Semi-Classical Approximation in Quantum Mechanics. Mathematical Physics and Applied Mathematics 7

Maslov, V.P. ; Fedoriuk, M.V. ; Niederle, J. ; Tolar, J.

ISBN 10: 9027712190 / ISBN 13: 9789027712196

Published by REIDEL, 1981

About this Item

General wear, good gilt lettering on spine, overall excellent condition with minimal wear. Soiling in DJ interior, foxing on top edge. DATE PUBLISHED: 1981 EDITION: 301.

Seller Inventory # 127420

Bibliographic Details

• Title: Semi-Classical Approximation in Quantum Mechanics. Mathematical Physics and Applied Mathematics 7
• Publisher: REIDEL
• Publication Date: 1981
• Language: English
• ISBN 10: 9027712190
• ISBN 13: 9789027712196
• Binding: HARDBACK RED
• Condition: . JACKET: VG
• Dust Jacket Condition: Dust Jacket Included

About this title

Synopsis

This volume is concerned with a detailed description of the canonical operator method - one of the asymptotic methods of linear mathematical physics. The book is, in fact, an extension and continuation of the authors' works [59], [60], [65]. The basic ideas are summarized in the Introduction. The book consists of two parts. In the first, the theory of the canonical operator is develop­ ed, whereas, in the second, many applications of the canonical operator method to concrete problems of mathematical physics are presented. The authors are pleased to express their deep gratitude to S. M. Tsidilin for his valuable comments. THE AUTHORS IX INTRODUCTION 1. Various problems of mathematical and theoretical physics involve partial differential equations with a small parameter at the highest derivative terms. For constructing approximate solutions of these equations, asymptotic methods have long been used. In recent decades there has been a renaissance period of the asymptotic methods of linear mathematical physics. The range of their applicability has expanded: the asymptotic methods have been not only continuously used in traditional branches of mathematical physics but also have had an essential impact on the development of the general theory of partial differential equations. It appeared recently that there is a unified approach to a number of problems which, at first sight, looked rather unrelated.

Language Notes

Text: English, Russian (translation)