
Harmonic Morphisms Between Riemannian Manifolds
$261.60
- Hardcover
536 pages
- Release Date
27 March 2003
Summary
This is the first account in book form of the theory of harmonic morphisms between Riemannian manifolds. Harmonic morphisms are maps which preserve Laplace’s equation. They can be characterized as harmonic maps which satisfy an additional first order condition. Examples include harmonic functions, conformal mappings in the plane, and holomorphic functions with values in a Riemann surface. There are connections with many concepts in differential geometry, forexample, Killing fields, geodes…
Book Details
ISBN-13: | 9780198503620 |
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ISBN-10: | 0198503628 |
Series: | London Mathematical Society Monographs (0-19-961197-1) |
Author: | Paul Baird, John C. Wood |
Publisher: | Oxford University Press |
Imprint: | Oxford University Press |
Format: | Hardcover |
Number of Pages: | 536 |
Release Date: | 27 March 2003 |
Weight: | 871g |
Dimensions: | 241mm x 163mm x 33mm |
What They're Saying
Critics Review
This informative and inspiring book gathers the most important results on harmonic morpisms into a single volume, presenting them in a unified and modern way.
The book is written by two of the foremost experts on harmonic maps and harmonic morphisms. Serious dedication and commitment to the quality and scope of the work have resulted in this veritable opus. The exposition is lucid and authorative, making it a highly enjoyable reading, as well as a powerful reference tool. Bulletin London Math Society Vol 38, 2006 This informative and inspiring book gathers the most important results on harmonic morpisms into a single volume, presenting them in a unified and modern way. Sigmundur Gudmundsson and Martin Svensson, Finite Packing and Covering
About The Author
Paul Baird
Paul Baird is a Professeur de Mathematiques, Universite de Bretagne Occidentale, Brest. John C. Wood is a Professor of Pure Mathematics, University of Leeds.
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