IEEE Transactions on Circuits and Systems for Video Technology · 2001 · 10 citations · 17 references
ArtsComputer ScienceData StructuresDigital ImagingInformation TheoryCoding TheoryData CompressionDigital Image ProcessingImage CompressionImage ProcessingLossless Data CompressionCodingCompression AlgorithmsContext ModelingContext-based CompressionDiscrete Wavelet TransformEntropy CodingLossless Image CompressionWavelet Transform
Previous research advances have shown that wavelet-based image-compression techniques offer several advantages over traditional techniques in terms of progressive transmission capability, compression efficiency, and bandwidth utilization. The embedded zerotree wavelet (EZW) coding technique suggested by Shapiro (1992), and its modification-set partitioning in hierarchical trees (SPIHT), suggested by Said and Pearlman (19996)-demonstrate the competitive performance of wavelet-based compression schemes. The EZW-based lossless image coding framework consists of three stages: (1) reversible discrete wavelet transform; (2) hierarchical ordering and selection of wavelet coefficients; and (3) context-modeling-based entropy (arithmetic) coding. The performance of the compression algorithm depends on the choice of various parameters and the implementation strategies employed in all the three stages. This paper proposes different context modeling and selection techniques for efficient entropy encoding of wavelet coefficients, along with the modifications performed to the SPIHT algorithm. The results of several experiments presented in this paper demonstrate the importance of context modeling in the EZW framework. Furthermore, this paper shows that appropriate context modeling improves the performance of compression algorithm after a multilevel subband decomposition is performed.
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Arithmetic coding for data compression
Ian H. Witten, Radford M. Neal, John G. Cleary · Communications of the ACM · 1987 · 2.9K citations · Full text
Wavelet Transforms That Map Integers to Integers
A.R. Calderbank, Ingrid Daubechies, Wim Sweldens et al. · Applied and Computational Harmonic Analysis · 1998 · 1.1K citations