Since September 2024, I am a post-doc at ETH Zürich under the supervision of Tristan Rivière.

I completed my PhD at Université Paris Cité in 2024, under the supervision of Paul Laurain. 

I am interested in the analysis of some PDEs arising in geometry, mostly in conformal geometry. More specifically, I work on (n-)harmonic maps, Willmore surfaces and their generalizations. 

1. Regularity of unconstrained p-harmonic maps from curved domain and application to critical p-Laplace systems, arXiv:2407.13236, Potential Analysis (Accepted), 2024

2. Energy quantization for Willmore surfaces with bounded index, arXiv:2305.08668, Journal of the European Mathematical Society (Accepted), 2023

3. With Armin Schikorra: A note on limiting Calderon-Zygmund theory for transformed n-Laplace systems in divergence form, arXiv:2404.01922, Bulletin of the London Mathematical Society, 2024

4. With Armin Schikorra: Regularizing properties of n-Laplace systems with antisymmetric potentials in Lorentz spaces, arXiv:2305.05961, Mathematische Annalen, 2023 

1. Classification of branched Willmore spheres, arXiv:2306.07965, 2023

2. A duality theorem for a four dimensional Willmore energy, arXiv:2308.11433, 2023

3. With Paul Laurain: Huber Theorem revisited in dimensions 2 and 4, arXiv:2502.05541, 2025

4. With Katarzyna Mazowiecka and Rémy Rodiac: A weak energy identity for (n+α)-harmonic maps with a free boundary in a sphere, arXiv:2503.21523, 2025.