Research

My PhD dissertation and my defense slides are available online.

Publications

• Non-Robustness of the Zero-Temperature-Limit Gibbs Measures to Perturbations of the Potential, with Mathieu Sablik. Publication ongoing.
• Characterisation of the Set of Ground States of Uniformly Chaotic Finite-Range Lattice Models, with Mathieu Sablik and Siamak Taati.
  Nonlinearity 38:7 (2025). 🔓 [pdf] [arXiv:2302.07326]
• Arithmetical Hierarchy of the Besicovitch-Stability of Noisy Tilings, with Mathieu Sablik.
  Theory of Computing Systems 67 (2023). 🔐 [pdf] [arXiv:2209.01949]
• The Besicovitch-Stability of Noisy Tilings is Undecidable.
  Exploratory paper accepted in Automata 2021. 🔓 [pdf] [hal-03233596]
• On the Besicovitch-Stability of Noisy Random Tilings, with Mathieu Sablik.
  Electronic Journal of Probability 28 (2023). 🔓 [pdf] [arXiv:2104.09885]

Talks

• Robustness to Perturbations of the Gibbs Potential, on 06/05/2025 at Thermogamas ANR Seminar.
• Computer-Powered Chaos in Lattice Models, on 03/04/2024 at Dynamics […] of Quasicrystals.
• Uniformly Chaotic Finite-Range Lattice Models, on 17/03/2023 at Rauzy Seminar.
• Computational Complexity of Chaotic Gibbs Measures, on 11/10/2022 at GTC.
• Controlling the Chaos in Gibbs Measures, on 15/06/2022 at SDA2.
• From Noisy Tilings to Computable Analysis, on 02/06/2022 at AUB’s CAMS Seminar.
• A Short Hike Through Symbolic Dynamics (And the Random Noise Therein), on 03/05/2022 at Institut Fourier Probability Seminar.
• The Stability of Noisy Tilings in the Arithmetical Hierarchy, on 04/11/2021 at GTC.
• An Autumn Stroll Among Random Tilings, on 28/09/2021 at the ANR DIMERS Day.
• The Besicovitch-Stability of Noisy Tilings is Undecidable, on 12/07/2021 at Automata.
• On the Besicovitch-Stability of some Noisy Subshifts of Finite Type, on 18/03/2021 at ALEA Days.