|Intervenant :||Chung-Ming Pan|
|Institution :||Institut de Mathématiques de Toulouse|
|Heure :||14h00 - 15h00|
|Lieu :||Orsay, Bâtiment 307, salle 2L8|
Gauduchon metrics are useful generalizations of Kähler metrics in non-Kähler geometry. In this talk, we will present the work in which we obtain the existence of Gauduchon metrics on compact hermitian varieties admitting a smoothing. This result generalizes Gauduchon’s theorem which says that on a compact complex manifold, one can find a Gauduchon metric in every conformal class of hermitian metrics. If time permits, we will explain an application that gives a partial solution to a conjecture proposed by Di Nezza-Guedj-Guenancia.