Microlocal Methods in Mathematical Physics and Global Analysis
Microlocal Methods in Mathematical Physics and Global Analysis [electronic resource] /
edited by Daniel Grieser, Stefan Teufel, Andras Vasy.
- IX, 148 p. 2 illus. in color. online resource.
- Trends in Mathematics .
- Trends in Mathematics .
Preface -- Semiclassical and adiabatic limits -- Singular spaces -- Spectral and scattering theory -- Wave propagation and topological applications.
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.
9783034804660
10.1007/978-3-0348-0466-0 doi
Mathematics.
Global analysis (Mathematics).
Manifolds (Mathematics).
Differential equations.
Mathematics.
Ordinary Differential Equations.
Global Analysis and Analysis on Manifolds.
QA372
515.352
Preface -- Semiclassical and adiabatic limits -- Singular spaces -- Spectral and scattering theory -- Wave propagation and topological applications.
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.
9783034804660
10.1007/978-3-0348-0466-0 doi
Mathematics.
Global analysis (Mathematics).
Manifolds (Mathematics).
Differential equations.
Mathematics.
Ordinary Differential Equations.
Global Analysis and Analysis on Manifolds.
QA372
515.352