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- 1
- A. Cohen and I. Daubechies.
``On the instability of arbitrary biorthogonal wavelet packets''.
SIAM J. Math. Anal., 24(5):1340-1354, 1993.
- 2
- I. Daubechies.
Ten Lectures on Wavelets.
Number 61 in CBMS-NSF Series in Applied Mathematics. SIAM,
Philadelphia, 1992.
- 3
- J. Kovacevic and M. Vetterli.
Nonseparable multidimensional perfect reconstruction filter banks and
wavelet bases.
IEEE Transactions on Information Theory, 38(2):533-555, March
1992.
- 4
- J. Kovacevic and M. Vetterli.
Nonseparable two- and three-dimensional wavelets.
IEEE Transactions on Signal Processing, 43(5):1269-1272, May
1995.
- 5
- D. Stanhill and Y. Y. Zeevi.
Two-dimensional linear-phase orthogonal filter-banks and wavelets.
pre-print, 1995.
- 6
- D. Stanhill and Y. Y. Zeevi.
Two-dimensional orthogonal wavelets with vanishing moments.
pre-print, 1995.
- 7
- S. Venkataranam and B. C. Levy.
State space representations of @-d FIR lossless matrices.
IEEE Transactions on Circuits and Systems-II: Analog and
DIgital Signal Processing, 41(2):117-131, February 1994.
- 8
- S. Venkataranam and B. C. Levy.
A comparison of design methods for 2-d FIR orthogonal perfect
reconstruction filter banks.
IEEE Transactions on Circuits and Systems-II: Analog and
DIgital Signal Processing, 42(8):525-536, August 1995.
- 9
- E. Viscito and J. P. Allebach.
The analysis and design of multidimensional FIR perfect
reconstruction filter banks for arbitrary sampling lattices.
IEEE Transactions on Circuits and Systems, 38(1):29-41,
January 1991.
Next: The CANDEMAT case
Up: The filter bank design
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