Analysis
Convex Geometry
High dimensional Effects
"Certain high-dimensional objects – such as a convex body, a probability density, a polynomial in many variables, or a coloring of a large graph – necessarily contain a regular sub-structure, with many approximate symmetries. Convexity, or non-negative curvature, seem to strengthen the effect."
Ph.D. “with distinction”, Tel Aviv University. Adviser: Prof. V. Milman, 2004
Post-doctoral years at Princeton, learned from Prof. J. Bourgain and Prof. C. Fefferman, 2004-2008
Member of the Institute for Advanced Study, USA, 2004-2006
Assistant Professor at Princeton University, USA, 2006-2008
Associate Professor and Professor of Mathematics, Tel Aviv University, 2008-2016
Professor of Mathematics at the Weizmann Institute of Science (currently on leave), 2016-Present
Professor of Mathematics at Tel Aviv University, 2026-Present
Visiting positions at Fondation des Sciences Mathématiques de Paris, the Mathematical Sciences Research Institute at Berkeley, the Fields Institute in Toronto (Elliott Distinguished Visitor), Princeton University (Minerva Distinguished Visitor) and ETH Zurich (senior fellow).
Clore and Wolf fellowships for students, silver medal at IMO, 1996
Clay Research Fellow, 2005-2008
Invited speaker at International Congress of Mathematicians (ICM), 2006
European Mathematical Society Prize, 2008
Salem Prize, 2008
Erdős Prize, 2010
Alon Fellowship, 2008-2011
European Research Council (ERC) starting grant. 2012-2017
Distinguished Lecture Series at Stanford University’s Mathematics Research Center, 2011
Lecture Series at Institut Henri Poincaré (IHP) and Université Paris-Saclay, Paris, 2013, 2024, 2026
Nirenberg Lectures in Geometric Analysis, Université de Montréal (CRM), 2021
Simons Lectures in Mathematics at MIT, 2026
Member, Academia Europaea, 2026-Present
