Title :
Model reduction by Kautz filters
Author :
den Brinker, A.C.
Author_Institution :
Eindhoven University of Technology, P.O. Box 513, NL-5600 MB Eindhoven, Netherlands
Abstract :
A method is presented for model reduction. It is based on the representation of the original model in an (exact) Kautz series. The Kautz series is an orthonormal model and is non-unique: it depends on the ordering of the poles. The ordering of the poles can be chosen such that the last sections contribute least or the first sections contribute most to the overall impulse response of the originalsystem (in a quadratic sense). Having a specific ordering, the reduced model order, say n, can be chosen by considering the energy contained in a truncated representation. The resulting reduced order model is obtained simply by truncation of the Kautz series at the nth term.
Keywords :
Adaptation models; Mathematical model; Matrix decomposition; Numerical models; Poles and zeros; Polynomials; Reduced order systems;
Conference_Titel :
European Signal Processing Conference, 1996. EUSIPCO 1996. 8th
Conference_Location :
Trieste, Italy
Print_ISBN :
978-888-6179-83-6