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Frequency Methods in Oscillation Theory (Paperback, Softcover reprint of the original 1st ed. 1996) Loot Price: R2,915
Discovery Miles 29 150
Frequency Methods in Oscillation Theory (Paperback, Softcover reprint of the original 1st ed. 1996): G.A. Leonov, I. M. Burkin,...

Frequency Methods in Oscillation Theory (Paperback, Softcover reprint of the original 1st ed. 1996)

G.A. Leonov, I. M. Burkin, A.I. Shepeljavyi

Series: Mathematics and Its Applications, 357

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Loot Price R2,915 Discovery Miles 29 150 | Repayment Terms: R273 pm x 12*

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The linear theory of oscillations traditionally operates with frequency representa- tions based on the concepts of a transfer function and a frequency response. The universality of the critria of Nyquist and Mikhailov and the simplicity and obvi- ousness of the application of frequency and amplitude - frequency characteristics in analysing forced linear oscillations greatly encouraged the development of practi- cally important nonlinear theories based on various forms of the harmonic balance hypothesis [303]. Therefore mathematically rigorous frequency methods of investi- gating nonlinear systems, which appeared in the 60s, also began to influence many areas of nonlinear theory of oscillations. First in this sphere of influence was a wide range of problems connected with multidimensional analogues of the famous van der Pol equation describing auto- oscillations of generators of various radiotechnical devices. Such analogues have as a rule a unique unstable stationary point in the phase space and are Levinson dis- sipative. One of the pioneering works in this field, which started the investigation of a three-dimensional analogue of the van der Pol equation, was K. O. Friedrichs's paper [123]. The author suggested a scheme for constructing a positively invariant set homeomorphic to a torus, by means of which the existence of non-trivial periodic solutions was established. That scheme was then developed and improved for dif- ferent classes of multidimensional dynamical systems [131, 132, 297, 317, 334, 357, 358]. The method of Poincare mapping [12, 13, 17] in piecewise linear systems was another intensively developed direction.

General

Imprint: Springer
Country of origin: Netherlands
Series: Mathematics and Its Applications, 357
Release date: September 2011
First published: 1996
Authors: G.A. Leonov • I. M. Burkin • A.I. Shepeljavyi
Dimensions: 240 x 160 x 22mm (L x W x T)
Format: Paperback
Pages: 404
Edition: Softcover reprint of the original 1st ed. 1996
ISBN-13: 978-9401065702
Categories: Books > Science & Mathematics > Mathematics > Numerical analysis
Books > Science & Mathematics > Mathematics > Calculus & mathematical analysis > Functional analysis
Books > Science & Mathematics > Mathematics > Calculus & mathematical analysis > Differential equations
Books > Science & Mathematics > Mathematics > Applied mathematics > General
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LSN: 9401065705
Barcode: 9789401065702

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