CRM Nirenberg Lectures in Geometric Analysis [ Français ]
October 6, and 8, 2021
Yuansi Chen, Duke University
October 1, and 5, 2021
Bo'az Klartag, Weizmann Institute of Science
September 23 and 25, 2020
Antoine Song (University of California in Berkeley)
September 18 and 21, 2020
Yevgeny Liokumovich (University of Toronto)
January 22, 23 and 25, 2019
Vadim Kaloshin (University of Maryland)
March 12-16, 2018
Lectures by Eugenia Malinnikova (Norwegian University of Science and Technology)
March 24, 27, 28, 2017
Lectures by Camillo De Lellis (Universität Zürich)
March 18-22, 2016
Lectures by Gunther Uhlmann (University of Washington)
March 20-24, 2015 Min-max Theory and Geometry
Lectures by André Neves (Imperial College London)
May 13-16, 2014 Stability Results for Geometric and Functional
Inequalities Lectures by Alessio Figalli (University of Texas at Austin)
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CRM Nirenberg Lectures in Geometric Analysis
The lecture series is named in honour of Louis Nirenberg, one of the most prominent geometric analysts of our time. Louis Nirenberg was born in 1925 in Hamilton, Ontario. After his
family moved to Montréal, he attended Baron Byng High School, followed by McGill University, earning his B.Sc. there in 1945. In 1949 Louis Nirenberg received a Ph.D. from New York University,
where he later became a professor at the Courant Institute. His fundamental contributions include the pioneering work on nonlinear PDE techniques in global differential geometry, the
Gagliardo-Nirenberg inequalities in the theory of Sobolev spaces, the Agmon-Douglis-Nirenberg theory of elliptic boundary value problems, the John-Nirenberg space of functions of bounded mean
oscillation (BMO), the Kohn<96>Nirenberg theory of pseudo-differential operators, and the Newlander-Nirenberg theorem in complex geometry. The research achievements of Louis Nirenberg were
previously recognized by numerous prizes and awards, such as the National Medal of Science, the Chern Medal, the Crafoord Prize, the Steele Prize, the Jeffery-Williams Prize and the Abel Prize.
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