Optimum filter banks for signal decomposition and its application in adaptive echo cancellation

IEEE Transactions on Signal Processing

Volumn 44, Issue 7, 1996, Pages 1669-1680

  Jin, Qu ^a   Luo, Zhi Quan ^a   Wong, Kon Max ^a  

^a MCMASTER UNIVERSITY   (Canada)

Author keywords

[No Author keywords available]

Indexed keywords

ADAPTIVE ALGORITHMS; ADAPTIVE FILTERING; COMPUTATIONAL COMPLEXITY; ECHO SUPPRESSION; OPTIMIZATION; SIGNAL RECEIVERS; TIME DOMAIN ANALYSIS;

LEAST MEAN SQUARE ADAPTIVE ALGORITHM; OPTIMUM FILTER BANKS; SIGNAL DECOMPOSITION; SUBSAMPLED SIGNALS; WAVELET PACKET MULTIRESOLUTION DECOMPOSITION;

SIGNAL FILTERING AND PREDICTION;

EID: 0030191157     PISSN: 1053587X     EISSN: None     Source Type: Journal    
DOI: 10.1109/78.510615     Document Type: Article

References (33)

1. S. B. WeinsteinEcho cancellation in telephone networkIEEE Commun. Mag., vol. 15, no. 1, Jan. 1977.
2. P. F. AdamsAdaptive filters in telecommunicationsAdaptive Filter, C. F. N. Cowan and P. M. Grant. Eds. Englewood Cliffs, NJ: Prentice-Hall, 1985.
3. M. T. SilviaTime delay estimationHandbook of Digital Signal Processing, D. F. Elliott, Ed, New York: Academic, 1987, pp. 49-55.
4. K. Murano, S. Unagami, and F. AmanoEcho cancellation and applicationIEEE Commun. Mag., Jan. 1990.
5. S. Haykin, Adaptive Filter Theory. Englewood Cliffs, NJ: Prentice-Hall, 1991.
6. J. Chen et al., A new structure for sub-band acoustic echo canceller in Proc. ICASSP 1988, pp. 2574-2577.
7. A. Gilloire and M. VetterliAdaptive filtering in subbands with critical sampling: Analysis, experiments and application to acoustic echo cancellationIEEE Trans. Signal Processing, vol. 40, pp. 1862-1875, Aug. 1992.
8. K. Anandakumer and S. A. KassamAdaptive filtering based on wavelet decompositionProf. IEEE SP Int. Symp. Time-Frequency Time-Scale Anal., Philadephia, PA, Oct. 25-28, 1994, pp. 260-263.
9. A. K. Chan and C. K. ChuiApplication of spline-wavelet packets to echo cancellation and other signal processing problemsProc. Can. Conf. Elect. Comput. Eng., Sept. 1992, pp. MM4.2.1-MM4.2.4.
10. P. P. Vaidyanathan, Multirate Systems and Filter Banks. Englewood Cliffs, NJ: Prentice-Hall, 1993.
11. S. MallatMultiresolution representation and wavelet Ph.D. dissertation, Dept. of Elect. Eng., Univ. of Pennsylvania, Philadelphia, 1988.
12. S. Hosur and A. H. TewfikWavelet transform domain LMS algorithmProc. ICASSP'93, 1993, pp. III508-III510.
13. M. V. WickerhauserINRIA lectures on wavelet packet algorithms Numerical Algorithm Res. Group. Dept. of Math., Yale Univ., New haven, CT, 1991.
14. I. DaubechiesThe wavelet transform, time-frequency localization and signal analysisIEEE Trans. Inform. Theory, vol. 36, pp. 961-1005, Sept. 1990.
15. C. K. Chui, An Introduction to Wavelets. New York: Academic, 1992.
16. A. N. Akansu, Multiresolution Signal Decomposition: Transforms, Subbands, and Wavelets. New York: Academic, 1992.
17. Q. Jin, Z. Q. Luo, and K. M. WongSome reMarks on wavelet function, scaling function and discrete wavelet transform McMaster Univ., CRL Res. Rep., no. 272, Oct. 1993.
18. Y. G. Yang, N. I. Cho, and S. U. LeeOn the performance analysis of the subband adaptive digital filterProc. ISCAS'93, pp. 64-67.
19. H. Kiya and S. YamaguchiFSF (frequency sampling filter) bank for adaptive system identificationProc. ICASSP'92, pp. IV261-IV264.
20. H. Ochi, Y. Higa, and S. KinjoA subband adaptive filter with two types of analysis filter bankProc. 28th AsiloMar Conf. Signals, Syst. Comput., Nov. 1994, pp. 1511-1514.
21. P. Gill, W. Murray, and M. H. Wright, Practical Optimization. New York: Academic, 1981.
22. C. K. Chui and J. Z. WangOn compactly supported spline wavelet and duality principleTrans. Amer. Math. Soc., vol. 330, no. 2, 1992, pp. 903-915.
23. A. K. Chan and C. K. ChuiReal-time signal analysis with qnasiinterpolatory splines and waveletsCurves and Surfaces, P. J. Laurent, A. LeMéhauté, and L. L. Schumaker Eds. Boston: Academic, 1991, pp. 75-82.
24. I. DaubechiesOrthonormal bases of compactly supported wavelets communications on pure and applied mathematics, vol. XLI, pp. 909-996, 1988.
25. D. Slepian and H. O. PollakProlate spheroidal wave functions, fourier analysis and uncertainty - IBell Syst. Tech. J., Jan. 1961.
26. A. Papoulis, The Fourier Integral and Its Applications. New York: McGraw-Hill, 1962.
27. Q. Jin, K. M. Wong, and Z. Q. LuoDesign of an optimum wavelet for cancellation of long echoes in telephonyProc. IEEE SP Int. Symp. Time-Frequency Time-Scale Anal., Philadephia, Oct. 25-28, 1994, pp. 488-491.
28. P. WuApplication of wavelet packets to adaptive echo cancellation M. Eng. Thesis, McMaster Univ., Hamilton, Canada, 1995.
29. N. Erdol and F. BasbugPerformance of wavelet transform based adaptive altersProc. ICASSP'93, 1993, pp.III500-III503.
30. C. Van den B. Lambrecht and M. KarrakchouSubband adaptive filtering: the mutual wavelet packet approachProc. ICASSP'93, 1993, pp. III316-III319.
31. M. Doroslovacki and H. FanWavelet-based adaptive filteringProc. ICASSP'93, 1993, pp. III487-III491.
32. M. Vitterli, and J. Kovacevic, Wavelets and Subband Coding. Englewood Cliffs, NJ: Prentice-Hall, 1995.
33. G. Strang and T. Nguyen, Wavelets and Filter Banks. Cambridge, MA: Addison Wesley, 1996.