Difference feedback can stabilize uncertain steady states

IEEE Transactions on Automatic Control

Volumn 46, Issue 12, 2001, Pages 1908-1913

  Kokame, H ^a   Hirata, K ^a   Konishi, K ^a   Mori, T ^b  

^a Osaka Prefecture University   (Japan)

^b KYOTO INSTITUTE OF TECHNOLOGY   (Japan)

Author keywords

Cart pendulum system; Delay differential equation; Difference feedback; Stabilization; Uncertain steady state

Indexed keywords

CONTROL SYSTEM ANALYSIS; DIFFERENTIAL EQUATIONS; EIGENVALUES AND EIGENFUNCTIONS; FEEDBACK CONTROL; UNCERTAIN SYSTEMS;

UNCERTAIN STEADY STATES;

NONLINEAR CONTROL SYSTEMS;

EID: 0035707625     PISSN: 00189286     EISSN: None     Source Type: Journal    
DOI: 10.1109/9.975474     Document Type: Article

References (19)

1. Stabilization and characterization of unstable steady states in a laser
2. Controlling unstable periodic orbits by a delayed continuous feedback
3. An experimental study on stabilization of unstable periodic motion in magneto-elastic chaos
4. Derivative control of the steady state in Chua's circuit driven in the chaotic region
5. Mechanism of time-delayed feedback control
6. Delayed feedback control: A practical method for stabilization under large uncertainties
7. State difference feedback for stabilizing uncertain steady states of nonlinear systems
8. Observer-based delayed-feedback control for discrete-time chaotic systems
9. On analytical properties of delayed feedback control of chaos
10. Stabilization of an unstable steady state in a Mackey-Glass system
11. Stability and robust stability of time-delay systems: A guided tour
12. Continuous control of chaos by self-controlling feedback
13. Experimental control of chaos by delayed self-controlling feedback
14. Control of chaos via extended delay feedback
15. Limitation of delayed feedback control in nonlinear discrete-time systems
16. A generalization of delayed feedback control in chaotic discrete-time systems
17. On pole assignment in multi-input controllable linear systems
18. A dynamic delayed feedback controller for chaotic discrete-time systems