Dyadic warped wavelets

Advances in Imaging and Electron Physics

Volumn 117, Issue C, 2001, Pages 73-171

  Evangelista, Gianpaolo ^a,b  

^a EPFL   (Switzerland)

^b UNIVERSITY OF NAPLES FEDERICO II   (Italy)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 34047205850     PISSN: 10765670     EISSN: None     Source Type: Book Series    
DOI: 10.1016/S1076-5670(01)80112-9     Document Type: Article

References (27)

1. Baraniuk R.G., and Jones D.L. Warped wavelets bases: Unitary equivalence and signal processing. Proc. ICASSP'93, IEEE III (1993) 320-323
2. Baraniuk R.G., and Jones D.L. Unitary equivalence: A new twist on signal processing. IEEE Trans. Signal Processing 43 (1995) 2269-2282
3. Blu T. A new design algorithm for two-band orthonormal filter banks and orthonormal rational wavelets. IEEE Trans. Signal Processing 46 (1998) 1494-1504
4. Braccini C., and Oppenheim A.V. Unequal bandwidth spectral analysis using digital frequency warping. IEEE Trans. Acoustics, Speech Signal Processing 22 (1974) 236-244
5. Broome P.W. Discrete orthonormal sequences. J. Assoc. Comput. Machinery 12 (1965) 151-168
6. Cohen A. Ondelettes, analyses multirésolutions et filtres miroire en quadrature. Ann. Inst. H. Poincaré, Anal. non linéaire vol. 7 (1990) 439-459
7. Coifman R.R., and Wickerhauser M.V. Entropy-based algorithms for best basis selection. IEEE Trans. Inform. Theory 38 (1992) 713-718
8. Daubechies I. Orthonormal bases of compactly supported wavelets. Common un. Pure Appl. Math. XLI (1988) 909-996
9. Daubechies I. Ten Lectures on Wavelets. CBMS-NSF Regional Conference Series in Applied Mathematics. SIAM, Philadelphia (1992)
10. Evangelista G. Wavelet transforms and wave digital filters. In: Meyer Y. (Ed). Wavelets and Applications (1992), Springer-Verlag, New York 396-412
11. Evangelista G. Pitch synchronous wavelet representations of speech and music signals. IEEE Trans. Signal Processing (Special issue on Wavelets and Signal Processing) 41 (1993) 3313-3330
12. Evangelista G. Comb and multiplexed wavelet transforms and their applications to signal processing. IEEE Trans. Signal Processing 42 (1994) 292-303
13. Evangelista G., and Cavaliere S. Arbitrary bandwidth wavelet sets. Proc. ICASSP'98 III (1998) 1801-1804
14. Evangelistar G., and Cavaliere S. Auditory modeling via frequency warped wavelet transform. Proc. EUSIPCO98 I (1998) 117-120
15. Evangelista G., and Cavaliere S. Discrete frequency warped wavelets: Theory and applications. IEEE Trans. Signal Processing (Special issue on Theory and Applications of Filter Banks and Wavelets 46 (1998) 874-885
16. Evangelista G., and Cavaliere S. Frequency warped filter banks and wavelet transforms: A discrete-time approach via Laguerre expansion. IEEE Trans. Signal Processing 46 (1998) 2638-2650
17. Grossmann A., and Morlet J. Decomposition of Hardy functions into square integrable wavelets of constant shape. SIAM J. Math. Anal. (1984) 723-736
18. Mallat S. Multiresolution approximation and wavelets. Trans. Am. Math. Soc. (1989) 69-88
19. Mallat S. A Wavelet Tour of Signal Processing (1998), Academic Press, Boston
20. Morlet J., Arens G., Fourgeau I., and Giard D. Wave propagation and sampling theory. Geophysics (1982) 203-236
21. Oppenheim A.V., and Johnson D.H. Discrete representation of signals. Proc. IEEE 60 (1972) 681-691
22. Oppenheim A.V., Johnson D.H., and Steiglitz K. Computation of spectra with unequal resolution using the Fast Fourier Transform. Proc. IEEE 59 (1971) 299-301
23. Shapiro J.H. Composition Operators and Classicial Function Theory (1993), Universitext: Tracts in Mathematics, Springer-Verlag, New York
24. Shapiro J.H. Composition operators and Schröder's functional equation. Trans. Am. Math. Soc. Contemp. Math. (1998) 213-228
25. Strang G., and Nguyen T. Wavelets and Filter Banks (1996), Wellesley-Cambridge, Wellesley, MA, and Boston
26. Vetterli M., and Kovacevic J. Wavelets and Subband Coding (1995), Prentice Hall, Englewood Cliffs, NJ
27. Wornell G.W., and Oppenheim A.V. Wavelet-based representations for a class of self-similar signals with applications to fractal modulation. IEEE Trans. Inform. Theory 38 (1992) 785-800