Elliptic Boundary Problems for Dirac Operators (Mathematics: Theory & Applications)

Boo?-Bavnbek, Bernhelm; Wojciechhowski, Krzysztof P.

ISBN 10: 0817636811 / ISBN 13: 9780817636814

Published by Birkh?user, 1993

About this Item

Hardcover; no dust jacket. Very good condition; corners square, binding is strong. Title and copyright page dated 1993. 307 pages. Pages are free of any writing or markings. This description is written by a real person, who is holding the book in front of them to make sure it's properly described. Please send us an email if you have questions or would like to request photos.

Seller Inventory # F-9413

Bibliographic Details

• Title: Elliptic Boundary Problems for Dirac Operators (Mathematics: Theory & Applications)
• Publisher: Birkh?user
• Publication Date: 1993
• Language: English
• ISBN 10: 0817636811
• ISBN 13: 9780817636814
• Binding: hardcover
• Condition: Very Good

About this title

Synopsis

Elliptic boundary problems have enjoyed interest recently, espe­ cially among C* -algebraists and mathematical physicists who want to understand single aspects of the theory, such as the behaviour of Dirac operators and their solution spaces in the case of a non-trivial boundary. However, the theory of elliptic boundary problems by far has not achieved the same status as the theory of elliptic operators on closed (compact, without boundary) manifolds. The latter is nowadays rec­ ognized by many as a mathematical work of art and a very useful technical tool with applications to a multitude of mathematical con­ texts. Therefore, the theory of elliptic operators on closed manifolds is well-known not only to a small group of specialists in partial dif­ ferential equations, but also to a broad range of researchers who have specialized in other mathematical topics. Why is the theory of elliptic boundary problems, compared to that on closed manifolds, still lagging behind in popularity? Admittedly, from an analytical point of view, it is a jigsaw puzzle which has more pieces than does the elliptic theory on closed manifolds. But that is not the only reason.