Marius Tucsnak is Professor of Mathematics at the University of Bordeaux in France and presently a Visiting Professor of Mathematics at NYU Shanghai. He holds a Master's degree in Mathematics from the University of Bucarest, Romania and a PhD degree from the University of Orléans, France (1992). In 1995 he obtained his Habilitation pour Diriger les Recherches from the “Université Pierre et Marie Curie”, Paris. In 1992 he became Associate Professor of Mathematics at the University of Versailles, France. In 1997 he became a full Professor of Mathematics at the University of Nancy, France. He moved to the University of Bordeaux in 2015. He was an invited speaker to the International Congress of Mathematicians (ICM), 2022, and since 2013 he has been a Member of Institut Universitaire de France (IUF). His fields of expertise are the analysis and the control of systems governed by partial differential equations.
Select Publications
S. Ervedoza, D. Maity and M. Tucsnak, Large time behaviour for the motion of a solid in a viscous incompressible fluid, Mathematische Annalen 385 (2023), 631-691.
A. Hartmann, K. Kellay and M. Tucsnak, From the reachable space of the heat equation to Hilbert spaces of holomorphic functions, Journal of the European Mathematical Society (JEMS) 22 (2020), 3417-3440.
D. Maity, M Tucsnak and E. Zuazua, Controllability and positivity constraints in population dynamics with age structuring and diffusion, Journal de Mathématiques Pures et Appliquées 129 (2019), 153-179.
M. Tucsnak and G. Weiss, Observation and Control for Operator Semigroups, 494 pages, Birkhäuser, Basel-Boston-Berlin, 2009.
J. San Martin, V. Starovoitov and M. Tucsnak, Global weak solutions for the two dimensional motion of several rigid bodies in an incompressible viscous fluid, Archive for Rational Mechanics and Analysis, 161 (2002), 113-147.
Education
Habilitation,
University of Paris VIPhD,
University of Orléans, FranceMaster's Degree, Mathematics
University of Bucharest, Romania
Analysis and the control of infinite dimensional systems
Modelling fluid-structure interactions
Control theory