I am a CNRS Researcher (Chargé de Recherche) in the Analysis team of the IRMA at the Université de Strasbourg.
I have obtained my Habilitation à diriger les recherches in July 2024.
Contact
Université de Strasbourg
Institut de Recherche Mathématique Avancée
7 rue René-Descartes
67084 Strasbourg Cedex, France
Office: Building IRMA, 2nd floor, i202
Telephone: 03 68 85 01 63
E-mail
From 2017 to 2018 I was an
Erwin Schrödinger Fellow at the
Mathematics Departement
at the University of California, Berkeley
hosted by M. Zworski.
From 2015 to 2017, I was a Postdoc with
S. Nonnenmacher
at the
Département de Mathématiques
d'Orsay at the University Paris-Saclay.
I obtained my PhD in September 2015 at the
Université de Bourgogne directed by
J. Sjöstrand,
F. Klopp
(Université Pierre et Marie Curie) and
N. Kitanine.
I am a member of the
- GDR DynQua Quantum Dynamics Mathematics and Physics bi-thematic research group
- GDR Matrices et graphes aléatoires (MEGA) Random Matrix and Random Graphs research group
- Together with N. Anantharaman , S. Klevtsov, Y. Le Floch and X. Zeng, I am organizing the conference Spectral Theory and Probability in Mathematical Physics, STROM 2025. It will take place at the IRMA from November 19 to November 21, 2025.
- I participated in the Random Matrices and Scaling Limits research program at the Institut Mittag-Leffler from October 15 to November 30, 2024.
- We have organized the 21st International Congress on Mathematical Physics, taking place on July 1 - 6, 2024 at the Palais de Congrès in Strasbourg, and the Young Researcher Symposium, taking place on June 28 - 29, 2024, at the University of Strasbourg.
My principal research interests lie in disordered quantum systems, semiclassical microlocal analysis and spectral theory. In particular I am interested in the effects of random noise on the spectra of non-selfadjoint operators as they appear for example in open or damped quantum systems. I have done research on the following topics
- Spectral Theory of non-selfadjoint Operators
- Quantum Resonances
- Semiclassical Microlocal Analysis
- Random Schrödinger Operators
- Random Matrix Theory
