Hello there! ☺

I’m a Ph.D. student in Mathematics, under the supervision of François Vilar & Fabien Marche at Institut Montpelliérain Alexander Grothendieck (IMAG - UMR 5149).
I also give classes as a teaching assistant for the Department of Mathematics at Montpellier Faculty of Sciences & Polytech Montpellier Engineering School.

I’m French and a Canadian permanent resident. Outside of work, you’ll usually find me walking to the gym, at the movies, or driving around with very loud music.

Research interests

My research lies at the intersection of modeling and numerical analysis of partial differential equations, with a strong focus on general fluid mechanics. I am particularly interested in the design of approximation methods that are high-order accurate, efficient and genuinely bulletproof in demanding nonlinear regimes, complex geometries and constrained physical settings.
I enjoy working across the entire process: from studying, selecting and/or deriving an appropriate model through its mathematical and numerical analysis, to the implementation of efficient, robust and operational simulation software (see some simulations here).

• Modeling. Conservation laws, nonlinear hyperbolic systems, dispersive and elliptic equations, coupled and multiphysics models, free-surface flows, moving domains and fluid–structure coupling…
• Numerical analysis. High-order finite element and discontinuous Galerkin methods, subcell schemes, hybrid high-order discretizations, well-balanced methods, entropy-preserving and structure-preserving schemes, Arbitrary Lagrangian–Eulerian approaches, methods on manifolds, variational physics-informed neural methods…
• Scientific computing. Object-oriented and generic programming, CPU–GPU co-processing and parallel computing…
• Applications. Fluid mechanics, water waves and wave–structure interactions, ideal magnetohydrodynamics and Euler–Heat flows, conservation laws on surfaces…

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