Linear time-varying dynamic systems optimization via higher-order method: A sub-domain approach

Journal of Vibration and Acoustics, Transactions of the ASME

Volumn 122, Issue 1, 2000, Pages 31-35

  Xu, Xiaochun ^a   Agrawal, Sunil K ^a  

^a UNIVERSITY OF DELAWARE   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

LINEAR CONTROL SYSTEMS; OPTIMIZATION; TIME VARYING CONTROL SYSTEMS; VARIATIONAL TECHNIQUES;

LINEAR TIME-VARYING DYNAMIC SYSTEMS;

VIBRATIONS (MECHANICAL);

EID: 0033699168     PISSN: 10489002     EISSN: 15288927     Source Type: Journal    
DOI: 10.1115/1.568434     Document Type: Article

References (10)

1. Agrawal, S. K., and Veeraklaew, T., 1996, “A Higher-Order Method for Dynamic Optimization of a Class of Linear Time-Invariant Systems,” ASME Journal of Dynamic Systems, Measurements, and Control, Vol. 118, No. 4, pp. 786-791.
2. Agrawal, S. K., and Xu, X., 1997, “A New Procedure for Optimization of a Class of Linear Time-Varying Dynamic Systems,” Journal of Vibration and Control, Vol. 3, No. 4, pp. 379-396.
3. Brebbia, C. A., 1978, The Boundary Element Method for Engineers, Pentech Press, London.
4. Bryson, A. E., and Ho, Y. C., 1975, Applied Optimal Control, Hemisphere Publishing Company, Washington.
5. Fletcher, C. A. J., 1984, Computational Galerkin Methods, Springer Verlag, New York.
6. Gelfand, I. S., and Fomin, S. V., 1963, Calculus of Variations, Prentice-Hall Book Company, Engelwood Cliffs, New Jersey.
7. Kirk, D. E., 1970, Optimal Control Theory: An Introduction, Prentice Hall Electrical Engineering Series, Engelwood Cliffs, New Jersey.
8. Pinch, E. R., 1993, Optimal Control and the Calculus of Variations, Oxford University Press, New York.
9. Rugh, W. J., 1996, Linear System Theory, Prentice-Hall Information and Systems Sciences Series, Upper Saddle River, New Jersey.
10. Xu, X., 1999, New Approaches to Optimization of Linear Time-varying Systems and Classes of Nonlinear Dynamic Systems, Ph.D. Thesis, Department of Mechanical Engineering, University of Delaware, Newark, Delaware.