Semi-classical analysis for the Schrödinger operator and applications
By Bernard Helffer
"Semi-classical analysis for the Schrödinger operator and applications" was published by Springer-Verlag in 1988 - Berlin, it has 107 pages and the language of the book is English.
“Semi-classical analysis for the Schrödinger operator and applications” Metadata:
- Title: ➤ Semi-classical analysis for the Schrödinger operator and applications
- Author: Bernard Helffer
- Language: English
- Number of Pages: 107
- Publisher: Springer-Verlag
- Publish Date: 1988
- Publish Location: Berlin
“Semi-classical analysis for the Schrödinger operator and applications” Subjects and Themes:
- Subjects: ➤ Asymptotic theory - Partial Differential equations - Schrödinger operator - Spectral theory (Mathematics) - Schrodinger equation - Differential equations, partial - Mathematics - Global analysis (Mathematics) - Mathematical physics - Analysis - Mathematical and Computational Physics - Spectral theory - Schrödinger operator - Differential equations, Partial
Edition Specifications:
- Pagination: iv, 107 p. :
Edition Identifiers:
- The Open Library ID: OL2136164M - OL4158888W
- Online Computer Library Center (OCLC) ID: 237258438 - 18191434
- Library of Congress Control Number (LCCN): 88202680 - 88020084
- ISBN-13: 9783540500766 - 9780387500768
- ISBN-10: 3540500766 - 0387500766
- All ISBNs: 3540500766 - 0387500766 - 9783540500766 - 9780387500768
AI-generated Review of “Semi-classical analysis for the Schrödinger operator and applications”:
"Semi-classical analysis for the Schrödinger operator and applications" Description:
The Open Library:
This introduction to semi-classical analysis is an extension of a course given by the author at the University of Nankai. It presents for some of the standard cases presented in quantum mechanics books a rigorous study of the tunneling effect, as an introduction to recent research work. The book may be read by a graduate student familiar with the classic book of Reed-Simon, and for some chapters basic notions in differential geometry. The mathematician will find here a nice application of PDE techniques and the physicist will discover the precise link between approximate solutions (B.K.W. constructions) and exact eigenfunctions (in every dimension). An application to Witten's approach for the proof of the Morse inequalities is given, as are recent results for the Schrödinger operator with periodic potentials.
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