On Cremona transformations of prime order

By A. Beauville, J. Blanc. 2004

58 citations recorded by the source corpus.

Subfields: Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/48446bff7e4093f93bd2ce870f81d0464194e856

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Geometry and Topology

1. Igor Dolgachev
2. Yuri Prokhorov
3. V. Iskovskikh
4. Don Zagier
5. Mikhail Zaidenberg
6. Serge Cantat
7. A. Libgober
8. Jeremy Lovejoy

In Mathematical Physics

1. Igor Dolgachev
2. Yuri Prokhorov
3. Don Zagier
4. Mikhail Zaidenberg
5. Tudor Dimofte
6. Serge Cantat
7. A. Libgober
8. Jeremy Lovejoy

Citations in the corpus

• The dilogarithm function. (2007, background): “[1]), has many other beautiful properties.”
• Finite Subgroups of the Plane Cremona Group (2006, background): “We refer to [7], [6], [21], [50] for modern treatment of the cases of cyclic groups of prime order and p-elementary abelian groups.”
• Group actions on affine cones (2009, background): “Pezzo surfaces Yd→ Pdof degree d≥ 3. A rauch description of the automorphisms groups of these surfaces is as follows, see Proposition 10.1.1 in [Dol 1] (cf. e.g., [De], [dF], [Ho 3], [DI 1, DI 2], , [BB], [Bla] for more delicate properties). Theorem 1.5. Let Y = Yd be a del Pezzo surface of degree d”