Delay-independent stability of reset control systems

IECON Proceedings (Industrial Electronics Conference)

Volumn , Issue , 2006, Pages 665-670

  Baños, Alfonso ^a   Barreiro, Antonio ^b  

^a UNIVERSITY OF MURCIA   (Spain)

^b UNIVERSITY OF VIGO   (Spain)

Author keywords

[No Author keywords available]

Indexed keywords

CONTROL SYSTEM STABILITY; DELAY CONTROL SYSTEMS; ELECTRONICS INDUSTRY; IDENTIFICATION (CONTROL SYSTEMS); INDUSTRIAL ELECTRONICS; LINEAR CONTROL SYSTEMS; STABILITY CRITERIA; SYSTEM STABILITY;

A-STABLE; ANNUAL CONFERENCE; DELAY-INDEPENDENT; FREQUENCY DOMAINS; FUNDAMENTAL LIMITATIONS; KYP LEMMA; LTI SYSTEMS; RESET CONTROL; STABILITY RESULTS; TIME-DELAYS;

CONTROL SYSTEMS;

EID: 50249184611     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1109/IECON.2006.348049     Document Type: Conference Paper

References (14)

1. Beker, O., Analysis of reset control systems, Ph. D. Thesis, University of Massachusetts Amherst, 2001.
2. Beker. O, C.V. Hollot, Y. Chait and H. Han. (2004). Fundamental properties of reset control systems. Automatica, 40, pp.905-915.
3. Bliman, P.A. (2000). Stability of nonlinear delay systems: delay-independent small gain theorem and frequency domain interpretation of the Lyapunov-Krasovskii method. Technical Report. 3969, INRIA, France.
4. Bliman, P.A., (2001). Stability of linear delay systems. A note on frequency domain interpretation of Lyapunov-Krasovskii method. Proc. of 6th European Control Conference, Porto, Portugal, 4-7 Sept. 2001.
5. Chen, J. and H.A. Latchman, (1995). Frequency sweeping tests for stability independent of the delay. IEEE Trans. Aut. Ctrl, 40, pp. 1640-1645.
6. Clegg, J. C. (1958), A nonlinear integrator for servomechnisms, Transactions A.I.E.E.m, Part II, 77. pp. 41-42.
7. Heemels W.P.M.H, M.K. Çamhbel, A.J. van der Schaft, J.M. Schumacher, (2003). On the existence an uniqueness of solution trajectories to hybrid dynamical systems, in Nonlinear and hybrid systems in automotive control, pp.391-421. R. Johansson, A. Rantzer Eds., Springer. London.
8. Hespanha, J. P., and Morse A. S. (2002), Switching between stabilizing controllers. Automatica. 38, 11, pp. 1905-1917.
9. Horowitz, I. M., and Rosenbaum (1975), Nonlinear design for cost of feedback reduction in systems with large parameter uncertainty, International Journal of Control, 24, 6, pp. 977-1001.
10. Gu. K., Kharitonov. V. L., and Chen J. (2003), Stability of time-delay systems, Birkhauser, Boston.
11. Krishman, K.R. and Horowitz, I. M. (1974), Synthesis of a nonlinear feedback system with significant plant-ignorance for prescribed system tolerances, International Journal of Control, 19. 4, pp. 689-706.
12. Rantzer. A. (1996). On the Kalman-Yacubovich-Popov lemma. Systems & Contml Letters, 28, pp.7-10.
13. Nešić D., L. Zacearian and A.R. Teel (2005). Stability properties of reset systems. Proc. of 16th IFAC World Congress. Prague, Czech Republic. July 3-8, 2005.
14. Vidyasagar, M. (1993). Nonlinear systems stability, Prentice-Hall, London.