Multicomponent signal: Local analysis and estimation

13th European Signal Processing Conference, EUSIPCO 2005

Volumn , Issue , 2005, Pages 1774-1777

  Jabloun, M ^a,b   Martin, N ^a,b   Vieira, M ^a,b   Leonard, F ^a,b  

^a GIPSA LAB   (France)

^b HYDRO QUÉBEC   (Canada)

Author keywords

[No Author keywords available]

Indexed keywords

INSTANTANEOUS AMPLITUDE; ITS EFFICIENCIES; LIKELIHOOD FUNCTIONS; LOCAL ANALYSIS; LOW SIGNAL-TO-NOISE RATIO; MAXIMUM LIKELIHOOD ESTIMATOR; MONO-COMPONENT; MONO-COMPONENT SIGNAL; MONTE CARLO SIMULATION; MULTICOMPONENT SIGNALS; NONSTATIONARY; OPTIMALITY; POLYNOMIAL FUNCTIONS; SAMPLE NUMBER; STOCHASTIC OPTIMIZATION TECHNIQUES; SYNTHESIS ALGORITHMS; TIME WINDOWS;

ALGORITHMS; CRAMER-RAO BOUNDS; MONTE CARLO METHODS; SIGNAL PROCESSING; SIMULATED ANNEALING;

ESTIMATION;

EID: 84863702219     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (10)

1. A. Francos and M. Porat, "Analysis and Synthesis of Multicomponent Signals Using Positive Time-Frequency Distributions," IEEE Transactions On Signal Processing, vol. 47, pp. 493-504, Feb. 1999.
2. B. Friedlander and J. M. Francos, " Estimation of Amplitude and Phase Parametetrs of Multicomponent Signals," IEEE Transactions On Signal Processing, vol. 43, pp. 917-926, Apr. 1995.
3. C. Rife and R. Boorstyn " Single-Tone Parameter Estimation From Discrete-Time Observations," in IEEE Transactions On Information Theory, vol. 1T-20, pp. 917-926, 1974.
4. M. Jabloun, M. Vieira, N. Martin and F. Leonard, " Local Orthonormal Decomposition for both Instantaneous Amplitude and Frequency of Highly Nonstationary discrete Signals," IMA:The Institute of Mathematics and Its Aplications. Cirencester, United Kingdom, Dec. 14-16. 2004.
5. M. Jabloun, M. Vieira, N. Martin and F. Leonard, "A AM/FM Single Component Signal Reconstruction using a Nonsequential Time Segmentation and Polynomial Modeling ," NSIP: IEEE-EURASIP International Workshop on Nonlinear Signal and Image Processing, Sapporo, Japan, May. 18-20. 2005.
6. M. Vieira, F. Leonard, M. Jabloun and N. Martin "Short Time Single Polynomial Phase Using Legendre functions," in EUSIPCO 2004, Vienna, austria, Sept. 6-10. 2004, pp. 793-796.
7. M. Z. Ikram and G. T Zhou, " Estimation of Multicomponent Polynomial Signals of Mixed Orders," IEEE Transactions On Signal Processing. vol. 81, pp. 2293-2038, 2001.
8. S. Barbarossa, A. Scaglione and G. B Giannakis, " Product Higher Order Function for Multicomponent Polynomial Phase Signal Modeling," IEEE Transactions On Signal Processing. vol. 49, pp. 691-708, Mar. 1998.
9. S. Peleg, B. Porat and B. Friedlander, " The Achievable Accuracy in Estimating the Instantaneous Phase and Frequency of a Constant Amplitude," IEEE Transactions On Signal Processing. vol. 71, pp. 2216-224, Jun. 1993.
10. P. J. M. Van Laarhoven and E. H. L. Aarts, " The Simulated Annealing: Theory and Applications," Kluwer Academic Publishers, 1987.