9781848825222-1848825226-Controlling Chaos: Suppression, Synchronization and Chaotification (Communications and Control Engineering)

Controlling Chaos: Suppression, Synchronization and Chaotification (Communications and Control Engineering)

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Summary

Controlling Chaos: Suppression, Synchronization and Chaotification (Communications and Control Engineering) (ISBN-13: 9781848825222 and ISBN-10: 1848825226), written by authors Derong Liu, Huaguang Zhang, Zhiliang Wang, was published by Springer in 2009. With an overall rating of 3.5 stars, it's a notable title among other Management (Management & Leadership, Systems & Planning, Strategy & Competition, Strategic Planning, Processes & Infrastructure, Robotics, Hardware & DIY, Mechanical, Engineering, Mathematical Analysis, Mathematics, Mathematical Physics, Physics, System Theory, Chaos Theory) books. You can easily purchase or rent Controlling Chaos: Suppression, Synchronization and Chaotification (Communications and Control Engineering) (Hardcover) from BooksRun, along with many other new and used Management books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $0.3.

Description

Controlling Chaos achieves three goals: the suppression, synchronisation and generation of chaos, each of which is the focus of a separate part of the book. The text deals with the well-known Lorenz, Rössler and Hénon attractors and the Chua circuit and with less celebrated novel systems. Modelling of chaos is accomplished using difference equations and ordinary and time-delayed differential equations. The methods directed at controlling chaos benefit from the influence of advanced nonlinear control theory: inverse optimal control is used for stabilization; exact linearization for synchronization; and impulsive control for chaotification. Notably, a fusion of chaos and fuzzy systems theories is employed. Time-delayed systems are also studied. The results presented are general for a broad class of chaotic systems.

This monograph is self-contained with introductory material providing a review of the history of chaos control and the necessary mathematical preliminaries for working with dynamical systems.

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