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LARRY GUTH. Curriculum Vitae. Department of Mathematics Room 2-278 77 Massachusetts Avenue. 617-253-4326 lguth@math.mit.edu. Cambridge, MA 02139. Degrees: B.S. Mathematics, Yale University, 2000. Ph.D. Mathematics, MIT, 2005. Employment: Samelson Fellow, Stanford University, 2005-2006. Szego Assistant Professor, Stanford University, 2006-2008.
May 27, 2014 · Mathematician Larry Guth follows his physicist father, Alan, to a post on the MIT faculty. Most people’s childhood memories of time spent with their fathers might involve practicing their swing in the park or going to see the big game. But for Larry Guth, a professor of mathematics at MIT, his fondest memories are of sitting with his father ...
Massachusetts Institute of Technology. Area. Mathematical and Physical Sciences. Specialty. Mathematics, Applied Mathematics, and Statistics. Elected. 2018. Larry Guth is a Professor of Mathematics at MIT. Guth's research can be divided into three areas: metricgeometry (quantitative geometric estimates that are related to topology ...
www.nasonline.org | Programs | Awards | 2020 Awards | Larry Guth. Larry Guth , Massachusetts Institute of Technology, received the newly named Maryam Mirzakhani Prize in Mathematics. Guth is receiving the $20,000 prize “for developing surprising, original, and deep connections between geometry, analysis, topology, and combinatorics, which ...
Laureates. photograph by Brigitte Lacombe. Larry Guth. Massachusetts Institute of Technology. 2016 New Horizons in Mathematics Prize. For ingenious and surprising solutions to long standing open problems in symplectic geometry, Riemannian geometry, harmonic analysis, and combinatorial geometry. Comments.
Larry Guth is a geometer who studies isoperimetric inequalities, systolic inequalities, and other kinds of estimates about surface areas. Recently, he has become interested in Kakeya-type problems in harmonic analysis.
Apr 30, 2021 · Larry Guth. Claude E. Shannon Professor of Mathematics Larry Guth ’s research interests are in metric geometry, with a focus on systolic inequality, and on finding connections between geometric inequalities and topology.
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