## Rémi Jaoui

MC 4035

Department of Pure Mathematics

University of Waterloo

Waterloo ON N2L 3G1

Canada

Email: rjaoui at uwaterloo.ca

**About me**

I am a researcher in mathematics working in model theory and applications of model theory to concrete geometric settings. I have worked on several applications of geometric stability theory and Zilber's trichotomy to the study of transcendance properties for the solutions of algebraic differential equations. In my research, I have combined model-theoretic techniques with other techniques coming from more classical treatments of ordinary differential equations such as the theory of algebraic foliations and the classical real-analytic treatement of ordinary differential equations.

I am currently a Postdoctoral fellow in the Department of Pure Mathematics, University of Waterloo where I am working with Professor Rahim Moosa . I obtained my Ph.D in June 2017 from the Départment de mathematiques d'Orsay, Université Paris Saclay under the supervision of Jean-Benoît Bost (Orsay) and Martin Hils (Münster).
Here is a my recent Curriculum Vita .
**Research interests**: Geometric stability theory, Zilber's trichotomy, algebraic vector fields and foliations, ergodic properties of vector fields

**Publications and preprints **

** Ph.D Thesis**

Flots géodésiques et théorie des modèles des corps différentiels , 2017.
**Teaching**

- PMATH 330 - Introduction to Mathematical Logic, University of Waterloo, Fall 2018.
- MATH 207 - Calculus 3 (Non-Specialist Level) , University of Waterloo, Spring 2018.
- MATH 135: Algebra for Honours Mathematics-,University of Waterloo, Fall 2017.
- (TA) : Reduction des endomorphismes - Université d'Orsay, Fall 2014 - 2017.
- (TA): Algèbre II - Université d'Orsay, Spring 2014 - 2017

**Selected Talks**

**Disintegrated differential equations**, DART IX, Leeds, July 2018. ( slides )
**Disintegrated differential equations and mixing Anosov flows **, Conference Model Theory and Applications, Institut Henri Poincaré, March 2018. ( slides and video )
**Geodesic flows and model theory of differential fields**, Canadian Mathematical Society Winter Meeting (Model theory session), Waterloo, December 2017. ( slides )