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Einstein Manifolds (Classics in Mathematics) - Besse, Arthur L.
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Besse, Arthur L.:

Einstein Manifolds (Classics in Mathematics) - Paperback

2007, ISBN: 9783540741206

Springer, Taschenbuch, Auflage: Reprint of the 1st ed. Berlin Heidelberg New York 1987, 528 Seiten, Publiziert: 2007-12-03T00:00:01Z, Produktgruppe: Buch, Hersteller-Nr.: biography, 1.63 … More...

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Besse, Arthur L.:

Einstein Manifolds (Classics in Mathematics) - Paperback

2007, ISBN: 9783540741206

Springer, Taschenbuch, Auflage: Reprint of the 1st ed. Berlin Heidelberg New York 1987, 528 Seiten, Publiziert: 2007-12-03T00:00:01Z, Produktgruppe: Buch, Hersteller-Nr.: biography, 1.63 … More...

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Einstein Manifolds (Classics in Mathematics) - Besse, Arthur L.
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Besse, Arthur L.:
Einstein Manifolds (Classics in Mathematics) - Paperback

2007

ISBN: 9783540741206

Springer, Taschenbuch, Auflage: Reprint of the 1st ed. Berlin Heidelberg New York 1987, 528 Seiten, Publiziert: 2007-12-03T00:00:01Z, Produktgruppe: Buch, Hersteller-Nr.: biography, 3.59 … More...

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Einstein Manifolds (Classics in Mathematics) - Besse, Arthur L.
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Besse, Arthur L.:
Einstein Manifolds (Classics in Mathematics) - Paperback

2007, ISBN: 9783540741206

Springer, Taschenbuch, Auflage: Reprint of the 1st ed. Berlin Heidelberg New York 1987, 528 Seiten, Publiziert: 2007-12-03T00:00:01Z, Produktgruppe: Buch, Hersteller-Nr.: biography, 3.59 … More...

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Besse, Arthur L.:
Einstein Manifolds - new book

2007, ISBN: 3540741208

Reprint of the 1st ed. Berlin Heidelberg New York 1987 Kartoniert / Broschiert Differenzialgeometrie, Geometrie / Differenzialgeometrie, Geometrie, Topologie, Mathematische Physik, Riem… More...

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Einstein Manifolds (Classics in Mathematics)
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ISBN:

9783540741206


Einstein's equations stem from General Relativity. In the context of Riemannian manifolds, an independent mathematical theory has developed around them. Recently, it has produced several striking results, which have been of great interest also to physicists. This Ergebnisse volume is the first book which presents an up-to-date overview of the state of the art in this field. "Einstein Manifold"s is a successful attempt to organize the abundant literature, with emphasis on examples. Parts of it can be used separately as introduction to modern Riemannian geometry through topics like homogeneous spaces, submersions, or Riemannian functionals. TOC:Introduction.- Basic Material.- Basic Material: Kähler Manifolds.- Relativity.- Riemannian Functionals.- Ricci Curvature as a Partial Differential Equation.- Einstein Manifolds and Topology.- Homogeneous Riemannian Manifolds.- Compact Homogeneous Kähler Manifolds.- Riemannian Submersions.- Holonomy Groups.- Kähler-Einstein Metrics and the Calabi Conjecture.- The Moduli Space of Einstein Structures.- Self-Duality.- Quaternion-Kähler-Manifolds.- A Report on the Non-Compact Case.- Generalizations of the Einstein Condition.- Appendix. Sobolev Spaces and Elliptic Operators.- Addendum.- Bibliography.- Notation Index.- Subject Index.

Details of the book - Einstein Manifolds (Classics in Mathematics)


EAN (ISBN-13): 9783540741206
ISBN (ISBN-10): 3540741208
Hardcover
Paperback
Publishing year: 2008
Publisher: Springer

Book in our database since 2007-12-19T14:54:14+00:00 (London)
Detail page last modified on 2023-11-16T12:13:44+00:00 (London)
ISBN/EAN: 9783540741206

ISBN - alternate spelling:
3-540-74120-8, 978-3-540-74120-6
Alternate spelling and related search-keywords:
Book author: besse arthur, arthur may
Book title: einstein manifolds, einstein schloss, einstein scloss, way einstein, classics mathematics

Information from Publisher

Author: Arthur L. Besse
Title: Classics in Mathematics; Einstein Manifolds
Publisher: Springer; Springer Berlin
510 Pages
Publishing year: 2007-12-03
Berlin; Heidelberg; DE
Language: English
60,49 € (DE)

BC; Hardcover, Softcover / Mathematik/Geometrie; Topologie; Verstehen; Mathematik; Einstein; Manifolds; Riemannian geometry; Submersion; Topology; Volume; curvature; equation; function; geometry; manifold; Manifolds and Cell Complexes; Geometry; Differential Geometry; Mathematical Methods in Physics; Geometrie; Differentielle und Riemannsche Geometrie; Mathematische Physik; BB

Basic Material.- Basic Material (Continued): Kähler Manifolds.- Relativity.- Riemannian Functionals.- Ricci Curvature as a Partial Differential Equation.- Einstein Manifolds and Topology.- Homogeneous Riemannian Manifolds.- Compact Homogeneous Kähler Manifolds.- Riemannian Submersions.- Holonomy Groups.- Kähler-Einstein Metrics and the Calabi Conjecture.- The Moduli Space of Einstein Structures.- Self-Duality.- Quaternion-Kähler Manifolds.- A Report on the Non-Compact Case.- Generalizations of the Einstein Condition.
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