DELAYED FEEDBACK CONTROL WITH A MINIMAL-ORDER OBSERVER FOR STABILIZATION OF CHAOTIC DISCRETE-TIME SYSTEMS
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Publication:4736370
DOI10.1142/S0218127402004899zbMath1051.93531DBLPjournals/ijbc/YamamotoHU02OpenAlexW2026498908WikidataQ57723829 ScholiaQ57723829MaRDI QIDQ4736370
Shigeru Yamamoto, Toru Hino, Toshimitsu Ushio
Publication date: 9 August 2004
Published in: International Journal of Bifurcation and Chaos (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s0218127402004899
Related Items (10)
Approximate prediction-based control method for nonlinear oscillatory systems with applications to chaotic systems ⋮ Stabilization of periodic orbits of discrete-time dynamical systems using the prediction-based control: new control law and practical aspects ⋮ A full delayed feedback controller design method for time-delay chaotic systems ⋮ Stability analysis of amplitude death in delay-coupled high-dimensional map networks and their design procedure ⋮ Analytical approximations for the periodic motion of the Duffing system with delayed feedback ⋮ An impulsive multi-delayed feedback control method for stabilizing discrete chaotic systems ⋮ A stabilization method of chaotic systems based on full delayed feedback controller design ⋮ Limitation of time-delay induced amplitude death ⋮ Some sufficient conditions for stabilizing periodic orbits without the odd-number property by delayed feedback control in continuous-time systems ⋮ STABILIZATION OF UNSTABLE PERIODIC ORBITS FOR DISCRETE TIME CHAOTIC SYSTEMS BY USING PERIODIC FEEDBACK
Cites Work
- Limitation of generalized delayed feedback control
- Adaptive modification of the delayed feedback control algorithm with a continuously varying time delay
- Self-locating control of chaotic systems using Newton algorithm.
- Controlling chaos
- On time-delayed feedback control of chaotic systems
- Stability of extended delayed-feedback control for discrete-time chaotic systems
- Dynamic delayed feedback controllers for chaotic discrete-time systems
- Stabilizing unstable periodic orbits of chaotic systems via an optimal principle
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