Perturbation methods / E. J. Hinch.
Material type: TextSeries: Cambridge texts in applied mathematics ; no. 6.Publisher: Cambridge : Cambridge University Press, 1991Description: 1 online resource (xi, 160 pages) : digital, PDF file(s)Content type: text Media type: computer Carrier type: online resourceISBN: 9781139172189 (ebook)Subject(s): Perturbation (Mathematics)Additional physical formats: Print version:: No titleDDC classification: 515/.35 Online access: Open e-book Summary: Perturbation methods are one of the fundamental tools used by all applied mathematicians and theoretical physicists. In this book, the author has managed to present the theory and techniques underlying such methods in a manner which will give the text wide appeal to students from a broad range of disciplines. Asymptotic expansions, strained coordinates and multiple scales are illustrated by copious use of examples drawn from all areas of applied mathematics and theoretical physics. The philosophy adopted is that there is no single or best method for such problems, but that one may exploit the small parameter given some experience and understanding of similar perturbation problems. The author does not look to perturbation methods to give quantitative answers but rather to give a physical understanding of the subtle balances in a complex problem.Item type | Current library | Home library | Class number | Status | Date due | Barcode | Item reservations | |
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Title from publisher's bibliographic system (viewed on 24 Nov 2015).
Perturbation methods are one of the fundamental tools used by all applied mathematicians and theoretical physicists. In this book, the author has managed to present the theory and techniques underlying such methods in a manner which will give the text wide appeal to students from a broad range of disciplines. Asymptotic expansions, strained coordinates and multiple scales are illustrated by copious use of examples drawn from all areas of applied mathematics and theoretical physics. The philosophy adopted is that there is no single or best method for such problems, but that one may exploit the small parameter given some experience and understanding of similar perturbation problems. The author does not look to perturbation methods to give quantitative answers but rather to give a physical understanding of the subtle balances in a complex problem.
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