By Bingo Wing-Kuen Ling, Herbert Ho-Ching Iu, Hak-Keung Lam
During this ebook, top researchers current their present paintings within the hard zone of chaos regulate in nonlinear circuits and platforms, with emphasis on functional methodologies, process layout options and functions. a mix of evaluation, educational and technical articles, the booklet describes cutting-edge examine on major difficulties during this sector. The scope and target of this booklet are to bridge the space among chaos keep watch over equipment and circuits and structures. it really is a great start line for an individual who wishes a primary figuring out of controlling chaos in nonlinear circuits and structures.
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K. F. Leung important topics which has drawn a great deal of attention from researchers. Comparing to the chaos stabilization problem, chaos synchronization is much harder to be achieved. To stabilize the chaos behaviour, the control objective is only to suppress the chaotic dynamics and drive the system states to the equilibrium. However, chaos synchronization requires driving the system states of the response chaotic system to follow those of the drive chaotic system. In such a case, the tracking control problem is considered.
The tracking performance and parameter design of the proposed switching controller are formulated as a generalized eignevalue minimization problem which can be solved numerically using some convex programming techniques. Simulation examples are given to show the effectiveness of the proposed approach. 1. Introduction Chaotic control is a challenging task due to the complex characteristic of the chaotic systems. K. F. Leung important topics which has drawn a great deal of attention from researchers.
An example with simulation results is provided to demonstrate the performance of the proposed approaches and the advantages of the delay-dependent synchronization condition with slack variables over the delay-independent condition and the delay-dependent condition without slack variables. Acknowledgement This work is partially supported by a grant from the Research Grants Council of the Hong Kong Special Administrative Region of China under Project CityU-113205. References  L. M. Pecora and T.