Harmonic Function Theory. Second Edition.

Axler, Sheldon, Paul Bourdon and Ramey Wade:

ISBN 10: 0387952187 / ISBN 13: 9780387952185

Published by New York: Springer, 2001

About this Item

Series: Graduate Texts in Mathematics. x 253p hardback, bright yellow cover, like new condition with no sign of use, binding tight, pages clean and bright, diagrams and notation very clear and sharp, an excellent copy Language: English Weight (g): 1250. Seller Inventory # 233066

Bibliographic Details

Title: Harmonic Function Theory. Second Edition.

Publisher: New York: Springer

Publication Date: 2001

Binding: Hardback

Condition: As New

Edition: 2nd Edition

About this title

Synopsis:

This book is about harmonic functions in Euclidean space. This new edition contains a completely rewritten chapter on spherical harmonics, a new section on extensions of Bochers Theorem, new exercises and proofs, as well as revisions throughout to improve the text. A unique software package supplements the text for readers who wish to explore harmonic function theory on a computer.

Review:

From the reviews of the second edition:

"There are several major changes in this second edition ... . Many exercises have been added and several photographs of mathematicians related to harmonic functions are included. The book is a nice introduction to the fundamental notions of potential theory." (European Mathematical Society Newsletter, June, 2002)

"We warmly recommend this textbook to graduate students interested in Harmonic Function Theory and/or related areas. We are sure that the reader will be able to appreciate the lively and illuminating discussions in this book, and therefore, will certainly gain a better understanding of the subject." (Ferenc Móricz, Acta Scientiarum Mathematicarum, Vol. 67, 2001)

"This is a new edition of a nice textbook ... on harmonic functions in Euclidean spaces, suitable for a beginning graduate level course. ... New exercises are added and numerous minor improvements throughout the text are made." (Alexander Yu. Rashkovsky, Zentralblatt MATH, Vol. 959, 2001)