High Dimensional Chaotic And Attractor Systems


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High-Dimensional Chaotic and Attractor Systems


High-Dimensional Chaotic and Attractor Systems

Author: Vladimir G. Ivancevic

language: en

Publisher: Springer Science & Business Media

Release Date: 2007-02-06


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This graduate–level textbook is devoted to understanding, prediction and control of high–dimensional chaotic and attractor systems of real life. The objective is to provide the serious reader with a serious scientific tool that will enable the actual performance of competitive research in high–dimensional chaotic and attractor dynamics. From introductory material on low-dimensional attractors and chaos, the text explores concepts including Poincaré’s 3-body problem, high-tech Josephson junctions, and more.

Chaotic Behaviour of Deterministic Dissipative Systems


Chaotic Behaviour of Deterministic Dissipative Systems

Author: Milos Marek

language: en

Publisher: Cambridge University Press

Release Date: 1995-07-20


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This graduate text surveys both the theoretical and experimental aspects of deterministic chaotic behaviour.

Nonlinear Dynamics and Entropy of Complex Systems with Hidden and Self-excited Attractors


Nonlinear Dynamics and Entropy of Complex Systems with Hidden and Self-excited Attractors

Author: Christos Volos

language: en

Publisher: MDPI

Release Date: 2019-05-03


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In recent years, entropy has been used as a measure of the degree of chaos in dynamical systems. Thus, it is important to study entropy in nonlinear systems. Moreover, there has been increasing interest in the last few years regarding the novel classification of nonlinear dynamical systems including two kinds of attractors: self-excited attractors and hidden attractors. The localization of self-excited attractors by applying a standard computational procedure is straightforward. In systems with hidden attractors, however, a specific computational procedure must be developed, since equilibrium points do not help in the localization of hidden attractors. Some examples of this kind of system are chaotic dynamical systems with no equilibrium points; with only stable equilibria, curves of equilibria, and surfaces of equilibria; and with non-hyperbolic equilibria. There is evidence that hidden attractors play a vital role in various fields ranging from phase-locked loops, oscillators, describing convective fluid motion, drilling systems, information theory, cryptography, and multilevel DC/DC converters. This Special Issue is a collection of the latest scientific trends on the advanced topics of dynamics, entropy, fractional order calculus, and applications in complex systems with self-excited attractors and hidden attractors.