Chaos control of new Mathieu-Van der Pol systems with new Mathieu-Duffing systems as functional system by GYC partial region stability theory
DOI10.1016/j.na.2009.02.095zbMath1176.34072OpenAlexW2044172308MaRDI QIDQ1029444
Publication date: 10 July 2009
Published in: Nonlinear Analysis. Theory, Methods \& Applications. Series A: Theory and Methods (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.na.2009.02.095
chaos controlpartial region stability theorynew Mathieu-Duffing systemnew Mathieu-Van der Pol system
Control problems involving ordinary differential equations (34H05) Complex behavior and chaotic systems of ordinary differential equations (34C28)
Related Items (10)
Cites Work
- On control and synchronization in chaotic and hyperchaotic systems via linear feedback control
- A linear feedback synchronization theorem for a class of chaotic systems
- Generalizations of the concept of marginal synchronization of chaos
- Chaos synchronization between two different chaotic systems using active control
- Chaos synchronization and parameters identification of single time scale brushless DC motors
- Synchronization of unidirectional coupled chaotic systems via partial stability
- An adaptive active control for the modified Chua's circuit
- Control of Rössler system to periodic motions using impulsive control methods.
- The generalized synchronization of a quantum-CNN chaotic oscillator with different order systems
- Feedback control and adaptive control of the energy resource chaotic system
- Synchronization of complex chaotic systems in series expansion form
- DOUBLE DEGENERACY AND CHAOS IN A RATE GYRO WITH FEEDBACK CONTROL
- Chaos control in the uncertain Duffing oscillator
- Adaptive sliding mode control for synchronization of chaotic gyros with fully unknown parameters
- AN ADAPTIVE CONTROL SCHEME FOR RECOVERING PERIODIC MOTION OF CHAOTIC SYSTEMS
- Controlling chaos
This page was built for publication: Chaos control of new Mathieu-Van der Pol systems with new Mathieu-Duffing systems as functional system by GYC partial region stability theory