Harmonic Analysis and Partial Differential Equations
Date: 19 - 21 September 2014
Location: University of Chicago
Event type: Conference
Organisers: Panagiota Daskalopoulos (Columbia), Robert Fefferman (Chicago), Zhongwei Shen (Kentucky), Gigliola Staffilani (MIT)
To reflect the interdisciplinary character of the conference the organizers are planning to focus on a number of different areas of partial differential equations where harmonic analysis techniques are often used, with emphasis on recent developments in non-linear dispersive PDE, inverse problems, elliptic homogenization, and boundary value problems with minimal regularity. More precisely, this conference will emphasize the following research areas: global well-posedness and blow up for mass and energy critical Schrödinger and wave equations, blow up, profile decomposition, soliton resolution conjecture, unique continuation properties, Calderón problem with partial data, anisotropioc inverse problems, uniform boundary regularity estimates for elliptic operators with periodic coefficients.
CMI Enhancement and Partnership Program
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