Val del Pezzo surfaces