Systems with Hidden Attractors

Viet-Thanh Pham graduated in Electronics and Telecommunications in 2005 at Hanoi University of Technology, Vietnam. He received the PhD degree in Electronics, Automation, and Control of Complex Systems Engineering in 2013 from the University of Catania, Italy. Currently, he is Lecture at the School of Electronics and Telecommunications, Hanoi University of Science and Technology, Vietnam, where he has been involved in projects concerning the study of nonlinear circuits and systems. His scientific interest includes applications of nonlinear systems, analysis and design of analog circuits, and FPGA-based digital circuits.Dr. Volos received his Physics Diploma, his M.Sc. in Electronics and his Ph.D. in Chaotic Electronics, all from the Aristotle University of Thessaloniki. He currently serves as an Assistant Professor in the Physics Department of the Aristotle University of Thessaloniki. His research interests include, among others, the design of chaotic electronic circuits and their applications.Professor Kapitaniak is Head of Division of Dynamics, Technical University of Lodz. He is the corresponding member of the Polish Academy of Sciences.

“This book is a concise reference in nonlinear systems with hidden attractors. Furthermore, emergent topics in circuit implementation of systems with hidden attractors are presented. This book can be used as a part of the bibliography in courses related to dynamical systems and their applications, nonlinear circuits, or oscillations in mechanical systems.” (Kazuhiro Sakai, zbMATH 1387.37003, 2018)“This book presents a state-of-the-art review of systems of this kind that have been found in the last few years. … this is a book for researchers interested in an introduction to a promising field of research that can be read quickly and easily.” (Jesús M. Gonzá1ez-Miranda, Mathematical Reviews, October, 2017)

• Hiddent Attractors: A New Definition.- The Presence of Hidden Attractors in Nonlinear Systems.- Systems with Stable Equilibria.- Systems with an Infinite Number of Equilibrium Points.- Systems Without Equilibrium.- Synchronization of Systems with Hidden Attractors.- Circuitry Realization. Conclusion.