|
|
|
|
Lillian B. Pierce |
Duke University
harmonic analysis, discrete harmonic analysis, analytic number theory
|
|
Pablo Shmerkin |
University of British Columbia
fractal geometry, geometric measure theory
|
|
|
Shiri Artstein-Avidan |
Tel Aviv University
convexity, asymptotic geometric analysis
|
|
Chris Bishop |
Stony Brook
geometric function theory, complex dynamics, computational geometry
|
|
Daniel Carando |
Universidad de Buenos Aires/CONICET
functional analysis, Banach spaces, Infinite dimensional analysis
|
|
Larry Guth |
MIT
harmonic analysis, restriction theory, Kakeya-type problems
|
|
Adrian Ioana |
UC San Diego
operator algebras, group theory, ergodic theory
|
|
Boaz Klartag |
Tel Aviv University/Weizmann Institute of Science
high-dimensional geometry, convexity, concentration of measure
|
|
Rafał Latała |
University Warsaw
probability theory
|
|
Mariusz Mirek |
Rutgers University
Fourier analysis, ergodic theory, and applications
|
|
Camil Muscalu |
Cornell University
Fourier analysis, singular integrals, non-linear harmonic analysis
|
|
Javier Parcet |
Instituto de Ciencias Matemáticas
harmonic analysis, operator algebras, noncommutative Lp-spaces, quantum probability
|
|
Jill Pipher |
Brown University
harmonic analysis, elliptic/parabolic PDE
|
|
Eero Saksman |
University of Helsinki
geometric analysis, probability
|
|
Gideon Schechtman |
Weizmann Institute of Science
functional analysis, geometry of Banach spaces, metric geometry
|
|
Gigliola Staffilani |
MIT
dispersive equations, integrable systems, wave turbulence
|
|
Po-Lam Yung |
Australian National University
harmonic analysis and partial differential equations
|
|
Josh Zahl |
Chern Institute/Nankai
maximal functions, Kakeya and restriction, incidence geometry, Fourier analysis
|
| |
|