Postdoctoral Researcher
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| My PhD work focused on the internal controllability and its cost for some linear partial differential equations. I did two post-doc (under the supervision of Benedetto Piccoli and Maria Laura Delle Monache) tackling a hybrid PDE-ODE modelling the impact of autonomous vehicles on vehicular traffic (controllability and monitoring). | |||||
Thibault Liard holds a Postdoctoral Researcher position at the ERC Advanced Grant project DyCon under the supervision of Prof. Enrique Zuazua (FAU, University of Deusto and Universidad Autónoma de Madrid). He earned his PhD in observation and control for some conservative systems under the supervision of Alain Haraux and Yannick Privat. His previous Postdoctoral positions were focused on the study of strongly coupled PDE/ODE systems where the PDE consists of a system of conservation laws and the ODE represents the trajectory of particles. Therefore, his main research interests are control theory, calculus of variations, hybrid PDE/ODE, scalar conservation laws with constraints and Wave-front tracking methods.
- Post doctoral researcher in Applied Mathematics (2017-2019). INRIA-Grenoble
- Post doctoral researcher in Applied Mathematics (2017). Rutgers-Camden University
- PhD student in Applied Mathematics (2013–2016). UMPC, Laboratoire Jacques-Louis Li- ons, Paris
- Master degree in Applied Mathematics (2010-2013). École Normale Supérieure (antenne de Bretagne), Bruz
- Bachelor’s Degree (2012-2013). University of Rennes
Ph. D Thesis. “Observation and control for some conservative systems.”
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Released
Initial data identification for the one-dimensional Burgers equation
Accepted
Analysis and numerical solvability of backward-forward conservation laws
Submitted
Analysis and numerics solvability of backward-forward conservation laws
A PDE-ODE model for traffic control with autonomous vehicles
A controlled multiscale model for traffic regulation via autonomous vehicles
On entropic solutions to conservation laws coupled with moving bottlenecks
Inverse design for the one-dimensional Burgers equation
24.01.2020. Impact of autonomous vehicles on vehicular traffic. PDF slides
