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Hydrodynamic Stability (Cambridge Mathematical Library), by P. G. Drazin, W. H. Reid
Ebook Download Hydrodynamic Stability (Cambridge Mathematical Library), by P. G. Drazin, W. H. Reid
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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.
- Sales Rank: #1330210 in Books
- Brand: Brand: Cambridge University Press
- Published on: 2004-09-20
- Original language: English
- Number of items: 1
- Dimensions: 8.98" h x 1.38" w x 5.98" l, 1.79 pounds
- Binding: Paperback
- 628 pages
- Used Book in Good Condition
Review
"Drazin and Reid provide a most comprehensive description of the classical theory of stability in this new edition." CHOICE May 2005
About the Author
Norman Riley is an Emeritus Professor of Applied Mathematics at the University of East Anglia.
Most helpful customer reviews
6 of 8 people found the following review helpful.
The hydrodynamic stability bible
By A Customer
This book is an outstanding and accurate treatise on hydrodynamic stability. I've never read any scientific article concerning hydro and fluid dynamic stability without a reference to this book. Thus let's deal with fluid dynamic stability with this precious and absolute masterpiece at hand!
2 of 4 people found the following review helpful.
Stable Review
By Marcos A. Ortega
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.
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