Research

I work in the field of Combinatorial Probability. My research focuses on random discrete structures, such as random permutations and random trees, and their asymptotic properties.
My Ph.D. thesis is titled ''On some models of non-uniform random permutations'' and is available here.

Preprints

• Large deviation principles for pattern-avoiding permutations, and limit shapes for constrained Mallows permutations,
  with Thomas Budzinski, Valentin Féray, Slim Kammoun, and Mylène Maïda.
  Full version: ArXiv, submitted. Extended abstract: LIPIcs, AofA 2026. HAL.

Journal papers

• Classical patterns in Mallows permutations.
  Electronic Journal of Probability, 2026. ArXiv.
• A geometric approach to conjugation-invariant random permutations.
  Probability Theory and Related Fields, 2026. ArXiv.
• Binary search trees of permuton samples,
  with Benoît Corsini and Valentin Féray.
  Full version: Advances in Applied Mathematics, 2025. ArXiv. Extended abstract: LIPIcs, AofA 2024.
• Increasing subsequences of linear size in random permutations and the Robinson-Schensted tableaux of permutons.
  Random Structures and Algorithms, 2024. ArXiv.
• Locally uniform random permutations with large increasing subsequences.
  Combinatorial Theory, 2023. ArXiv.