Variational Methods for Eigenvalue Problems (Paperback)

S.H. Gould

ISBN 10: 1487599110 / ISBN 13: 9781487599119

Published by University of Toronto Press, Toronto, 1966

About this Item

Paperback. The first edition of this book gave a systematic exposition of the Weinstein method of calculating lower bounds of eigenvalues by means of intermediate problems. From the reviews of this edition and from subsequent shorter expositions it has become clear that the method is of considerable interest to the mathematical world; this interest has increased greatly in recent years by the success of some mathematicians in simplifying and extending the numerical applications, particularly in quantum mechanics. Until now new developments have been available only in articles scattered throughout the literature: this second edition presents them systematically in the framework of the material contained in the first edition, which is retained in somewhat modified form. The first edition of this book gave a systematic exposition of the Weinstein method of calculating lower bounds of eigenvalues by means of intermediate problems. This second edition presents new developments in the framework of the material contained in the first edition, which is retained in somewhat modified form. Shipping may be from multiple locations in the US or from the UK, depending on stock availability.

Seller Inventory # 9781487599119

Bibliographic Details

• Title: Variational Methods for Eigenvalue Problems (Paperback)
• Publisher: University of Toronto Press, Toronto
• Publication Date: 1966
• Language: English
• ISBN 10: 1487599110
• ISBN 13: 9781487599119
• Binding: Paperback
• Edition: 2nd Edition
• Condition: new

About this title

Synopsis

The first edition of this book gave a systematic exposition of the Weinstein method of calculating lower bounds of eigenvalues by means of intermediate problems. From the reviews of this edition and from subsequent shorter expositions it has become clear that the method is of considerable interest to the mathematical world; this interest has increased greatly in recent years by the success of some mathematicians in simplifying and extending the numerical applications, particularly in quantum mechanics. Until now new developments have been available only in articles scattered throughout the literature: this second edition presents them systematically in the framework of the material contained in the first edition, which is retained in somewhat modified form.

About the Author

S.H. Gould was a professor of mathematics. He held academic posts at the University of Wisconsin, Purdue University, the University of Kansas, and Williams College. He was also the Executive Editor of Mathematical Reviews.