DocumentCode :
606968
Title :
N4SID and MOESP subspace identification methods
Author :
Jamaludin, I.W. ; Wahab, N.A. ; Khalid, N.S. ; Sahlan, Shafishuhaza ; Ibrahim, Z. ; Rahmat, M.F.
Author_Institution :
Mechatron. Dept., Univ. Teknikal Malaysia Melaka, Durian Tunggal, Malaysia
fYear :
2013
fDate :
8-10 March 2013
Firstpage :
140
Lastpage :
145
Abstract :
Multivariable Output Error State Space (MOESP) and Numerical algorithms for Subspace State Space System Identification (N4SID) algorithms are two well known subspace identification techniques discussed in this paper. Due to the use of robust numerical tools such as QR decomposition and singular value decomposition (SVD), these identification techniques are often implemented for multivariable systems. Subspace identification algorithms are attractive since the state space form is highly suitable to estimate, predict, filters as well as for control design. In literature, there are several simulation studies for MOESP and N4SID algorithms performed in offline and online mode. In this paper, order selection, validity and the stability for both algorithms for model identification of a glass tube manufacturing process system is considered. The weighting factor α, used in online identification is obtained from trial and error and particle swarm optimization (PSO). Utilizing PSO, the value of α is determined in the online identification and a more accurate result with lower computation time is obtained.
Keywords :
filtering theory; glass industry; glass manufacture; numerical analysis; particle swarm optimisation; pipes; prediction theory; singular value decomposition; state-space methods; MOESP algorithms; N4SID algorithms; PSO; QR decomposition; SVD; computation time; control design; filter prediction; glass tube manufacturing process system; model identification; multivariable output error state space; multivariable systems; numerical algorithms for subspace state space system identification algorithms; offline mode; online identification; online mode; order selection; particle swarm optimization; robust numerical tools; singular value decomposition; state space form; subspace identification algorithms; subspace identification methods; subspace identification techniques; weighting factor; Algorithm design and analysis; Computational modeling; Matrix decomposition; Observability; Signal processing; Signal processing algorithms; Singular value decomposition; Hankel matrices; MOESP; N4SID; QR decomposition; singular value decomposition; subspace identification;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Signal Processing and its Applications (CSPA), 2013 IEEE 9th International Colloquium on
Conference_Location :
Kuala Lumpur
Print_ISBN :
978-1-4673-5608-4
Type :
conf
DOI :
10.1109/CSPA.2013.6530030
Filename :
6530030
Link To Document :
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