An efficient algorithm for computing qft bounds

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

Volumn 119, Issue 3, 1997, Pages 548-552

  Rodrigues, J M ^a   Chait, Y ^b   Hollot, C V ^c  

^a Presently a System Applications Engineer at Andover Control   (United States)

^b UNIVERSITY OF MASSACHUSETTS   (United States)

^c University of Massachusetts   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0001223475     PISSN: 00220434     EISSN: 15289028     Source Type: Journal    
DOI: 10.1115/1.2801292     Document Type: Article

References (14)

1. Barmish, B. R., 1994, New Tools for Robustness of Linear Systems, Macmillan, New York.
2. Bartlett, A. C, Hollot, C. V., and Huang, L., 1988, “Root Locations of an Entire Polytopc of Polynomials: It Suffices to Check the Edges,” Mathematics of Control, Signals and Systems, Vol. 1, pp. 61-71.
3. Borghesani, C., Chait, Y., and Yaniv, O., 1995, The Quantitative Feedback Theory Toolbox for MATLAB. The MathWorks, MA.
4. Chait, Y., and Yaniv, O., 1993, “Multi-Input/Single-Outp.ut Computer-Aided Control Design Using the Quantitative Feedback Theory,” Int. J. Robust and Nonlinear Control, Vol. 3, pp. 47-54.
5. Chait, Y., Borghesani, C., and Zheng, Y., 1995, “Single-Loop QFT Design for Robust Performance in the Presence of Non-Parametric Uncertainties,” ASME Journal of Dynamic Systems, Measurements, and Control, Vol. 117, pp. 420-424.
6. Horowitz, I. M., 1992, Quantitative Feedback Theory (QFT), QFT Publications, Boulder, CO, 80303.
7. Jayasuriya, S., 1990, “QFT Type Design for Maximizing Tolerable Disturbances in Structured Uncertain Systems,” Recent Developments in Quantitative Feedback Theory, O.D.I. Nwokah, ed., ASME Pubs., pp. 51-58.
8. Longdon, L., and East, D. J., 1978, “A Simple Geometrical Technique for Determining Loop Frequency Response Bounds Which Achieve Prescribed Sensitivity Specifications,” Int. J. Control, Vol. 30(1), pp. 153-158.
9. Nordgren, R. E., Franchek, M. A., and Nwokah, O. D. I., 1995, “A Design Procedure for the Exact H-infinity Robust Performance Problem,” Int. J. Robust & Nonlinear Control, Vol. 5, pp. 107-118.
10. Rodrigues, J. M., 1995, “Toward Exorcising the Curse of Dimensionality from Bound Computation in the Quantitative Feedback Theory,” M.S. thesis, Department of Mechanical and Industrial Engineering, University of Massachusetts, Amherst.
11. Schreier, R., 1995, “Computing the Convex Hull in 2 Dimensions,” a shareware MATLAB code, Oregon State University.
12. Thompson, D. F„ and Nwokah, O. D. I., 1989, “Stability and Optimal Design in Qualitative Feedback Theory,” presented at the ASME Winter Annual Meeting, ASME Paper No, 89-WA/DSC-39.
13. Wang, G. G., Chen, C. W., and Wang S. H., 1991, “Equations for Loop Bound in Quantitative Feedback Theory,” Procs. Conf. On Decision and Control, pp. 2968-2969.
14. Yaniv, O., and Chait, Y., 1993, “Direct Control Design in Sampled-Data Uncertain Systems,” Automatica, Vol. 29, pp. 365-372.