Today a call for paper, a celebration of Haar centenary, codes for multivariate denoising and a thought.
2010 is the centenary (with 1 % imprecision) of the
Haar wavelet (or Haarlet). Oddly, it possesses an anagram,
raah. According to
Urban Dictionary,
raah denotes:
A richly dressed person, usually with big hair and are commonly situated in Surrey. They enjoy prancing around in Ralph Lauren, Jack Wills and Abercrombie & Fitch. Their grooming and hair can be described as messy, but stylish.
To celebrate such a birthday, everybody is invited to contribute to the call for paper to Elevier Signal Processing:
Advances in Multirate Filter Bank Structures and Multiscale Representations, with a 15 February 2010 deadline.
The CfP is featured at several other places:
http://www.elsevier.com/wps/find/journaldescription.cws_home/505662/description#description
http://www.elsevier.com/inca/publications/misc/sigpromultirate.pdf
http://www.wikicfp.com/
http://www.ee.cuhk.edu.hk/~tblu/monsite/pdfs/CFPSigPro.pdf
and last but not least at
Nuit Blanche:
http://nuit-blanche.blogspot.com/2010/01/cs-advances-in-multirate-filter-bank.html
Thank you Igor.
Not exclusive topics: Sampling theory, compressive sensing . Sparse representations . Multiscale models . Multiscale processing: interpolation, inpainting, restoration . Wavelet shrinkage and denoising . Oversampled filter banks, discrete frames . Rational and non-uniform multirate systems . Directional, steerable filter banks and wavelets . Nonlinear filter banks . (Multidimensional) filter bank design and optimization . Hybrid analog/digital filter banks . Fast and low-power schemes (lifting, integer design) . Multiscale and multirate applications to source and channel coding, equalization, adaptive filtering,...
The english version of the founding paper
On the Theory of Orthogonal Function Systems (
Zur Theorie der orthogonalen Funktionen-Systeme), translated for the magnificent collection of papers in
Fundamental Papers in Wavelet Theory edited by Christopher Heil and David F. Walnut, is made available at
WITS: Haarlet.
Matlab codes for
Multivariate Dual Tree Wavelet Denoising (based on Stein's principle), were created to illustrate and reproduce the results presented in:
A nonlinear Stein-based estimator for multichannel image denoising
DOI:10.1109/TSP.2008.921757
Arxiv
Caroline Chaux,
Laurent Duval,
Amel Benazza-Benyahia and
Jean-Christophe Pesquet
IEEE Transactions on Signal Processing, August 2008, Volume 56, Issue 8, p. 3855-3870
They have been made available at
Research codes, and can be used them freely for research purposes.
Finally, in homophonia memoriam, to Ar-lette Duval, in loving memory to her vanishing souvenirs (thanks
Alois), totally ceased today.