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Geometric Theory of Generalized Functions with Applications to General Relativity - M. Grosser
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Geometric Theory of Generalized Functions with Applications to General Relativity - libro nuevo

ISBN: 9781402001451

[ED: Buch], [PU: Springer Netherlands], Neuware - Over the past few years a certain shift of focus within the theory of algebras of generalized functions (in the sense of J. F. Colombeau)… Más…

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Geometric Theory of Generalized Functions with Applications to General Relativity
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Geometric Theory of Generalized Functions with Applications to General Relativity - libro nuevo

ISBN: 9781402001451

Over the past few years a certain shift of focus within the theory of algebras of generalized functions (in the sense of J. F. Colombeau) has taken place. Originating in infinite dimensio… Más…

Nr. 978-1-4020-0145-1. Gastos de envío:Worldwide free shipping, , DE. (EUR 0.00)
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Geometric Theory of Generalized Functions with Applications to General Relativity | M. Grosser (u. a.) | Buch | Mathematics and its Applications | HC runder Rücken kaschiert | Englisch | 2001 - Grosser, M.
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Grosser, M.:
Geometric Theory of Generalized Functions with Applications to General Relativity | M. Grosser (u. a.) | Buch | Mathematics and its Applications | HC runder Rücken kaschiert | Englisch | 2001 - encuadernado, tapa blanda

2001

ISBN: 9781402001451

[ED: Gebunden], [PU: Springer Netherland], Over the past few years a certain shift of focus within the theory of algebras of generalized functions (in the sense of J. F. Colombeau) has ta… Más…

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Geometric Theory of Generalized Functions with Applications to General Relativity - Grosser, M.; Steinbauer, R.; Oberguggenberger, Michael; Kunzinger, M.
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Grosser, M.; Steinbauer, R.; Oberguggenberger, Michael; Kunzinger, M.:
Geometric Theory of Generalized Functions with Applications to General Relativity - encuadernado, tapa blanda

2001, ISBN: 1402001452

2001 Gebundene Ausgabe Analysis / Funktionalanalysis, Funktionalanalysis, Mathematik, Topologie - Differenzialtopologie, Gruppen und Gruppentheorie, Mathematische Analysis, allgemein, A… Más…

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Geometric Theory of Generalized Functions with Applications to General Relativity - Grosser, M.; Steinbauer, R.; Oberguggenberger, Michael; Kunzinger, M.
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Grosser, M.; Steinbauer, R.; Oberguggenberger, Michael; Kunzinger, M.:
Geometric Theory of Generalized Functions with Applications to General Relativity - encuadernado, tapa blanda

2001, ISBN: 1402001452

2001 Gebundene Ausgabe Analysis / Funktionalanalysis, Funktionalanalysis, Mathematik, Topologie - Differenzialtopologie, Gruppen und Gruppentheorie, Mathematische Analysis, allgemein, A… Más…

Gastos de envío:Versandkostenfrei innerhalb der BRD. (EUR 0.00) MARZIES.de Buch- und Medienhandel, 14621 Schönwalde-Glien

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Detalles del libro
Geometric Theory of Generalized Functions with Applications to General Relativity

This work provides the first comprehensive introduction to the nonlinear theory of generalized functions (in the sense of Colombeau's construction) on differentiable manifolds. Particular emphasis is laid on a diffeomorphism invariant geometric approach to embedding the space of Schwartz distributions into algebras of generalized functions. The foundations of a `nonlinear distributional geometry' are developed, supplying a solid base for an increasing number of applications of algebras of generalized functions to questions of a primarily geometric mature, in particular in mathematical physics. Applications of the resulting theory to symmetry group analysis of differential equations and the theory of general relativity are presented in separate chapters. These features distinguish the present volume from earlier introductory texts and monographs on the subject. Audience: The book will be of interest to graduate students as well as to researchers in functional analysis, partial differential equations, differential geometry, and mathematical physics.

Detalles del libro - Geometric Theory of Generalized Functions with Applications to General Relativity


EAN (ISBN-13): 9781402001451
ISBN (ISBN-10): 1402001452
Tapa dura
Año de publicación: 2001
Editorial: Springer-Verlag New York Inc.
528 Páginas
Peso: 0,941 kg
Idioma: eng/Englisch

Libro en la base de datos desde 2007-06-02T10:50:09-05:00 (Mexico City)
Página de detalles modificada por última vez el 2024-04-07T08:03:28-06:00 (Mexico City)
ISBN/EAN: 1402001452

ISBN - escritura alterna:
1-4020-0145-2, 978-1-4020-0145-1
Mode alterno de escritura y términos de búsqueda relacionados:
Autor del libro: geometric, großer, künzi, michael steinbauer, grosse, gross michael, oberg, grosser roland
Título del libro: general theory, relativity, geometric functions, generalized functions applications, the theory functions, geometric group theory, geometric function theory


Datos del la editorial

Autor: M. Grosser; M. Kunzinger; Michael Oberguggenberger; R. Steinbauer
Título: Mathematics and Its Applications; Geometric Theory of Generalized Functions with Applications to General Relativity
Editorial: Springer; Springer Netherland
505 Páginas
Año de publicación: 2001-11-30
Dordrecht; NL
Peso: 2,010 kg
Idioma: Inglés
106,99 € (DE)
109,99 € (AT)
118,00 CHF (CH)
POD
XV, 505 p.

BB; Functional Analysis; Hardcover, Softcover / Mathematik/Analysis; Funktionalanalysis und Abwandlungen; Verstehen; Lie group; Symmetry group; diffeomorphism; differential geometry; distribution; functional analysis; manifold; mathematical physics; Global Analysis and Analysis on Manifolds; Applications of Mathematics; Theoretical, Mathematical and Computational Physics; Topological Groups, Lie Groups; Functional Analysis; Global Analysis and Analysis on Manifolds; Applications of Mathematics; Theoretical, Mathematical and Computational Physics; Topological Groups and Lie Groups; Mathematische Analysis, allgemein; Angewandte Mathematik; Mathematische Physik; Gruppen und Gruppentheorie; BC; EA

Preface. Acknowledgments. Introduction. 1. Colombeau's Theory of Generalized Functions. 2. Diffeomorphism Invariant Colombeau Theory. 3. Generalized Functions on Manifolds. 4. Applications to LIE Group Analysis of Differential Equations. 5. Applications to General Relativity. Appendices.

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