| Spectral Decompositions and Analytic Sheaves Contributor(s): Eschmeier, Jörg (Author), Putinar, Mihai (Author) |
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ISBN: 0198536674 ISBN-13: 9780198536673 Publisher: Clarendon Press OUR PRICE: $327.75 Product Type: Hardcover Published: August 1996 Annotation: Rapid developments in multivariable spectral theory have led to important and fascinating results which also have applications in other mathematical disciplines. In this book, various concepts from function theory and complex analytic geometry are drawn together to give a new approach to concrete spectral computations and give insights into new developments in the spectral theory of linear operators. Classical results from cohomology theory of Banach algebras, multidimensional spectral theory, and complex analytic geometry have been freshly interpreted using the language of homological algebra. The advantages of this approach are illustrated by a variety of examples, unexpected applications, and conceptually new ideas that should stimulate further research among mathematicians. |
| Additional Information |
| BISAC Categories: - Mathematics | Calculus - Mathematics | Functional Analysis - Mathematics | Geometry - Analytic |
| Dewey: 515.724 |
| LCCN: 95037748 |
| Physical Information: 0.88" H x 6.14" W x 9.21" (1.55 lbs) 372 pages |
| Descriptions, Reviews, Etc. |
| Publisher Description: Rapid developments in multivariable spectral theory have led to important and fascinating results which also have applications in other mathematical disciplines. In this book, various concepts from function theory and complex analytic geometry are drawn together to give a new approach to concrete spectral computations and give insights into new developments in the spectral theory of linear operators. Classical results from cohomology theory of Banach algebras, multidimensional spectral theory, and complex analytic geometry have been freshly interpreted using the language of homological algebra. The advantages of this approach are illustrated by a variety of examples, unexpected applications, and conceptually new ideas that should stimulate further research among mathematicians. |