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Foundations of Fluid Dynamics

BuchGebunden
514 Seiten
Englisch
Springererschienen am20.11.20012002
In this monograph on fluid mechanics, the author writes from the vantage point of a mathematical physicist he carefully analyzes the power of the theory. He treats, among others, the theories of Leray, Ruelle and Takens, and discusses Lorenz's ideas of attractors.mehr
Verfügbare Formate
BuchGebunden
EUR53,49
BuchKartoniert, Paperback
EUR53,49
E-BookPDF1 - PDF WatermarkE-Book
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Produkt

KlappentextIn this monograph on fluid mechanics, the author writes from the vantage point of a mathematical physicist he carefully analyzes the power of the theory. He treats, among others, the theories of Leray, Ruelle and Takens, and discusses Lorenz's ideas of attractors.
Details
ISBN/GTIN978-3-540-41415-5
ProduktartBuch
EinbandartGebunden
Verlag
Erscheinungsjahr2001
Erscheinungsdatum20.11.2001
Auflage2002
ReiheTheoretical and Mathematical Physics
Seiten514 Seiten
SpracheEnglisch
Gewicht912 g
IllustrationenXVIII, 514 p.
Artikel-Nr.10512200

Inhalt/Kritik

Inhaltsverzeichnis
1 Continua and Generalities About Their Equations.- 2 Empirical Algorithms.- 3 Analytical Theories and Mathematical Aspects.- 4 Incipient Turbulence and Chaos.- 5 Ordering Chaos.- 6 Developed Turbulence.- 7 Statistical Properties of Turbulence.- Name Index.- Citations Index.mehr
Kritik
"Gallavotti's remarkable new book, Foundations of Fluid Dynamics, takes a fresh look at the essential formulation and phenomenology of fluid dynamics as reflected in the research of the 70s, 80s and 90s. [...] Foundations of Fluid Dynamics is strongly recommended, by this reviewer, for acquisition by academic libraries and for the use of anyone with a serious interest in the mathematical foundations of fluid dynamics." (J.H. Lienhard, Applied Mechanics Review, 55/4, 2002)

"This is an advanced textbook suitable for higher level graduate coursework and as a research reference work. [...] All in all, this book presents a broad range of topics in sufficient depth to make it relatively self-contained." (Mathematical Reviews 2003e)mehr