The Couette-Taylor problem
Our rough guess is there are 58,250 words in this book.
At a pace averaging 250 words per minute, this book will take 3 hours and 53 minutes to read. With a half hour per day, this will take 8 days to read.
How long will it take you?
This book will take an estimated to read at a reading speed averaging words per minute. With 30 minutes per day, this will take to read.
Enter your reading speedYou can take one of our WPM reading speed tests to find your reading speed.
Create a free account to track your reading progress, build your reading list, and set reading goals.
We earn a commission on purchases
Author
Contributions
- Iooss, Gérard. - Contributor
Publication
1994 - Springer-Verlag, New York, New York (State)
Language
English
Word Count
58,250 words, Guess
Page Count
233 pages
Identifiers
- Open LibraryOL1412147M
- ISBN-100387941541
- OCLC Control Number28721586
- Library of Congress Control Number93021048
- LibraryThing1948242
and 1 more
- Goodreads1016100
Classifications
- DDC510 s
- LCCQA1 .A647 vol. 102
Description
This book presents a systematic and unified approach to the nonlinear stability problem and transitions in the Couette-Taylor problem, by the means of analytic and constructive methods. The most "elementary" one-parameter theory is first presented with great detail. More complex situations are then analyzed (mode interactions, imperfections, non-spatially periodic patterns). The whole analysis is based on the mathematically rigorous theory of center manifold and normal forms, and symmetries are fully taken into account. These methods are very general and can be applied to other hydrodynamical instabilities, or more generally to physical problems modelled by partial differential equations. Non-mathematician readers can skip the mathematically "hard" parts of the book and still catch the ideas and results. This book is primarily intended for graduate students and researchers in fluid mechanics, and more generally for applied mathematicians and physicists who are interested in the analysis of instabilities in systems governed by partial differential equations.
Series Statement
- Applied mathematical sciences ;
Other Editions
- The Couette-Taylor problem
Reader Reviews
No reviews yet for this book.
Be the first to share your thoughts!