Observer-based non-fragile H∞ control for singular systems

2006 SICE-ICASE International Joint Conference

Volumn , Issue , 2006, Pages 3191-3195

  Kim, Jong Hae ^a  

^a SunMoon University   (South Korea)

Author keywords

H control; Linear matrix inequality; Non fragile control; Singular system

Indexed keywords

CONTROLLER DESIGN; GAIN VARIATIONS; NON-FRAGILE CONTROL; SINGULAR SYSTEM;

ASYMPTOTIC STABILITY; CONTROL EQUIPMENT; CONTROL THEORY; FEEDBACK CONTROL; LINEAR MATRIX INEQUALITIES;

SYSTEMS ANALYSIS;

EID: 34250730279     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1109/SICE.2006.314839     Document Type: Conference Paper

References (9)

1. L. H. Keel and S. P. Bhattacharyya, "Robust, fragile, or optimal," IEEE Trans. Automat. Contr., Vol. 42, pp. 1098-1105, 1997.
2. W. M. Haddad and J. Corrado, "Non-fragile controller design via quadratic Lyapunov bounds," Proc. IEEE Contr. Decision on Conf., pp. 2678-2683, 1997.
3. D. Famularo, C. T. Abdallah, A. Jadbabaie, P. Dorato, and W. M. Haddad, "Robust non-fragile LQ controllers: The static state feedback case," Proc. American Control Conference, pp. 1109-1113, 1998.
4. P. Dorato, "Non-fragile controller design: An overview," Proc. American Control Conference, pp. 2829-2831, 1998.
5. A. Jadbabie, C. T. Abdalah, D. Famularo, and P. Dorato, "Robust non-fragile and optimal controller design via linear matrix inequalities," Proc. American Control Conference, pp. 2842-2846, 1998.
6. P. Dorato, C. T. Abdallah, and D. Famularo, "On the design of non-fragile compensators via symbolic quantifier elimination," World Automation Congress, pp. 9-14, 1998.
7. D. J. Bender and A. Laub, "The linear quadratic optimal regulator for descriptor systems," IEEE Trans. Automat. Contr., Vol. 32, pp. 672-688, 1987.
8. ∞ control for descriptor systems: A matrix inequalities," Automatica, Vol. 33, pp. 669-673, 1997.
9. P. Gahinet, A. Nemirovski, A. Laub, and M. Chilali, LMI Control Toolbox, The Mathworks Inc., 1995.