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All Current Workshops

  1. Recent developments in microlocal analysis

    Organizers: LEAD Pierre Albin (University of Illinois at Urbana-Champaign), Nalini Anantharaman (Universit√© de Strasbourg), Colin Guillarmou (Universit√© de Paris XI (Paris-Sud))
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    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, hyperbolic dynamical systems, probability… As this description shows microlocal analysis has become a very broad area. Due to its breadth, it is a challenge for researchers to be aware of what is happening in other parts of the field, and the impact this may have in their own research area. The purpose of this workshop is thus to bring together researchers from different parts of microlocal analysis and its applications to facilitate the transfer of new ideas. 

    Updated on May 08, 2018 03:21 PM PDT