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Prof. Gigliola Staffilani
Abby Rockefeller Mauze Professor of Mathematics
Primary DLC
Department of Mathematics
MIT Room:
2-251
(617) 253-4981
gigliola@math.mit.edu
https://math-mit-edu.ezproxyberklee.flo.org/~gigliola/
Areas of Interest and Expertise
Dispersive Nonlinear Partial Differential Equations
Harmonic Analysis
Mathematics
Research Summary
Staffilani is among the leading young analysts in the study of dispersive nonlinear wave pde's, used for modeling wave phenomena. Two of her recent advances include proof of the symplectic non-squeezing of the Korteweg-de-Vries flow and proof of global well-posedness for the critical nonlinear Schrödinger equation in 3D.
Recent Work
Projects
January 19, 2017
Department of Mathematics
Dispersive Partial Differential Equations: Between a Deterministic and a Probabilistic Approach
Principal Investigator
Gigliola Staffilani
January 19, 2017
Department of Mathematics
Long-Term Dynamics of Nonlinear Dispersive and Hyperbolic Equations: Deterministic and Probabilistic Methods
Principal Investigator
Gigliola Staffilani
Related Faculty
Prof. Christoph Kehle
Assistant Professor of Mathematics
Prof. Laurent Demanet
Professor of Applied Mathematics
Prof. Aleksandr A Logunov
Professor of Mathematics