Carolina Araujo

In the last decades, the study of holomorphic foliations on complex projective varieties have played an important role in higher dimensional algebraic geometry.

Fano foliations are holomorphic foliations on complex projective varieties with ample anti-canonical class. They appear naturally, for instance, in the problem of existence of Kähler-Einstein metrics for Fano manifolds with Picard number 1.

In this talk I will discuss Fano foliations, presenting some results and techniques developed in a series of joint works with Stéphane Druel.