(Enter summary)
Abstract: this paper, let's discuss it in full
detail. Following [6], we denote
L
00 (R) := ff 2L 2 (R) : b f 2 L1 (R) and b f() = 0
for all 62 f : 1=c 6 jj 6 cg for some constant c > 1g:
(2.5)
By Plancherel's theorem and the polarization identity, for any f; g 2 L
00 (R), we
have
h c Sf ; bgi = 2hSf; gi
= 2
j;k ; gi =
1
h b f ; d
j;k ih d
j;k ; b gi
=
1
b f() c
=
1
=
1
( + 2m))
... (Update)
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BibTeX entry: (Update)
I. Daubechies and B. Han, The canonical dual frame of a wavelet frame, Appl. Comput. Harmon. Anal., to appear. http://citeseer.ist.psu.edu/daubechies00canonical.html More
@misc{ daubechies-canonical,
author = "I. Daubechies and B. Han",
title = "The canonical dual frame of a wavelet frame",
text = "I. Daubechies and B. Han, The canonical dual frame of a wavelet frame,
Appl. Comput. Harmon. Anal., to appear.",
url = "citeseer.ist.psu.edu/daubechies00canonical.html" }
Citations (may not include all citations):
1526
Ten lectures on wavelets (context) - Daubechies - 1992
123
time-frequency localization and signal analysis (context) - Daubechies, transform - 1990
25
On dual wavelet tight frames
- Han - 1997
7
Normed Rings (context) - Naimark - 1959
5
Inequalities of Littlewood-Paley type for frames and wavelet.. (context) - Chui, Shi - 1993
5
A class of nonharmonic Fourier series (context) - Dun, Schae - 1952
4
Pairs of Dual wavelet frames from any two re nable functions
- Daubechies, Han - 2000
3
Ane systems in L (context) - Ron, Shen - 1997
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