C0-Groups, Commutator Methods and Spectral Theory of N-Body Hamiltonians

Name: C0-Groups, Commutator Methods and Spectral Theory of N-Body Hamiltonians
SKU: 21658955
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Modern Birkhauser Classics

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Description

The conjugate operator method is a powerful recently developed technique for studying spectral properties of self-adjoint operators. One of the purposes of this volume is to present a refinement of the original method due to Mourre leading to essentially optimal results in situations as varied as ordinary differential operators, pseudo-differential operators and N-body Schrödinger hamiltonians. Another topic is a new algebraic framework for the N-body problem allowing a simple and systematic treatment of large classes of many-channel hamiltonians. The monograph will be of interest to research mathematicians and mathematical physicists. The authors have made efforts to produce an essentially self-contained text, which makes it accessible to advanced students. Thus about one third of the book is devoted to the development of tools from functional analysis, in particular real interpolation theory for Banach spaces and functional calculus and Besov spaces associated with multi-parameter C0-groups. Certainly this monograph (containing a bibliography of 170 items) is a well-written contribution to this field which is suitable to stimulate further evolution of the theory. (Mathematical Reviews)

Author Biography:

Werner O. Amrein is a Professor of Mathematics at the University of Geneva, Switzerland. Anne Boutet de Monvel is a Professor of Mathematics at the University Paris Diderot, France. Vladimir Georgescu is a Professor of Mathematics at the University of Cergy-Pontoise, France.

Release date Australia

December 9th, 2013

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Audience

Professional & Vocational

Edition

1996. Reprint 2013 of the 1996 edition

Illustrations

XIV, 460 p.

Pages

460

Series

Modern Birkhauser Classics

Dimensions

155x235x24

ISBN-13

9783034807326

Product ID

21658955

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C0-Groups, Commutator Methods and Spectral Theory of N-Body Hamiltonians

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