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eBook Hydrodynamic Stability (Cambridge Mathematical Library) download

by P. G. Drazin,W. H. Reid

eBook Hydrodynamic Stability (Cambridge Mathematical Library) download ISBN: 0521525411
Author: P. G. Drazin,W. H. Reid
Publisher: Cambridge University Press; 2 edition (September 20, 2004)
Language: English
Pages: 628
ePub: 1730 kb
Fb2: 1352 kb
Rating: 4.5
Other formats: lit txt azw lrf
Category: Engineering
Subcategory: Engineering

Series: Cambridge Mathematical Library. Hydrodynamic Stability. P. G. Drazin, W. H. Reid.

Series: Cambridge Mathematical Library. Recommend to librarian. Online ISBN: 9780511616938. Hydrodynamic stability is of fundamental importance in fluid mechanics and is concerned with the problem of transition from laminar to turbulent flow. Drazin and Reid emphasise throughout the ideas involved, the physical mechanisms, the methods used, and the results obtained, and, wherever possible, relate the theory to both experimental and numerical results.

Similar books to Hydrodynamic Stability (Cambridge Mathematical . Zentralblatt MATH "Drazin and Reid provide a most comprehensive.

Similar books to Hydrodynamic Stability (Cambridge Mathematical Library). essential reading in hydrodynamic stability, in particular for the novice. detailed solutions to many problems given at the end of each section.

The study of hydrodynamic stability aims to find out if a given flow is. .2002), Introduction to hydrodynamic stability, Cambridge University Press, ISBN 978-0-521-00965-2.

The study of hydrodynamic stability aims to find out if a given flow is stable or unstable, and if so, how these instabilities will cause the development of turbulence. The foundations of hydrodynamic stability, both theoretical and experimental, were laid most notably by Helmholtz, Kelvin, Rayleigh and Reynolds during the nineteenth century. These foundations have given many useful tools to study.

Hydrodynamic stability. Reid

Hydrodynamic stability. This book begins with a basic introduction to three major areas of hydrodynamic stability: thermal convection, rotating and curved flows, and parallel shear flows. A number of applications of the linear theory are discussed, including the effects of stratification and unsteadiness. The emphasis throughout is on the ideas involved, the physical mechanisms, the methods used, and the results obtained.

Series: Cambridge monographs on mechanics and applied mathematics, Cambridge mathematical library.

G. Cambridge University Press, 5 ago. 2004 - 605 páginas. Hydrodynamic Stability Cambridge Mathematical Library Cambridge monographs on mechanics and applied mathematics, ISSN 0960-2933.

to Hydrodynamic Stability P. DRAZIN Cambridge UNIVERSITY PRESS Its section Video Library has many short videos relevant to this book, and they are cited in the text

Introduction to Hydrodynamic Stability P. DRAZIN Cambridge UNIVERSITY PRESS. cm. - (Cambridge texts in applied mathematics; 32) Includes bibliographical references and index. Its section Video Library has many short videos relevant to this book, and they are cited in the text.

Hydrodynamic stability is of fundamental importance in fluid mechanics and is concerned with the problem of transition from laminar to turbulent flow. This book begins with a basic introduction to three major areas of the subject: thermal convection, rotating and curved flows, and parallel shear flows.

Target/Movies, Music & Books/Books/All Book Genres/Education Books‎. product description page.

Recommended publications. Solid rocket motor combustion stability analysis has historically focused on the linear acoustic stability problem. Acoustic instability presumes that the perturbed fiowfield is irrotational and compressible. Recent efforts by Abu-Irshaid, Majdalani, and Casalis (AbuIrshaid, E. Majdalani, . and Casalis, . "Hydrodynamic Stability of Rockets with Headwall Injection," Physics of Fluids, Vo.

This book begins with a basic introduction to three major areas of hydrodynamic stability: thermal convection, rotating and curved flows, and parallel shear flows. There follows a comprehensive account of the mathematical theory for parallel shear flows. A number of applications of the linear theory are discussed, including the effects of stratification and unsteadiness. The emphasis throughout is on the ideas involved, the physical mechanisms, the methods used, and the results obtained. Wherever possible, the theory is related to both experimental and numerical results. A distinctive feature of the book is the large number of problems it contains. These problems (for which hints and references are given) not only provide exercises for students but also provide many additional results in a concise form.
Comments: (2)
Kaghma
The second edition has solutions which are lacking in the first edition. Otherwise, the contents are identical.
Natety
This book is exactly what you need to enter the world of Stability of Fluid Flows. It is not sufficient in itself, because the reader should have some previous instruction in the theory of complex functions, transforms, and so on. But, the book delivers what he 'promises'. The treatment is basically complete, the order of the several topics is perfect, and it is written neatly and very didactically. The authors are to be complimented for this masterful work.