Meetings/Workshops on Analysis in the United States (USA)

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Hamiltonian systems, from Topology to Applications through Analysis
13 Aug 2018 - 14 Dec 2018 • Mathematical Sciences Research Institute, Berkeley, United States
The interdisciplinary nature of Hamiltonian systems is deeply ingrained in its history. Therefore the program will bring together the communities of mathematicians with the community of practitioners, mainly engineers, physicists, and theoretical chemists who use Hamiltonian systems daily. The program will cover not only the mathematical aspects of Hamiltonian systems but also their applications, mainly in space mechanics, physics and chemistry. The mathematical aspects comprise celestial mechanics, variational methods, relations with PDE, Arnold diffusion and computation. The applications concern celestial mechanics, astrodynamics, motion of satellites, plasma physics, accelerator physics, theoretical chemistry, and atomic physics. The goal of the program is to bring to the forefront both the theoretical aspects and the applications, by making available for applications... (see website for more details).
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Sixth Abel Conference: A Mathematical Celebration of Robert P. Langlands
14 Nov 2018 - 16 Nov 2018 • University of Minnesota in Minneapolis, MN, United States
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Hamiltonian Systems, from Topology to Applications through Analysis II
26 Nov 2018 - 30 Nov 2018 • Mathematical Sciences Research Institute, Berkeley, United States
This is a main workshop of the program "Hamiltonian systems, from topology to applications through analysis." It will feature current developments pertaining to finite and infinite-dimensional Hamiltonian systems, with a mix of rigorous theory and applications. A broad range of topics will be included, e.g., existence of and transport about invariant sets (Arnold diffusion, KAM, etc.), techniques for projection/reduction of infinite to finite systems, and the role of topological invariants in applications.
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Microlocal Analysis (MLA)
12 Aug 2019 - 13 Dec 2019 • Mathematical Sciences Research Institute, Berkeley, United States
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 forty 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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Last updated: 28 May 2018