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Microlocal Methods in Mathematical Physics and Global Analysis

  • Daniel Grieser
  • Stefan Teufel
  • Andras Vasy

Part of the Trends in Mathematics book series (TM)

Also part of the Research Perspectives book sub series (RESPERSP)

Table of contents

  1. Front Matter
    Pages i-ix
  2. Semiclassical and Adiabatic Limits

  3. Singular spaces

    1. Front Matter
      Pages 53-53
    2. Juan B. Gil, Thomas Krainer, Gerardo A. Mendoza
      Pages 55-58
    3. Chris Kottke, Richard Melrose
      Pages 59-62
    4. Thomas Krainer, Juan B. Gil, Gerardo A. Mendoza
      Pages 63-67
  4. Spectral and Scattering Theory

    1. Front Matter
      Pages 85-85
    2. Pierre Albin, Clara Aldana, Frédéric Rochon
      Pages 87-89
    3. Alexander Strohmaier, Ville Uski
      Pages 105-107
  5. Wave Propagation and Topological Applications

    1. Front Matter
      Pages 109-109
    2. Dean Baskin, António Sá Barreto
      Pages 111-112
    3. Gerardo A. Mendoza
      Pages 125-127
    4. Sergiu Moroianu, Colin Guillarmou
      Pages 129-132
    5. Radu Purice, Viorel Iftimie, Marius Măntoiu
      Pages 137-144
    6. Daniel Tataru
      Pages 145-148

About these proceedings

Introduction

Microlocal analysis is a mathematical field that was invented for the detailed investigation of problems from partial differential equations in the mid-20th century and that incorporated and elaborated on many ideas that had originated in physics. Since then, it has grown to a powerful machine used in global analysis, spectral theory, mathematical physics and other fields, and its further development is a lively area of current mathematical research. This book collects extended abstracts of the conference 'Microlocal Methods in Mathematical Physics and Global Analysis', which was held at the University of Tübingen from June 14th to 18th, 2011.

Keywords

global analysis microlocal analysis semiclassical limit singular spaces spectral theory

Editors and affiliations

  • Daniel Grieser
    • 1
  • Stefan Teufel
    • 2
  • Andras Vasy
    • 3
  1. 1.OldenburgGermany
  2. 2.Inst. MathematikUniversität TübingenTübingenGermany
  3. 3., Department of Mathematics, Bldg. 380Stanford UniversityStanfordUSA

Bibliographic information

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