I am a mathematician. My research is mostly devoted to the modelling and asymptotic study of various physical problems. A significant part of my work deals with phenomenons arising in oceanography.
My main expertise area is showcased in the memoir Many Models for Water Waves. Here is a resume.
Habilitation degree, 2021
Université de Rennes 1
PhD in Applied Mathematics, 2011
École Normale Supérieure de Paris
and preprints
with available slides
Rectifying a deep water model for water waves
Apr. 2022 — Seminar in Mathematical Analysis, EPFL, Lausanne.
The hydrostatic approximation for stratified fluids
Jan. 2022 — Programme CEA-SMAI/GAMNI, Paris.
The art of modeling water waves
July 2021 — Habilitation defense, Rennes.
Boussinesq–Whitham full-dispersion systems as asymptotic models for water waves
Feb. 2020 — Fluid Dynamics seminar, Bergen.
Large-time asymptotic stability of traveling wave solutions to scalar balance laws
July 2019 — RIMS workshop, Kyoto.
My Habilitation, defended in 2021, led to a memoir entitled Many Models for Water Waves.
Lecture notes on a master class taught in 2019 and 2020 on shallow-water asymptotic models for water waves.
Une vidéo d’introduction aux ondes solitaires hydrodynamiques, dans le cadre des 5 minutes Lebesgue.
On retrouve des solitons dans de simples systèmes dynamiques discrets, comme discuté dans cette nouvelle vidéo.
Une brève introduction au phénomène d’eaux mortes.
A rough account on the dead-water phenomenon and my work on the subject.
Dissertation of my Ph.D. Thesis, defended in 2011, and entitled Internal waves in oceanography and photonic crystals: a mathematical approach.