Output feedback decoupling of linear systems with nonlinear uncertain structure

Journal of the Franklin Institute

Volumn 333, Issue 4, 1996, Pages 625-629

  Koumboulis, F N ^a,b   Skarpetis, M G ^b  

^a UNIVERSITY OF THESSALY   (Greece)

^b NONE

Author keywords

[No Author keywords available]

Indexed keywords

CONTROL SYSTEM ANALYSIS; FEEDBACK; MATRIX ALGEBRA; NONLINEAR SYSTEMS; PROBLEM SOLVING;

DECOUPLED CLOSED LOOP SYSTEM; FEEDBACK MATRICES; INPUT OUTPUT DECOUPLING; LINEAR SYSTEMS; NONLINEAR UNCERTAIN STRUCTURE; UNCERTAINTIES STATIC OUTPUT FEEDBACK LAW;

LINEAR CONTROL SYSTEMS;

EID: 0030190947     PISSN: 00160032     EISSN: None     Source Type: Journal    
DOI: 10.1016/0016-0032(96)00032-4     Document Type: Article

References (9)

1. J. W. Howze, "Necessary and sufficient conditions for decoupling using output feedback", IEEE Trans. Automat. Contr., Vol. 20, pp. 44-46, 1973.
2. M. J. Denham, "A necessary and sufficient condition for decoupling by output feedback", IEEE Trans. Automat. Contr., Vol. 18, pp. 535-536, 1973.
3. W. A. Wolovich, "Output feedback decoupling", IEEE Trans. Automat. Contr., Vol. 20, pp. 651-659, 1975.
4. M. B. Argoun and J. Van de Vegte, "Output feedback decoupling in the frequency domain", Int. J. Contr., Vol. 31, pp. 665-675, 1980.
5. J. Descusse, "A necessary and sufficient condition for decoupling using output feedback", Int. J. Contr. Vol. 31, pp. 833-840,. 1980.
6. M. M. Bayoumi and T. L. Duffield, "Output feedback decoupling and pole placement in linear time-invariant systems", IEEE Trans. Automat. Com., Vol. 22, pp. 142-143, 1977.
7. V. Eldem and A. B. Ozguler, "A solution to the diagonalization problem by constant precompensator and dynamic output feedback", IEEE Trans. Automat. Contr., Vol. 34, pp. 1061-1067, 1989.
8. P. N. Paraskevopoulos and F. N. Koumboulis, "A new approach to the decoupling problem of linear time-invariant systems", J. Franklin Instit., Vol. 329, pp. 347-369, 1992.
9. F. N. Koumboulis and M. G. Skarpetis, "Input output decoupling for linear systems with nonlinear uncertain structure", J. Franklin Institute, Vol. 333, pp. 593-624, 1996.