Chaotic Oscillators: Theory And Applications
Will be published approx. on 1. November 1992
Book
Hardback
668 pages
978-981-02-0653-6 (ISBN)
Description
This volume brings together a comprehensive selection of over fifty reprints on the theory and applications of chaotic oscillators. Included are fundamental mathematical papers describing methods for the investigation of chaotic behavior in oscillatory systems as well as the most important applications in physics and engineering. There is currently no book similar to this collection.
More details
Language
English
Place of publication
Singapore
Singapore
Target group
Professional and scholarly
Product notice
sewn/stitched
Cloth over boards
Dimensions
Height: 262 mm
Width: 198 mm
Thickness: 38 mm
Weight
1565 gr
ISBN-13
978-981-02-0653-6 (9789810206536)
Copyright in bibliographic data and cover images is held by Nielsen Book Services Limited or by the publishers or by their respective licensors: all rights reserved.
Schweitzer Classification
Person
Content
Part 1 Chaos before chaos: frequency demultiplication, B. Van der Pol and J. Van der Mark. Part 2 Description and quantification of chaotic behaviour: geometry from time series, N.H. Packard et al. Part 3 Analytical methods: a partial differential equation with infinitely many periodic orbits - chaotic oscillations of forced beam, P. Holmes and J. Marsden. Part 4 Classical non-linear oscillators - Duffing, Van der Pol and Pendulum: universal scaling property in bifurcation structure of Duffing's and generalized Duffing's equations, S. Sato et al. Part 5 Other oscillatory systems: complex dynamics of compliant off-shore structures, J.M.T. Thompson. Part 6 Chaos in noisy systems: fluctuations and onset of chaos, B.A. Huberman and J.P. Crutchfield. Part 7 Strange non-chaotic attractors: dimensions of strange nonchaotic attractors, M. Ding et al. Part 8 Spatial chaos: chaos as a limit in a boundary value problem, C. Kahlert and O.E. Rossler. Part 9 Fractal basin boundaries: fractal basin boundaries and homoclinic orbit for periodic motion in a two-well potential, F.C. Moon and G.H. Li.