Observers for systems with implicit output

IEEE Transactions on Automatic Control

Volumn 45, Issue 1, 2000, Pages 168-173

  Matveev, A ^a   Hu, X ^b   Frezza, R ^c   Rehbinder, H ^b  

^a ST PETERSBURG STATE UNIVERSITY   (Russian Federation)

^b ROYAL INSTITUTE OF TECHNOLOGY   (Sweden)

^c UNIVERSITY OF PADOVA   (Italy)

Author keywords

[No Author keywords available]

Indexed keywords

COMPUTER SIMULATION; DIFFERENTIAL EQUATIONS; LINEAR CONTROL SYSTEMS; LYAPUNOV METHODS; MATRIX ALGEBRA; THEOREM PROVING; TIME VARYING SYSTEMS; VECTORS;

IMPLICIT OUTPUT; LINEAR TIME VARYING SYSTEMS; OBSERVERS;

SYSTEM STABILITY;

EID: 0033891213     PISSN: 00189286     EISSN: None     Source Type: Journal    
DOI: 10.1109/9.827378     Document Type: Article

References (7)

1. R. Brockett, Finite Dimensional Linear Systems. New York: Wiley, 1970.
2. W. Hahn, Stability of Motion. Berlin, Germany: Springer-Verlag, 1967.
3. J. L. Daleckii and M. G. Krein, Stability of Solutions of Differential Equations in Banach Space. Providence, RI: American Mathematical Society, 1974.
4. M. Jankovic and B. K. Ghosh, "Visually guided ranging from observations of points, lines and curves via an identifier based nonlinear observer," Syst. Contr. Lett., vol. 25, pp. 63-73, 1995.
5. S. Soatto, R. Frezza, and P Perona, "Motion estimation via dynamic vision," IEEE Trans. Automat. Contr., vol. 41, Mar. 1996.
6. L. Matthies, T. Kanade, and R. Szeliski, " Kalman filter-based algorithms for estimating depth from image sequences," Int. J. Comput. Vision, vol. 3, pp. 209-236, 1989.
7. B. Anderson, "Exponential stability on linear equations arising inadaptive identification," IEEE Trans. Automat. Contr., vol. 22, pp. 83-88, Jan. 1977.