DocumentCode
2857987
Title
Robust Controller Using Polynomial Chaos Theory
Author
Smith, A. ; Monti, A. ; Ponci, F.
Author_Institution
Dept. of Electr. Eng., South Carolina Univ., Columbia, SC
Volume
5
fYear
2006
fDate
8-12 Oct. 2006
Firstpage
2511
Lastpage
2517
Abstract
This paper describes the application of polynomial chaos theory, PCT, to create a robust controller. It describes a two-degrees-of-freedom controller that uses the measured states as well as the estimated uncertainty of the measured states as feedback. Using the measured states as feedback rejects disturbances, while using the feedback of the uncertainty states compensates for the inadequacies of the feed-forward gain in the presence of parametric changes. The PCT controller utilizes a PCT observer to estimate the uncertainty on the measured states. Because the uncertain states are estimated in closed loop, run-time changes in parameters directly affect the uncertainty estimation. Therefore, estimating uncertainty can compensate for parameter changes in the model. This paper provides experimental results of this novel controller design methodology using a buck converter as an example
Keywords
chaos; closed loop systems; control system synthesis; polynomial approximation; power convertors; robust control; state estimation; uncertain systems; Kalman filtering; buck converter; estimated uncertainty; measured states; polynomial chaos theory; robust controller; state-space method; stochastic system; two-degrees-of-freedom controller; uncertainty estimation; uncertainty states; Chaos; Feedforward systems; Gain measurement; Measurement uncertainty; Observers; Polynomials; Robust control; Runtime; State estimation; State feedback; Kalman filtering; observability; observers; state-space method; stochastic system; uncertainty;
fLanguage
English
Publisher
ieee
Conference_Titel
Industry Applications Conference, 2006. 41st IAS Annual Meeting. Conference Record of the 2006 IEEE
Conference_Location
Tampa, FL
ISSN
0197-2618
Print_ISBN
1-4244-0364-2
Electronic_ISBN
0197-2618
Type
conf
DOI
10.1109/IAS.2006.256892
Filename
4025581
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