Advances in Chaos Theory and Intelligent Control - download pdf or read online

By Ahmad Taher Azar

ISBN-10: 3319303384

ISBN-13: 9783319303383

ISBN-10: 3319303406

ISBN-13: 9783319303406

The booklet experiences at the newest advances in and functions of chaos idea and clever keep watch over. Written by means of eminent scientists and lively researchers and utilizing a transparent, matter-of-fact sort, it covers complicated theories, tools, and functions in a number of study components, and explains key recommendations in modeling, research, and keep watch over of chaotic and hyperchaotic platforms. issues comprise fractional chaotic structures, chaos regulate, chaos synchronization, memristors, jerk circuits, chaotic platforms with hidden attractors, mechanical and organic chaos, and circuit consciousness of chaotic platforms. The e-book extra covers fuzzy common sense controllers, evolutionary algorithms, swarm intelligence, and petri nets between different issues. not just does it give you the readers with chaos basics and clever control-based algorithms; it additionally discusses key purposes of chaos in addition to multidisciplinary suggestions built through clever keep watch over. The publication is a well timed and accomplished reference consultant for graduate scholars, researchers, and practitioners within the components of chaos idea and clever control.

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Extra info for Advances in Chaos Theory and Intelligent Control

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Hidden attractors were observed in a 4-D Rikitake dynamo system [47] or 5-D hyperchaotic Rikitake dynamo system [48]. Hidden attractors in a chaotic system with an exponential nonlinear term were introduced in [49]. In addition, algorithms for searching for hidden oscillations were presented in [50, 51]. Motivated by complex dynamical behaviors of chaotic systems, noticeable characteristics of memristor, and unknown features of hidden attractors, studying memristive hyperchaotic systems with hidden attractors is still an attractive research direction [30, 31].

2 has been added in parallel with the nonlinear resistor of Fig. 11. Due to the fact that the specific memristor is floating, a small linear resistor (r = 100 Ω) is added to the terminal (X ) of the CCII+ (U4 ). With this technique, the complexity that the proposed nonlinear resistor with memristor, gives to a nonlinear circuit is increased, as a consequence of the effect not only of signals amplitude but also of signals frequency to the memristor’s pinched hysteresis loop. K. Volos et al. Fig.

Azar and S. -T. Pham et al. 1 Introduction After the discovery of Lorenz’s model for atmospheric convection [1], there has been significant interest in chaotic systems [2–9]. In the past few decades, different chaotic systems have been reported such as Rössler system [10], Arneodo system [11], Chen system [6], Lü system [12], Vaidyanathan system [13], time-delay systems [14] and so on [15, 16]. Chaotic behaviors are useful and have been applied in many fields, for example a double-scroll chaotic attractor has been used to generate true random bits [17], chaotic path planning has been generated for autonomous mobile robots [18], fingerprint images encryption scheme based on chaotic attractors has been implemented, or applications of time delay systems in secure communication have been proposed [19] due to their complex dynamics.

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Advances in Chaos Theory and Intelligent Control by Ahmad Taher Azar

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