Exponential parameters measurement using a modified Prony method

Conference Record - IEEE Instrumentation and Measurement Technology Conference

Volumn 3, Issue , 2004, Pages 1590-1594

  Dupuis, Pascal ^a   Sels, Tom ^a   Driesen, Johan ^a   Belmans, Ronnie ^a  

^a UNIVERSITY OF LEUVEN   (Belgium)

Author keywords

Impulse response; Parameter estimation; Prony method; System identification

Indexed keywords

EXPONENTIALLY MODULATED SINES; PRONY METHOD; ROOT MEAN SQUARE (RMS) VALUES; VOLTAGE WAVEFORMS;

APPROXIMATION THEORY; COMPUTATIONAL METHODS; DEGREES OF FREEDOM (MECHANICS); FOURIER TRANSFORMS; FUNCTIONS; IMPULSE RESPONSE; LINEAR EQUATIONS; PARAMETER ESTIMATION; PERTURBATION TECHNIQUES; POLYNOMIALS; SPURIOUS SIGNAL NOISE; VOLTAGE MEASUREMENT;

IDENTIFICATION (CONTROL SYSTEMS);

EID: 4644291068     PISSN: 10915281     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1109/IMTC.2004.1351386     Document Type: Conference Paper

References (10)

1. L. Ljung, System identification: theory for the user. Engle-wood Cliffs, NJ: Prenctice Hall, Inc., 1987.
2. R. Pintelon and J. Schoukens, System Identification: A Frequency Domain Approach. Piscataway, NJ: IEEE Press, 2001.
3. I. A. Henderson and J. McGhee, Multifrequency binary sequence identification of simulated control systems, K. Godfrey, Ed. Prentice- Hall, 1993.
4. G. N. Dovzhenko, D. L. Dovzhenko, and V. B. Smirnov, "Analysis of multiexponential curves by the Prony method," Optics and Spectroscopy, vol. 86, no. 1, pp. 15-18, 1999.
5. N. Kannan and D. Kundu, "Estimating parameters in the damped exponential model," Signal Processing, vol. 81, pp. 2343-2351, Nov 2001.
6. Baron G. Riche de Prony, "Essai expérimental et analytique sur les lois de la dilatabilité de fluides élastiques et sur les celles de la force expansive de la vapeur de l'eau et de la vapeur de l'alkool, à différentes températures," Journal de l'École Polytechnique, vol. 1, no. 2, pp. 24-76, An III (1795).
7. S. Van Huffel and J. Vandewalle, The Total Least Squares Problem: computational aspects and analysis, ser. Frontiers in Applied Mathematics. Philadelphia, PA: Siam, 1991, vol. 9.
8. T. Abatzoglou, J. Mendel, and G. Harada, "The constrained Total Least Squares technique and its application to harmonic superresolution," IEEE Trans. Signal Processing, vol. 39, pp. 1070-1086, 1991.
9. P. Lemmerling, "Structured Total Least Squares: analysis, algorithms, and applications," Ph.D. dissertation, Dept. of Elect. Eng., ESAT-SISTA/COSIC, K.U.Leuven, May 1999.
10. P. Lemmerling, L. Vanhamme, S. Van Huffel, and B. De Moor, "IQML-like algorithms for solving structured Total Least Squares problems: a unified view," Signal Processing, vol. 81, pp. 1935-1945, Sep 2001.