Modal parameter estimation using the state space method

Journal of Sound and Vibration

Volumn 197, Issue 4, 1996, Pages 387-402

  Liu, K ^a  

^a DALHOUSIE UNIVERSITY   (Canada)

Author keywords

[No Author keywords available]

Indexed keywords

COMPUTATIONAL METHODS; DAMPING; DIFFERENTIATION (CALCULUS); EIGENVALUES AND EIGENFUNCTIONS; PARAMETER ESTIMATION; ROBUSTNESS (CONTROL SYSTEMS); SIGNAL PROCESSING; STATE SPACE METHODS;

DAMPED COMPLEX EXPONENTIAL RESPONSE METHODS; EIGENDECOMPOSITION METHODS; FREE DECAY RESPONSES; PRONY METHOD; ROOT SOLVER ROUTINES; SINGULAR VALUE DECOMPOSITION (SVD);

MODAL ANALYSIS;

EID: 0030574215     PISSN: 0022460X     EISSN: None     Source Type: Journal    
DOI: 10.1006/jsvi.1996.0539     Document Type: Article

References (17)

1. H. M. KIM and H. H. DOIRON 1992 Sound and Vibration June, 24-30. On-orbit modal identification of large space structures.
2. S. R. IBRAHIM and E. C. MIKULCIK 1977 Shock and Vibration Bulletin 47, 183-198. A method for the direct identification of vibration parameters from time domain responses.
3. S. A. ZAGHLOOL 1980 Journal of Sound and Vibration 72, 205-234. Single-station time-domain (SSTD) vibration testing technique: theory and application.
4. P. DAVIES 1983 Journal of Sound and Vibration 89, 571-583. A recursive approach to Prony parameter estimation.
5. S. L. MARPLE, JR. 1987 Digital Spectral Analysis with Applications. Englewood Cliffs, NJ: Prentice-Hall.
6. J. E. COOPER 1989 International Journal of Analytical and Experimental Modal Analysis 4, 51-57. Comparison of some time-domain system identification techniques using approximate data correlations.
7. D. W. TUFTS and R. KUMARESAN 1982 Proceedings of the IEEE 70, 975-989. Estimation of frequencies of multiple sinusoids: making linear prediction perform like maximum likelihood.
8. B. D. RAO and K. S. ARUN 1992 Proceedings of the IEEE 80, 282-309. Model based processing of signals: a state space approach.
9. A. VAN DER VERN, E. F. DEPRETTERE and A. L. SWINDLEHURST 1993 Proceedings of the IEEE 81, 1277-1308. Subspace-based signal analysis using SVD.
10. J. JUANG and R. S. PAPPA 1985 Journal of Guidance 8, 620-627. An eigensystem realization algorithm for modal parameter identification and model reduction.
11. S. R. IBRAHIM 1987 Journal of Sound and Vibration 115, 47-57. An upper Hessenberg sparse matrix algorithm for modal identification on minicomputers.
12. P. E. GAUTIER, C. GONTIER and M. SMALL 1995 Journal of Sound and Vibration 179, 227-242. Robustness of an ARMA identification method for modal analysis of mechanical systems in the presence of noise.
13. G. H. GOLUB and C. F. VAN LOAN 1989 Matrix Computations. Baltimore, MD: Johns Hopkins University Press.
14. Y. YAO and S. M. PANDIT 1994 IEEE Transactions on Signal Processing 42, 3016-3025. Variance of least squares estimators for a damped sinusoidal process.
15. Y. YAO and S. M. PANDIT 1995 IEEE Transactions on Signal Processing 43, 878-885. Cramer-Rao lower bounds for a damped sinusoidal process.
16. D. W. TUFTS and A. A. SHAH 1993 IEEE Transactions on Signal Processing 41, 1716-1721. Estimation of a signal waveform from noisy data using low-rank approximation to a data matrix.
17. J. FUCHS 1988 IEEE Transactions on Acoustics, Speech, and Signal Processing 36, 1846-1853. Estimating the number of sinusoids in additive white noise.