Short bio
Since January 2024, I hold a permanent research position (CNRS) at LIS in Marseille, in the MOVE team. From January 2022 to December 2023, I was a postdoc under Michał Pilipczuk at MIMUW, University of Warsaw. From September 2018 to October 2021, I was a PhD student at IRIF in Paris, under the supervision of Nathanaël Fijalkow and Olivier Serre. Before that, I studied theoretical computer science and mathematics at École Normale Supérieure de Lyon.
Research
My current research involves structural and algorithmic aspects of infinite duration games, as well as different problems related to logics on graphs. In the past, I have also worked on verification, arithmetic circuits, stochastic control, and a bit of AI.
Thesis
- Monotonic graphs for parity and mean-payoff games, defended December 13th, slides
Journals
- Characterizing positionality in games of infinite duration over infinite graphs, Single author, TheoretiCS, 2023
- Controlling a random population, With Nathanaël Fijalkow and Thomas Colcombet, Logical Methods in Computer Science, 2022
- The theory of universal graphs for infinite duration games, With Nathanaël Fijalkow and Thomas Colcombet, Logical Methods in Computer Science, 2021
- Lower bounds for arithmetic circuits via the Hankel matrix, With Nathanaël Fijalkow, Guillaume Lagarde and Olivier Serre, Computational Complexity, 2021
- Semialgebraic invariant synthesis for the Kannan-Lipton orbit problem, With Nathanaël Fijalkow, Joël Ouaknine, Amaury Pouly and James Worrell, Theory of Computing Systems, 2019
Conferences
- Rank-decreasing transductions, With Mikołaj Bojanczyk, LICS, 2024
- Positional omega-regural languages, With Antonio Casares, LICS, 2024
- Positionality in Sigma2 and a completeness result, With Michał Skrzypczak, STACS, 2024
- Flipper games for monadically stable graph classes, With J. Gajarský, N. Mählmann, R. McCarty, Mi. Pilipczuk, W. Przybyszewski, S. Siebertz, M. Sokołowski and S. Toruńczyk, ICALP, 2023
- Canonical decompositions in monadically stable and bounded shrubdepth graph classes, With Michał Pilipczuk, Wojchiech Przybychewski and Szymon Toruńczyk, ICALP, 2023
- Characterising memory in infinite games, With Antonio Casares, ICALP, 2023
- A technique to speed up symmetric attractor-based algorithms for parity games, With Marcin Jurdziński and K. S. Thejaswini, FSTTCS, 2022
- Characterizing positionality in games of infinite duration over infinite graphs, Single author, LICS, 2022
- The GKK Algorithm is the Fastest over Simple Mean-Payoff Games, Single author, CSR, 2022
- Scaling Neural Program Synthesis with Distribution-based Search, With Nathanaël Fijalkow, Guillaume Lagarde, Théo Matricon, Kevin Ellis and Akarsh Potta, AAAI, 2022
- New Algorithms for Combinations of Objectives using Separating Automata, With Ashwani Anand, Nathanaël Fijalkow, Aliénor Goubault-Larrecq and Jérôme Leroux, Gandalf, 2021
- The complexity of mean payoff games using universal graphs, With Nathanaël Fijalkow and Paweł Gawrychowski, MFCS, 2020
- Lower bounds for arithmetic circuits via the Hankel matrix, With Nathanaël Fijalkow, Guillaume Lagarde and Olivier Serre, STACS, 2022
- Controlling a Random Population, With Nathanaël Fijalkow and Thomas Colcombet, FoSSaCS, 2020
- On the Monniaux Problem in Abstract Interpretation, With N. Fijalkow, E. Lefaucheux, J. Ouaknine, A. Pouly and J. Worrell, SAS, 2019
- Semialgebraic Invariant Synthesis for the Kannan-Lipton Orbit Problem, With Nathanaël Fijalkow, Joël Ouaknine, Amaury Pouly and James Worrell, STACS, 2017
Preprints
- Fast value iteration for energy games, With Antonio Casares, arxiv, 2021
Some recent sets of slides
- Transformations logiques de graphes (JSL)
- Rank-decreasing transductions
- Positionality of omega-regular objectives
- FO model-checking on graphs
- Positionality in Sigma2
- Games of infinite duration memory
- The GKK algorithm is fastest over simple mean-payoff games " (short version)"
- Positionality via monotonic graphs " (short version)"
- Solving energy games by hand
- Monotonic graphs for positional games (short version)
- Controlling a random population
- Arithmetic circuit lower bounds via the Hankel matrix
- Solving mean payoff games with universal graphs