Non-stationary Multiscale Analysis

Wavelet Analysis and Its Applications

Volumn 5, Issue C, 1994, Pages 3-12

  Cohen, Albert ^a  

^a UNIVERSITÉ PARIS DAUPHINE   (France)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 85013553559     PISSN: 1874608X     EISSN: None     Source Type: Book Series    
DOI: 10.1016/B978-0-08-052084-1.50006-5     Document Type: Chapter

References (17)

1. Berkolaiko, S., Novikov, I., Sur des presque-ondelettes indéfiniment différentiables àsupport compact. Dokl. Russ. Acal. Neuk. 326 (1992), 935–938.
2. Cohen, A., Ryan, R., (eds.) Wavelets and digital signal processing, 1994, Chapman & Hall to appear.
3. Cohen, A., Daubechies, I., On the instability of arbitrary biorthogonal wavelet packets. SIAM J. Math. Anal. 24–5 (1993), 1340–1354.
4. Cohen, A.I. Daubechies, Vial, P., Wavelets and fast wavelet transforms on an interval. Appl. and Comp. Harmonic Anal. 1 (1993), 54–81.
5. Cohen, A. and N. Dyn, Nonstationary subdivision schemes and multiresolution analysis, CEREMADE, Université Paris-IX, Dauphine, 1994, preprint.
6. Cohen, A. and E. Séré, Time-frequency localization with nonstationary wavelet packets, CEREMADE, Université Paris-IX, Dauphine, 1994, preprint.
7. Coifman, R.R., Meyer, Y., Wickerhauser, V.M., Size properties of wavelet packets. Beylkin, G., Coifman, R.R., Daubechies, I., Mallat, S., Meyer, Y., Raphael, L.A., Ruskai, M.B., (eds.) Wavelets and Their Applications, 1992, Jones and Bartlett, 453–470.
8. Coifman, R.R., Meyer, Y., Wickerhauser, V.M., Entropy-based algorithms for best basis selection. IEEE Trans. on Inform. Theory 38–2 (1992), 713–718.
9. Daubechies, I., Orthonormal bases of compactly supported wavelets. Comm. in Pure and Appl. Math. 41 (1988), 909–996.
10. Daubechies, I., Lagarias, J.C., Two-scale difference equations I. Existence and global regularity of solutions. SIAM J. Math. Anal. 22–5 (1991), 1388–1410.
11. Daubechies, I., Lagarias, J.C., Two-scale difference equations II. Local regularity, infinite products of matrices and fractals. SIAM J. Math. Anal. 23–4 (1992), 1031–1079.
12. Dyn, N., Levin, D., Stationary and non-stationary binary subdivision schemes. Lyche, T., Schumaker, L., (eds.) Mathematical Methods in Computer-aided Geometric Design, 1992, Academic Press, 209–216.
13. Hess-Nielsen, N., Frequency localization of generalized wavelet packets, Wash. Univ., St. Louis., 1993, preprint.
14. Micchelli, C.A., Prautzsch, H., Uniform refinements of curves. Linear Algebra and Applications 114–115 (1989), 841–870.
15. Rioul, O., Simple regularity criteria for subdivision schemes. SIAM J. Math. Anal. 23–6 (1992), 1544–1576.
16. Séré, E., Localisation fréquentielle des paquets d'ondelettes, Revista Matemática Iberoamericana, 1993, to appear.
17. Villemoes, L., Sobolev regularity of wavelets and stability of iterated filter banks, in Proc. Int. Conf. on Wavelets and Applications, Y. Meyer and S. Roques (eds.), Frontiers, 1992.