Birational Geometry of Foliations

By M. Brunella. 2015

239 citations recorded by the source corpus.

Subfields: Applied Mathematics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/df86ab7706cd021da4332979277af57659c94183

How researchers see this paper

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In Applied Mathematics

1. S. Druel
2. Serge Cantat

In Geometry and Topology

1. S. Druel
2. Serge Cantat

Citations in the corpus

• Dynamics of automorphisms of compact complex surfaces (2014, background): “From the classification of compact Kähler surfaces, and of holomorphic vector fields on surfaces, one easily proves the following: If Aut(X)] contains a loxodromic element, either X is a torus, or Aut(X)0 is trivial (see [39, 23]).”
• Codimension 1 foliations with numerically trivial canonical class on singular spaces (2018, methodology): “projective variety, we define its canonical class to be KG = −c 1(G). In analogy with the case of projective varieties, one expects the numerical properties of KG to reflect geometric aspects of G (see [Bru04], [McQ08], [Spi17], [CS18], [AD13], [AD14], [AD16], [AD17b], [LPT18], [Tou08]). The Beauville”