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Synopsis
The theories of bifurcation, chaos and fractals as well as equilibrium, stability and nonlinear oscillations, are part of the theory of the evolution of solutions of nonlinear equations. A wide range of mathematical tools and ideas are drawn together in the study of these solutions, and the results applied to diverse and countless problems in the natural and social sciences, even philosophy. The text evolves from courses given by the author in the UK and the United States. It introduces the mathematical properties of nonlinear systems, mostly difference and differential equations, as an integrated theory, rather than presenting isolated fashionable topics. Topics are discussed in as concrete a way as possible and worked examples and problems are used to explain, motivate and illustrate the general principles. The essence of these principles, rather than proof or rigour, is emphasized. More advanced parts of the text are denoted by asterisks, and the mathematical prerequisites are limited to knowledge of linear algebra and advanced calculus, thus making it ideally suited to both senior undergraduates and postgraduates from physics, engineering, chemistry, meteorology etc. as well as mathematics.
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Review
' ... contains an abundance of interesting problems ... will be of immense value to anyone planning a course on the subject.' The Times Higher Education Supplement
Book Description
A wide range of mathematical tools and ideas are drawn together in the study of nonlinear equations, and the results applied to diverse and countless problems in all the natural and social sciences.
"About this title" may belong to another edition of this title.
- PublisherCambridge University Press
- Publication date1992
- ISBN 10 0521406684
- ISBN 13 9780521406680
- BindingPaperback
- LanguageEnglish
- Number of pages352
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Nonlinear Systems (Cambridge Texts in Applied Mathematics)
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Nonlinear Systems
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Nonlinear Systems (Cambridge Texts in Applied Mathematics)
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Nonlinear Systems (Cambridge Texts in Applied Mathematics, Series Number 10)
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Nonlinear Systems (Cambridge Texts in Applied Mathematics, Series Number 10)
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Nonlinear Systems
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Non Linear Systems
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