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Mathematics Smooth and Nonsmooth High Dimensional Chaos and the Melnidov-Type Methods (World Scientific Series on Nonlinear Science Series a) (World Scientific Series on Nonlinear Science Series a)

Posted on 2010-04-13




Name:Mathematics Smooth and Nonsmooth High Dimensional Chaos and the Melnidov-Type Methods (World Scientific Series on Nonlinear Science Series a) (World Scientific Series on Nonlinear Science Series a)
ASIN/ISBN:9812709096
Author:Mariusz M. Holicke, Jan Awrejcewicz
Publisher:World Scientific Publishing Company (2007)
Language:English
Pages:Hardcover, 320 pages
File size:84 Mb
   Mathematics Smooth and Nonsmooth High Dimensional Chaos and the Melnidov-Type Methods (World Scientific Series on Nonlinear Science Series a) (World Scientific Series on Nonlinear Science Series a)


Author: Mariusz M. Holicke, Jan Awrejcewicz


Publisher: World Scientific Publishing Company (2007)


Binding: Hardcover, 320 pages


pricer: $95.00


ISBN-10: 9812709096


editorialreviews

This book focuses on the development of Melnikov-type methods applied to high dimensional dynamical systems governed by ordinary differential equations. Although the classical Melnikov's technique has found various applications in predicting homoclinic intersections, it is devoted only to the analysis of three-dimensional systems (in the case of mechanics, they represent one-degree-of-freedom nonautonomous systems). This book extends the classical Melnikov's approach to the study of high dimensional dynamical systems, and uses simple models of dry friction to analytically predict the occurrence of both stick-slip and slip-slip chaotic orbits, research which is very rarely reported in the existing literature even on one-degree-of-freedom nonautonomous dynamics.

This pioneering attempt to predict the occurrence of deterministic chaos of nonlinear dynamical systems will attract many researchers including applied mathematicians, physicists, as well as practicing engineers. Analytical formulas are explicitly formulated step-by-step, even attracting potential readers without a rigorous mathematical background.




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