DocumentCode :
1339674
Title :
Nonexpansive pyramid for image coding using a nonlinear filterbank
Author :
De Queiroz, Ricardo L. ; Florêncio, Dinei A F ; Schafer, Ronald W.
Author_Institution :
Xerox Corp., Webster, NY, USA
Volume :
7
Issue :
2
fYear :
1998
fDate :
2/1/1998 12:00:00 AM
Firstpage :
246
Lastpage :
252
Abstract :
A nonexpansive pyramidal decomposition is proposed for low-complexity image coding. The image is decomposed through a nonlinear filterbank into low- and highpass signals and the recursion of the filterbank over the lowpass signal generates a pyramid resembling that of the octave wavelet transform. The structure itself guarantees perfect reconstruction and we have chosen nonlinear filters for performance reasons. The transformed samples are grouped into square blocks and used to replace the discrete cosine transform (DCT) in the Joint Photographic Expert Group (JPEG) coder. The proposed coder has some advantages over the DCT-based JPEG: computation is greatly reduced, image edges are better encoded, blocking is eliminated, and it allows lossless coding
Keywords :
band-pass filters; code standards; data compression; discrete cosine transforms; filtering theory; image coding; image reconstruction; image resolution; nonlinear filters; telecommunication standards; transform coding; DCT-based JPEG; JPEG coder; Joint Photographic Expert Group; discrete cosine transform; highpass signal; image compression; image edges; lossless coding; low-complexity image coding; lowpass signal; multiresolution techniques; nonexpansive pyramidal decomposition; nonlinear filterbank; octave wavelet transform; perfect reconstruction; performance; square blocks; transformed samples; Discrete cosine transforms; Discrete transforms; Discrete wavelet transforms; Filter bank; Image coding; Image reconstruction; Interpolation; Nonlinear filters; Signal resolution; Spatial resolution;
fLanguage :
English
Journal_Title :
Image Processing, IEEE Transactions on
Publisher :
ieee
ISSN :
1057-7149
Type :
jour
DOI :
10.1109/83.661003
Filename :
661003
Link To Document :
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