Program
![315 image1](/system/paperclip/programs/data/000/029/958/original/315_Image1.jpg)
Microlocal analysis provides tools for the precise analysis of problems arising in areas such as partial differential equations or integral geometry by working in the phase space, i.e. the cotangent bundle, of the underlying manifold. It has origins in areas such as quantum mechanics and hyperbolic equations, in addition to the development of a general PDE theory, and has expanded tremendously over the last 40 years to the analysis of singular spaces, integral geometry, nonlinear equations, scattering theory… This program will bring together researchers from various parts of the field to facilitate the transfer of ideas, and will also provide a comprehensive introduction to the field for postdocs and graduate students.
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Keywords and Mathematics Subject Classification (MSC)
Tags/Keywords
Microlocal analysis
elliptic partial differential equations (PDE)
hyperbolic PDE
Fredholm theory
singular spaces
hyperbolic dynamical systems
scattering theory
resonances
quantum chaos
inverse problems
general relativity
quantum field theory
nonlinear PDE.
August 29, 2019 - August 30, 2019 | Connections for Women: Microlocal Analysis |
September 03, 2019 - September 06, 2019 | Introductory Workshop: Microlocal Analysis |
October 14, 2019 - October 18, 2019 | Recent developments in microlocal analysis |