Measure of some time-frequency distributions concentration

Signal Processing

Volumn 81, Issue 3, 2001, Pages 621-631

  Stankovi, Ljubiša ^a  

^a UNIVERSITY OF MONTENEGRO   (Montenegro)

Author keywords

[No Author keywords available]

Indexed keywords

PROBABILITY DISTRIBUTIONS;

TIME-FREQUENCY DISTRIBUTIONS;

DIGITAL SIGNAL PROCESSING;

EID: 0035276299     PISSN: 01651684     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0165-1684(00)00236-X     Document Type: Article

References (19)

1. M.G. Amin Recursive kernels for time–frequency signal representations IEEE Signal Process. Lett. 3 1 1996 16 18
2. R.G. Baraniuk, D.L. Jones, A signal dependent time–frequency representation: Optimal kernel design, IEEE Trans. Signal Process. 41 (4) (April 1993) 1589–1602.
3. R.G. Baraniuk D.L. Jones Signal-dependent time–frequency analysis using radially-Gaussian kernel IEEE Trans. Signal Process. 41 3 1993 263 284
4. L. Cohen Distributions concentrated along the instantaneous frequency SPIE, Adv. Signal Process. Algebra Arch. Imp. 1348 1990 149 157
5. L. Cohen Time–frequency Signal Analysis 1995 McGraw Hill New York
6. R.N. Czerwinski D.L. Jones Adaptive cone kernel time frequency analysis IEEE Trans. Signal Process. 43 7 1995 1715 1719
7. R.N. Czerwinski D.L. Jones Adaptive short-time Fourier analysis IEEE Signal Process. Lett. 4 2 1997 42 45
8. P. Flandrin, R.G. Baraniuk, O. Michel, Time-frequency complexity and information, Proceedings of the ICASSP, vol. 3, 1994, pp. 329–332.
9. D. Gabor Theory of communications J. Inst. Electri. Eng. 93 1946 429 441
10. A.J.E.M. Janssen On the locus and spread of pseudo functions in the time–frequency plane Philips J. Res. 37 3 1982 79 110
11. D.L. Jones R.G. Baraniuk An adaptive optimal-kernel time–frequency representation IEEE Trans. Signal Process. 43 10 1995 2361 2372
12. D.L. Jones T.W. Parks A high resolution data-adaptive time–frequency representation IEEE Trans. Signal Process. 38 12 1990 2127 2135
13. V. Katkovnik L.J. Stanković Periodogram with varying and data-driven window length Signal Processing 67 3 1998 345 358
14. R. Leipnik, Entropy and uncertainty, Part II, Inform. and Control 3 (1960) 18–25.
15. T.H. Sang, W.J. Williams, Rényi information and signal dependent optimal kernel design. Proceedings of the ICASSP, vol. 2, 1995, pp. 997–1000.
16. L.J. Stanković A method for time–frequency analysis IEEE Trans. Signal Process. 42 1994 225 229
17. D. Vakman, Optimum signals which minimize partial volume under an ambiguity surface, Radio Eng. Electron. Phys. 23 (August 1968) 1260–1268.
18. W.J. Williams M.L. Brown A.O. Hero Uncertainity, information and time–frequency distributions SPIE Adv. Signal Process. Algebra Arch. Imp. 1566 1991 144 156
19. M. Zakai A class of definitions of duration (or uncertainty) and the associated uncertainty relations Inform. and Control 3 2 1960 101 115