LQG Controllers for State-Space Systems with Pure Transport Delays: Application to Hot Strip Mills

Automatica

Volumn 34, Issue 10, 1998, Pages 1169-1184

  Grimble, M J ^a   Hearns, G ^a  

^a UNIVERSITY OF STRATHCLYDE   (United Kingdom)

Author keywords

Delay analysis; LQG control; Regulation; Robustness; Stability

Indexed keywords

CONTROL SYSTEM SYNTHESIS; FEEDBACK; HOT ROLLING MILLS; LINEAR CONTROL SYSTEMS; OPTIMAL CONTROL SYSTEMS; ROBUSTNESS (CONTROL SYSTEMS); STATE ESTIMATION; STATE SPACE METHODS; STOCHASTIC CONTROL SYSTEMS; STRIP MILLS; SYSTEM STABILITY;

CONTINUOUS-TIME SYSTEMS; PURE TRANSPORT DELAYS;

MULTIVARIABLE CONTROL SYSTEMS;

EID: 0032184162     PISSN: 00051098     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0005-1098(98)00067-3     Document Type: Article

References (17)

1. Astrom, K. J. (1977). Frequency domain properties of Otto Smith regulators. Int. J. Control, 26(2), 307-314.
2. Athans, M. (1971). The role and use of the stochastic linear-quadratic-Gaussian problem in control system design. IEEE Trans Automat. Control, AC-16(6), 529-551.
3. Fuller, A. T. (1968). Optimal nonlinear control of systems with pure delay. Int. J. Control, 8(2), 145-168.
4. Ginzburg, V. B. (1989). Steel Rolling Technology: Theory and Practice, Marcel Dekker, New York.
5. Grimble, M. J. (1978). The design of stochastic optimal feedback control systems. IEE Proc., 125(11), 1275-1284.
6. Grimble, M. J. (1979a). Optimal control of linear systems with cross-product weighting. IEE Proc., 126(1), 95-103.
7. Grimble, M. J. (1979b). Solution of the stochastic optimal control problem in the s-domain for systems with time delay. IEE Proc., 126(7), 697-704.
8. Grimble, M. J. and M. A. Johnson (1988). Optimal Multivariable Control and Estimation Theory. Parts 1 and 2. Wiley, London.
9. Grimble, M. J. (1994). Robust Industrial Control: A Polynomial Approach for Optimal Systems. Prentice Hall, Hemel Hempstead.
10. Kalman, R. E. and R. S. Bucy (1961). New results in linear filtering and prediction theory. J. Basic Engng. 83, 95-108.
11. Kleinman, D. L. (1969). Optimal control of linear systems with time-delay and observation noise. IEEE Trans. Automat. Control, 524-527.
12. Marshall, J. E. (1974). Extension of O. J. Smith's method to digital and other systems. Int. J. Control, 19(5), 933-939.
13. Marshall, J. E., B. Ireland and Garland (1977). Comments on an extension of predictor control for systems with control time-delays. Int. J. Control, 26(6), 981-982.
14. Schmotzer, R. E. and G. L. Blankenship (1978). A simple proof of the separation theorem for linear stochastic systems with time delays. IEEE Trans. Automat. Control, AC-23(4), 734-735.
15. Shaked, U. (1976). A general transfer function approach to the steady-state linear quadratic Gaussian stochastic control problem. Int. J. Control, 24(6), 771-800.
16. Smith, O. J. M. (1959). A controller to overcome dead time. ISA J. 6(2), 28-33.
17. Tse, E. (1971). On the optimal control of stochastic linear systems. IEEE Trans Automat. Control, AC-16(6), 776-785.