Metrics On The Phase Space And Non Selfadjoint Pseudo Differential Operators

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Metrics on the Phase Space and Non-Selfadjoint Pseudo-Differential Operators

Metrics on the Phase Space and Non-Selfadjoint Pseudo-Differential Operators
Author :
Publisher : Springer Science & Business Media
Total Pages : 408
Release :
ISBN-10 : 9783764385101
ISBN-13 : 3764385103
Rating : 4/5 (103 Downloads)

Book Synopsis Metrics on the Phase Space and Non-Selfadjoint Pseudo-Differential Operators by : Nicolas Lerner

Download or read book Metrics on the Phase Space and Non-Selfadjoint Pseudo-Differential Operators written by Nicolas Lerner and published by Springer Science & Business Media. This book was released on 2011-01-30 with total page 408 pages. Available in PDF, EPUB and Kindle. Book excerpt: This book is devoted to the study of pseudo-di?erential operators, with special emphasis on non-selfadjoint operators, a priori estimates and localization in the phase space. We have tried here to expose the most recent developments of the theory with its applications to local solvability and semi-classical estimates for non-selfadjoint operators. The?rstchapter,Basic Notions of Phase Space Analysis,isintroductoryand gives a presentation of very classical classes of pseudo-di?erential operators, along with some basic properties. As an illustration of the power of these methods, we give a proof of propagation of singularities for real-principal type operators (using aprioriestimates,andnotFourierintegraloperators),andweintroducethereader to local solvability problems. That chapter should be useful for a reader, say at the graduate level in analysis, eager to learn some basics on pseudo-di?erential operators. The second chapter, Metrics on the Phase Space begins with a review of symplectic algebra, Wigner functions, quantization formulas, metaplectic group and is intended to set the basic study of the phase space. We move forward to the more general setting of metrics on the phase space, following essentially the basic assumptions of L. H ̈ ormander (Chapter 18 in the book [73]) on this topic.


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