Courses
2025/2026
Lie Algebras in Particle Physics (3 EC)
Course catalogGravity+ club (3 EC, jointly with gravity staff)
Course catalogMonte Carlo Techniques (6 EC)
Course catalog Online book
2024/2025
Lie Algebras in Particle Physics (3 EC)
Course catalogGravity+ club (3 EC, jointly with gravity staff)
Course catalogMonte Carlo Techniques (6 EC)
Course catalog Online book
2023/2024
Lie Algebras in Particle Physics (3 EC)
Course catalogQuantum mechanics 3 - Module 1 (3 EC)
Course catalogGravity+ club (3 EC, jointly with gravity staff)
Course catalogMonte Carlo Techniques (6 EC)
Course catalog Online book
2022/2023
Lie Algebras in Particle Physics (3 EC)
Course catalogGravity+ club (3 EC, jointly with gravity staff)
Course catalogQuantum mechanics 3 - Module 1 (3 EC)
Course catalogMonte Carlo Techniques (6 EC)
Course catalog Online book
2021/2022
Lie Algebras in Particle Physics (3 EC)
Course catalog Lecture notes ExercisesGravity+ club (3 EC, jointly with gravity staff)
Course catalogQuantum mechanics 3 - Module 1 (3 EC)
Course catalogMonte Carlo Techniques (6 EC)
Course catalog Lecture notebooks Exercise notebooks
2020/2021
Lie Algebras in Particle Physics (3 EC, online)
Course catalog Lectures on YouTube Lecture notesGravity+ seminar (3 EC, online, jointly with gravity staff)
Course catalogQuantum mechanics 3 - Module 1 (3 EC, online)
Course catalog Lectures on YouTube Lecture notes
2019/2020
Lie Algebras in Particle Physics (3 EC, online)
Course catalog Lectures on YouTube Lecture notes ExercisesQuantum mechanics 3 - Module 1 (3 EC)
Course catalog
2018/2019
- Lie Algebras in Particle Physics (3 EC)
Course catalog - Quantum mechanics 3 - Module 1 (3 EC)
Course catalog
2017/2018
- Lie Algebras in Particle Physics (3 EC)
Course catalog
2016/2017
- Analytic Combinatorics (4 EC)
Master’s course in the M2 program on probability and stastics at Le Département de Mathématiques d’Orsay, Université de Paris-Saclay.
Mini-courses
2025
- Introductionto General Relativity and Black Holes
Introductory lecture on black holes at the Dutch Summer School of Theoretical Physics
Website
2023
Geometry of random planar maps and genus-0 hyperbolic surfaces In this mini-course I explained how some of the combinatorial techniques used in the study of random planar maps, i.e. embedded graphs in the sphere, have natural analogues for genus-0 hyperbolic surfaces with boundaries. In particular, this opens up the opportunity to study statistical properties of geodesic distances in hyperbolic surfaces with many boundaries or cusps sampled from the Weil-Petersson measure.
WebsiteRandom geometry in the path integral approach to quantum gravity (together with Jan Ambjørn) This course focused on the role of random geometry models in the search for a non-perturbative description of quantum gravity. We will highlight mathematical advances in the understanding of two-dimensional toy models of quantum gravity as well as explorations in higher-dimensional models, including (causal) dynamical triangulations.
Website
2017
Monte Carlo methods in Dynamical Triangulations
An introduction to simulation techniques in random geometry given at the Making Quantum Gravity Computable school at Perimeter Institute. Lecture slides, video recordings and the software for the tutorial sessions are available online.
WebsitePeeling of random planar maps
An introduction to combinatorial and probabilistic aspects of the peeling exploration of random planar maps given at the Mini-school on Random Maps and the Gaussian Free Field at École normale supérieure de Lyon.
Lecture notes