|Responsables :||Z. Chatzidakis, F. Oger, F. Point|
|Email des responsables :||firstname.lastname@example.org|
|Adresse :||Salle 1013|
Pour recevoir le programme, écrivez à oger_at_math.univ-paris-diderot.fr
|Orateur(s)||Martin Hils - Paris 7,|
|Titre||Model theory of compact complex manifolds with an automorphism|
|Horaire||10:30 à 12:00|
|Résume|| (joint work with Martin Bays and Rahim Moosa)
One may develop the model theory of compact complex manifolds (CCM) with a generic automorphism in rather close analogy to what has been done for existentially closed difference fields, in important work by Chatzidakis and Hrushovski, among others. The corresponding first order theory CCMA is supersimple, and the Zilber trichotomy holds for “finite-dimensional” types of SU-rank 1.
In the talk, I will present some results in CCMA in the spirit of geometric simplicity. I will then discuss the question of stable embeddedness for certain definable sets.