Mathieu Laurière

Mathieu Laurière
Assistant Professor of Mathematics and Data Science, NYU Shanghai; Associated Assistant Professor of Mathematics and Data Science and Finance and Risk Engineering, Tandon School of Engineering, NYU
Email
ml5197@nyu.edu
Room
W911

I am currently an assistant professor of Mathematics and Data Science at NYU Shanghai. I obtained my MS from University Paris 6 and ENS Cachan, and my PhD from University Paris 7. I was a Postdoctoral Fellow at the NYU-ECNU Institute of Mathematical Sciences at NYU Shanghai and a Postdoctoral Research Associate at Princeton University, in the Operations Research and Financial Engineering (ORFE) department. Prior to my current position NYU Shanghai, I was a Visiting Faculty Researcher at Google Research, in the Brain Team (Paris).

Select Publications

  • Carmona, R., & Laurière, M. (2022). Convergence analysis of machine learning algorithms for the numerical solution of mean field control and games: II—the finite horizon case. The Annals of Applied Probability, 32(6), 4065-4105.
  • Achdou, Y., & Laurière, M. (2020). Mean field games and applications: Numerical aspects. Mean Field Games: Cetraro, Italy 2019, 249-307.
  • Aurell, A., Carmona, R., Dayanikli, G., & Lauriere, M. (2022). Optimal incentives to mitigate epidemics: a Stackelberg mean field game approach. SIAM Journal on Control and Optimization, 60(2), S294-S322.
  • Achdou, Y., Lauriere, M., & Lions, P. L. (2021). Optimal control of conditioned processes with feedback controls. Journal de Mathématiques Pures et Appliquées, 148, 308-341.
  • Lauriere, M., Perrin, S., Girgin, S., Muller, P., Jain, A., Cabannes, T., Piliouras, G., Perolat, J., Elie, R., Pietquin, O., Geist, M. Proceedings of the 39th International Conference on Machine Learning, PMLR 162:12078-12095, 2022.

Education

  • PhD, Mathematics and Computer Science
    University of Paris
  • MS, Mathematics
    Sorbonne University
  • MS, Computer Science
    Ecole Normale Supérieure Paris-Saclay

 

Research Interests
  • Numerical methods
  • Partial differential equations
  • Stochastic analysis
  • Machine learning
  • AI for Science
  • Mean field control and mean field games
  • Complexity theory
  • Quantum computing