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Event

Jacob Tsimerman, University of Toronto

Friday, November 10, 2017 16:00
Room 6214, Pav. André-Aisenstadt, CA

Title: Transcendence theorems and Hodge Theory.

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The Ax-Schanuel theorem is a powerful result in functional transcendence which describes ‘all the algebraic interactions’ of the exponential function, and has proven to be a powerful tool in various number theoretic and algebraic settings. We shall describe a vast generalization of this result to the shimura and hodge-theoretic settings, and how one can use model theoretic tools such as o-minimality to attack such transcendental questions. We shall then give applications of these results to arithmetic questions.

These are joint works with B.Bakker, and with N. Mok and J. Pila.

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