Vasy grew up in Budapest and attended Apáczai Csere János Gimnázium of the Eötvös Loránd University (ELTE). He then became a boarding-school student at the United World College of the Atlantic in Wales.[1] Vasy attended Stanford University, obtaining his BS in Physics and MS in mathematics in 1993. He received his PhD from MIT under the supervision of Richard B. Melrose in 1997.[3] Following his postdoctoral appointment at the University of California, Berkeley, he joined the MIT faculty as an assistant professor in 1999. He was awarded tenure at MIT in 2005[4] during a long-term stay at Northwestern University before moving to Stanford in 2006.
Awards and honors
Vasy was an Alfred P. Sloan Research Fellow from 2002 to 2004,[5] and a Clay Research Fellow from 2004 to 2006.[6] He was elected a Fellow of the American Mathematical Society in 2012. He was an invited speaker at the International Congress of Mathematicians in Seoul in 2014.[7][8] In 2017, he was awarded the Bôcher Prize of the American Mathematical Society.[9][1]
Research
The unifying feature of Vasy's work is the application of tools from microlocal analysis to problems in hyperbolic partial differential or pseudo-differential equations. He analyzed the propagation of singularities for solutions of wave equations on manifolds with corners[10] or more complicated boundary structures, partially in joint work with Richard Melrose and Jared Wunsch.[11] For his paper on a unified approach to scattering theory on asymptotically hyperbolic spaces and spacetimes arising in Einstein's theory of general relativity such as de Sitter space and Kerr-de Sitter spacetimes,[12] he was awarded the Bôcher Prize in 2017. This paper led to further advances, including the proof, by Vasy and Peter Hintz, of the global nonlinear stability of the Kerr-de Sitter family of black hole spacetimes,[13] and a new proof of Smale's conjecture for Anosov flows by Semyon Dyatlov and Maciej Zworski.[14] Vasy has also collaborated with Gunther Uhlmann on inverse problems for geodesic transforms.[15]