On disturbance decoupled observers for a class of bilinear systems

Journal of Dynamic Systems, Measurement and Control, Transactions of the ASME

Volumn 120, Issue 3, 1998, Pages 371-377

  Zasadzinski, M ^a   Rafaralahy, H ^a   Mechmeche, C ^a   Darouach, M ^a  

^a CENTRE DE RECHERCHE EN AUTOMATIQUE DE NANCY   (France)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0004903545     PISSN: 00220434     EISSN: 15289028     Source Type: Journal    
DOI: 10.1115/1.2805411     Document Type: Article

References (20)

1. Bornard, G., Couenne, N., and Celle, F., 1988, “Regularly Persistent Observers for Bilinear Systems,” Lecture Notes in Control and Information Sciences, New Trends in Nonlinear Control Theory, pp. 130-140.
2. Chang, S. K., and Hsu, P. L., 1993, “Fault Detection Observer Design for Linear Systems with Unknown Inputs,” Proceedings, 2nd European Control Conference, Groningen.
3. Darouach, M., Zasadzinski, M., and Xu, S. J., 1994, “Full-Order Observers for Linear Systems with Unknown Inputs,” IEEE Transactions on Automatic Control, Vol. 39, pp. 606-609.
4. Frank, P. M., 1993, “Advances in Observer-Based Fault Diagnosis,” Proceedings, International Conference on Fault Diagnosis, TOOLDIAG’93, Toulouse.
5. Funahashi, Y., 1979, “Stable State Estimator for Bilinear Systems,” International Journal of Control, Vol. 29, pp. 181-188.
6. Grasselli, O. M., and Isidori, A., 1981, “An Existence Theorem for Observers of Bilinear Systems,” IEEE Transactions on Automatic Control, Vol. AC-26, pp. 1299-1300.
7. Hac, A., 1992, “Design of Disturbance Decoupled Observer for Bilinear Systems,” ASME Journal of Dynamic Systems, Measurement, and Control, Vol. U4, pp. 556-562.
8. Hara, S., and Furuta, K., 1976, “Minimal Order State Observers for Bilinear Systems,” international Journal of Control, Vol. 24, pp. 705-718.
9. Hou, M., and Müller, P. C., 1992, “Design of Observers for Linear Systems with Unknown Inputs,” IEEE Transactions on Automatic Control, Vol. 37, pp. 871-875.
10. Kinnaert, M., Peng, Y., and Hammouri, H., 1995, “The Fundamental Problem of Residual Generation for Bilinear Systems up to Output Injection,” Proceedings, 3rd European Control Conference, Roma.
11. Kudva, P., Viswanadham, N and Ramakrishna, A., 1980, “Observers for Linear Systems with Unknown Inputs,” IEEE Transactions on Automatic Control, Vol. 25, pp. 113-115.
12. Kurek, J., 1983, “The State Reconstruction for Linear Systems with Unknown Inputs,” IEEE Transactions on Automatic Control, Vol. 36, pp. 511-515.
13. Malass, S. O., Zasadzinski, M., lung, C., Hayar, M., and Darouach, M., 1994, “H» Design Using Normalized Coprime Factors: An Application to an Electromechanical Actuator,” Proceedings, 3rd IEEE Conference on Control Applications, Glasgow.
14. Mohler, R. R., 1991, Nonlinear Systems, Volume II, Applications to Bilinear Control, Prentice Hall.
15. Rugb, W. J., 1981, Nonlinear System Theory: The Volterra/Wiener Approach, The Johns Hopkins University Press.
16. Saif, M., 1993, “A Disturbance Accomodating Estimator for Bilinear Systems,” Proceedings, American Control Conference, San Francisco.
17. Williamson, D., 1977, “Observation of Bilinear Systems with Application to Biological Control,” Automatica, Vol. 13, pp. 243-254.
18. Yu, D., and Shields, D. N., 1995, “Fault Diagnosis in Bilinear Systems—A Survey,” Proceedings, 3rd European Control Conference, Roma.
19. Yu, D., and Shields, D. N., 1996, “A Bilinear Fault Detection Observer,” Automatica, Vol. 32, pp. 1597-1602.
20. Yu, D., Shields, D. N., and S. Daley, 1996, “A Bilinear Fault Detection Observer and Its Application to a Hydraulic Drive System,” International Journal of Control, Vol. 64, pp. 1023-1047.