Quantitative Measures of Robustness for Systems Including Delayed Perturbations

IEEE Transactions on Automatic Control

Volumn 34, Issue 11, 1989, Pages 1203-1204

  Cheres, E ^a   Palmor, Z J ^b   Gutman, S ^b  

^a ISRAEL ELECTRIC CORPORATION   (Israel)

^b TECHNION ISRAEL INSTITUTE OF TECHNOLOGY   (Israel)

Author keywords

[No Author keywords available]

Indexed keywords

CONTROL SYSTEMS, LINEAR--ROBUSTNESS; CONTROL SYSTEMS, TIME VARYING; MATHEMATICAL TECHNIQUES--PERTURBATION TECHNIQUES; SYSTEM STABILITY;

DELAYED PERTURBATIONS; NONDELAYED PERTURBATIONS; NONLINEAR PERTURBATIONS; RAZUMIKHIN STABILITY THEORY;

CONTROL SYSTEMS, DELAY;

EID: 0024768481     PISSN: 00189286     EISSN: 15582523     Source Type: Journal    
DOI: 10.1109/9.40754     Document Type: Article

References (6)

1. J. Hale and M. Toda, Theory of Functional Differential Equations, New York: Springer-Verlag, 1977.
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3. B. R. Barmish and G. Leitmann, “On ultimate boundedness control of uncertain systems in the absence of matching assumptions,” IEEE Trans. Automat. Contr., vol. AC-27, pp. 153–158, Feb. 1982.
4. R. K. Yedavalli and Z. Liang, “Reduced conservations in stability robustness bounds by state transformation,” IEEE Trans. Automat. Contr., vol. AC-31, pp. 863–866, Sept. 1986.
5. D. D. Siljak, Large Scale Dynamic Systems: Stability & Structure. Amsterdam, The Netherlands: North-Holland, 1978.
6. D. Y. Xu, “Stability criteria for linear delay differential systems,” Int. J. Syst. Sci., vol. 18, pp. 1433–1441, Aug. 1987.