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• Two problems in constructive stochastic quantisation
PhD Dissertation. HAL.

• Introduction to continuum and lattice Yang Mills theory
L. F. and Sarah-Jean Meyer
Oberwolfach Reports. Arbeitsgemeinschaft: QFT and Stochastic PDEs: 3347-3350 (2023). DOI.

• Discrete RG flow of a hierarchical singular SPDE
L. F. and Simon Gabriel
ArXiv.

• A flow approach to the generalized KPZ equation
A. Chandra and L. F.
ArXiv.

• $\Phi^4_3$ measures on compact Riemannian 3-manifolds
I. Bailleul, N. V. Dang, L. F. and T.D. Tô
ArXiv.

• Global harmonic analysis for $\Phi^4_3$ on closed Riemannian manifolds
I. Bailleul, N.V. Dang, L. F. and T.D. Tô
ArXiv.

• Rough differential equations in the flow approach
A. Chandra and L. F.
Stochastic Processes and their Applications, 190 (2025). DOI, ArXiv.

• Spectrally cut-off GFF, regularized $\Phi^4$ measure, and reflection positivity
I. Bailleul, N. V. Dang, L. F., G. Leclerc and J. Lin
Annales Henri Poincaré, (2025). DOI, ArXiv.

• A Stochastic Analysis Approach to Tensor Field Theories
A. Chandra and L. F.
Accepted for publication in Annales de l’Institut Henri Poincaré B, (2025). ArXiv.

• Borel Summability of the 1/N Expansion in Quartic O(N)-Vector Models
L. F., R. Gurau, C. I. Perez-Sanchez and F. Vignes-Tourneret
Annales Henri Poincaré, 25: 2037–2064 (2024). DOI, ArXiv.

• Closer look at white hole remnants
A. Barrau, L. F., K. Martineau and C. Renevey
Phys. Rev. D, 103 (2025). DOI, ArXiv.

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Teaching experience 1

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Teaching experience 2

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• 2018–2020: MSc. in Theoretical Physics, École Normale Supérieure, Paris. Grade: Trés bien (distinction).

• 2017–2018: BSc. in Physics, École Normale Supérieure, Paris. Grade: Trés bien (distinction).

• 2015–2017: Preparatory class.

• From November 2024: Postdoctoral researcher in the Stochastic Analysis in Mathematical Physics group, led by Nikolay Barashkov, Max Planck Institute for Mathematics in the Sciences, Leipzig.

• From August to December 2025: Postdoctoral member of the semester-long program Recent Trends in Stochastic Partial Differential Equations, Simons Laufer Mathematical Sciences Institute, Berkeley.

• 2021–2024: PhD in mathematical Physics, Paris-Saclay University, under the co-supervision of Vincent Rivasseau and Ajay Chandra, Imperial College London. Dissertation: Two Problems in constructive stochastic Quantisation.