Isbn: 9781402001451 - geometric theory of generalized functions with applications to general relativity: 537 (mathematics and its applications, 537) (14 resultados)

Geometric Theory of Generalized Functions : With Applications to General Relativity
Grosser, Michael (EDT); Kunzinger, Michael (EDT); Obergugenberger, Michael (EDT); Steinbauer, Roland (EDT)
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Geometric Theory of Generalized Functions with Applications to General Relativity (Mathematics and Its Applications, 537)
Grosser, M.; Kunzinger, M.; Oberguggenberger, Michael; Steinbauer, R.
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Geometric Theory of Generalized Functions with Applications to General Relativity (Mathematics and Its Applications, 537)
Grosser, M.; Kunzinger, M.; Oberguggenberger, Michael; Steinbauer, R.
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Geometric Theory of Generalized Functions : With Applications to General Relativity
Grosser, Michael (EDT); Kunzinger, Michael (EDT); Obergugenberger, Michael (EDT); Steinbauer, Roland (EDT)
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Buch. Condición: Neu. Druck auf Anfrage Neuware - Printed after ordering - 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 dimensional analysis and initially applied mainly to problems in nonlinear partial differential equations involving singularities, the theory has undergone a change both in in ternal structure and scope of applicability, due to a growing number of applications to questions of a more geometric nature. The present book is intended to provide an in-depth presentation of these develop ments comprising its structural aspects within the theory of generalized functions as well as a (selective but, as we hope, representative) set of applications. This main purpose of the book is accompanied by a number of sub ordinate goals which we were aiming at when arranging the material included here. First, despite the fact that by now several excellent mono graphs on Colombeau algebras are available, we have decided to give a self-contained introduction to the field in Chapter 1. Our motivation for this decision derives from two main features of our approach. On the one hand, in contrast to other treatments of the subject we base our intro duction to the field on the so-called special variant of the algebras, which makes many of the fundamental ideas of the field particularly transpar ent and at the same time facilitates and motivates the introduction of the more involved concepts treated later in the chapter.…

Geometric Theory of Generalized Functions : With Applications to General Relativity
Grosser, Michael (EDT); Kunzinger, Michael (EDT); Obergugenberger, Michael (EDT); Steinbauer, Roland (EDT)
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Geometric Theory of Generalized Functions with Applications to General Relativity (Mathematics and Its Applications, 537)
Grosser, M., Kunzinger, M., Oberguggenberger, Michael, Stein
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Geometric Theory of Generalized Functions : With Applications to General Relativity
Grosser, Michael (EDT); Kunzinger, Michael (EDT); Obergugenberger, Michael (EDT); Steinbauer, Roland (EDT)
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Buch. Condición: Neu. This item is printed on demand - it takes 3-4 days longer - 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) has taken place. Originating in infinite dimensional analysis and initially applied mainly to problems in nonlinear partial differential equations involving singularities, the theory has undergone a change both in in ternal structure and scope of applicability, due to a growing number of applications to questions of a more geometric nature. The present book is intended to provide an in-depth presentation of these develop ments comprising its structural aspects within the theory of generalized functions as well as a (selective but, as we hope, representative) set of applications. This main purpose of the book is accompanied by a number of sub ordinate goals which we were aiming at when arranging the material included here. First, despite the fact that by now several excellent mono graphs on Colombeau algebras are available, we have decided to give a self-contained introduction to the field in Chapter 1. Our motivation for this decision derives from two main features of our approach. On the one hand, in contrast to other treatments of the subject we base our intro duction to the field on the so-called special variant of the algebras, which makes many of the fundamental ideas of the field particularly transpar ent and at the same time facilitates and motivates the introduction of the more involved concepts treated later in the chapter. 528 pp. Englisch.…

Geometric Theory of Generalized Functions with Applications to General Relativity
M. Grosser|M. Kunzinger|Michael Oberguggenberger|R. Steinbauer
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Gebunden. Condición: New. Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. 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 dimensional analysis and initially applied mainly to problems in nonlinear par.…

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Condición: New. Print on Demand pp. 528 52:B&W 6.14 x 9.21in or 234 x 156mm (Royal 8vo) Case Laminate on White w/Gloss Lam.

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Condición: New. PRINT ON DEMAND pp. 528.

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Buch. Condición: Neu. This item is printed on demand - Print on Demand Titel. 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) has taken place. Originating in infinite dimensional analysis and initially applied mainly to problems in nonlinear partial differential equations involving singularities, the theory has undergone a change both in in ternal structure and scope of applicability, due to a growing number of applications to questions of a more geometric nature. The present book is intended to provide an in-depth presentation of these develop ments comprising its structural aspects within the theory of generalized functions as well as a (selective but, as we hope, representative) set of applications. This main purpose of the book is accompanied by a number of sub ordinate goals which we were aiming at when arranging the material included here. First, despite the fact that by now several excellent mono graphs on Colombeau algebras are available, we have decided to give a self-contained introduction to the field in Chapter 1. Our motivation for this decision derives from two main features of our approach. On the one hand, in contrast to other treatments of the subject we base our intro duction to the field on the so-called special variant of the algebras, which makes many of the fundamental ideas of the field particularly transpar ent and at the same time facilitates and motivates the introduction of the more involved concepts treated later in the chapter.Springer-Verlag KG, Sachsenplatz 4-6, 1201 Wien 528 pp. Englisch.…