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Hensel minimality and counting in valued fields

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Hensel minimality and counting in valued fields

Hensel minimality is a new axiomatic framework for doing tame geometry in non-Archimedean fields, aimed to mimic o-minimality. It is designed to be broadly applicable while having strong consequences. We will give a general overview of the theory of Hensel minimality. Afterwards, we discuss arithmetic applications to counting rational points on definable sets in valued fields.
This is partially joint work with R. Cluckers, I. Halupczok and S. Rideau-Kikuchi, and partially with V. Cantoral-Farfan and K. Huu Nguyen.

Séminaire Géométrie et théorie des modèles

Détails :

Orateur / Oratrice : Floris Vermeulen (KU Leuven)
Date : 21 janvier 2022
Horaire : 14h00 - 15h30
Lieu : En ligne