My research area is algebraic combinatorics. More specifically, I study actions on combinatorial structures, mostly permutations. On the one hand, I study spectral properties (eigenvalues, eigenvectors) of random walks corresponding to card shuffling which I explain, in French, for the mathematics magazine Accromath.

Recently, I also got interested into dynamical algebraic combinatorics, which is the study of combinatorial actions and their orbits from an enumerative perspective. I also worked in combinatorics on words in the past.

Preprints

Published papers

Theses

My Ph.D. thesis, defended in November 2019, was about two families of shuffles, called the symmetrized shuffling operators. The focus was the eigenvalues. My advisor was Franco Saliola.

My master’s thesis was on combinatorics on words, and more specifically about palindromes. My advisors were Srecko Brlek and Xavier Provençal.

Selected talks