On Fano foliations

82 citations recorded by the source corpus.

In this paper we pursue the study of mildly singular del Pezzo foliations on complex projective manifolds started in [AD13].

How researchers see this paper

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

Codimension 1 foliations with numerically trivial canonical class on singular spaces (2018, background): “nonical 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-Bogomolovdecomposition theorem ass”
On codimension 1 del Pezzo foliations on varieties with mild singularities (2012, methodology): “ATIONS ON VARIETIES WITH MILD SINGULARITIES CAROLINA ARAUJO AND STEPHANE´ DRUEL Abstract. In this paper we extend to the singular setting the theory of Fano foliations developed in our previous paper [AD13]. A Q-Fano foliation on a complex projective variety X is a foliation F (T X whose anti-canoni”
Foliations with trivial canonical bundle on Fano 3‐folds (2011, methodology): “We start with the classification of degree one foliations of arbitrary codimension on P , a result of independent interest which is used in [2].”