Stabilisation of parameterically perturbed input-delay systems with saturating actuator

International Journal of Systems Science

Volumn 41, Issue 11, 2010, Pages 1273-1280

  Liu, Pin Lin ^a  

^a CHIENKUO TECHNOLOGY UNIVERSITY   (Taiwan)

Author keywords

delay dependent; saturating actuator; stabilisation; time delay

Indexed keywords

BOUNDED PARAMETERS; COMPARISON THEOREM; DELAY-DEPENDENT; DYNAMIC FEEDBACK CONTROLLERS; DYNAMIC OUTPUT FEEDBACK CONTROLLER; INPUT-DELAY; MATRIX MEASURES; MODEL TRANSFORMATION TECHNIQUE; NUMERICAL EXAMPLE; PARAMETRIC PERTURBATIONS; SATURATING ACTUATOR; STABILISATION; SUFFICIENT CONDITIONS; UNCERTAIN TIME DELAY;

FEEDBACK CONTROL; LINEAR TRANSFORMATIONS; LYAPUNOV FUNCTIONS; NONLINEAR CONTROL SYSTEMS; TIME DELAY;

ACTUATORS;

EID: 77957761147     PISSN: 00207721     EISSN: 14645319     Source Type: Journal    
DOI: 10.1080/00207720802011332     Document Type: Article

References (15)

1. Cao, Y.Y., Lin, Z., and Hu, T. (2002), ''Stability Analysis of Linear Time-delay Systems Subject to Input Saturation,'' IEEE Transactions on Circuits and Systems-I Fundamental Theory and Applications, 49, 233-240. (Pubitemid 34291474)
2. Chou, J.H., Horng, I.R., and Chen, B.S. (1989), ''Dynamic Feedback Compensator for Uncertain Time-delay Systems Containing Saturating Actuator,'' International Journal of Control, 49, 961-968.
3. Glattfelder, A.H., and Schaufelberger, M. (1983), ''Stability Analysis of Single Loop Control Systems with Saturation and Antirust-windup Circuit,'' IEEE Transaction Automatic Control, 28, 1074-1080.
4. Goubet, B., Dambrine, M., and Richard, J.P.D. (1997), ''Stability of Perturbed Systems with Time-varying Delays,'' Systems and Control Letters, 31, 155-163.
5. Halanay, A. (1966), Differential Equations: Stability, Oscillations, Time lags, New York: Academic Press.
6. Kharitonov, V.L., and Zhabko, A.P. (2003), ''Lyapunov- Krasovskii Approach to the Robust Stability Analysis of Time-delay Systems,'' Automatica, 39, 15-20.
7. Lakshmikantham, V., and Leela, S. (1969), Differential and Integral Inequalities, New York: Academic Press.
8. Liu, P.L. (1995), ''Stabilization of Input Delay Constrained Systems with Delay-dependence,'' International Journal of Systems Science, 26, 245-255.
9. Liu, P.L. (2001), ''Stabilization of Singularly Perturbed Multiple Time-delay Systems with Saturating Actuator,'' International Journal of Systems Science, 32, 1041-1045.
10. Liu, P.L. (2005), ''Delay-dependent Asymptotic Stabilitzation for Uncertain Time-delay Systems with Saturating Actuators,'' International Journal of Applied Mathematics and Computer Science, 15, 45-51.
11. Lu, C.Y., Tsai, J.S.H., and Su, T.J. (2002), ''On Improved Delay-dependent Robust Stability Criteria for Uncertain Systems with Multiple-state Delays,'' IEEE Transactions on Circuits and Systems-I Fundamental Theory and Applications, 49, 253-256.
12. Niculescu, S.I., Dion, J.M., and Dugard, L. (1996), ''Robust Stabilization for Uncertain Time-delay Systems Containing Saturating Actuators,'' IEEE Transaction Automatic Control, 41, 742-747.
13. Su, H.Y, Liu, F., and Chu, J. (2001), ''Robust Stabilization of Uncertain Time-delay Systems Containing Saturating Actuators,'' IEE Proceeding Control Theory Application, 148, 323-328.
14. Su, T.J., Lu, C.Y., and Tsai, J.S.H. (2002), ''Delaydependent Robust Stabilization for Uncertain Time-delay Systems With Saturating Actuator-LMI Approach in Proc. of the American Control Conference, Anchorage, 3357-3358.
15. Tsay, J.T., and Liu, P.L. (1996), ''Dynamic Feedback Compensator for Constrained Uncertain Time-delay Systems,'' Journal of the Chinese Institute of Electrical Engineers, 3, 359-365.