JOURNAL ARTICLE

Lossless image compression using binary wavelet transform

Hong PanWan-Chi SiuNgai-Fong Law

Year: 2007 Journal:   IET Image Processing Vol: 1 (4)Pages: 353-362   Publisher: Institution of Engineering and Technology

Abstract

A binary wavelet transform (BWT) has several distinct advantages over a real wavelet transform when applied to binary data. No quantisation distortion is introduced and the transform is completely invertible. Since all the operations involved are modulo-2 arithmetic, it is extremely fast. The outstanding qualities of the BWT make it suitable for binary image-processing applications. The BWT, originally designed for binary images, is extended to the lossless compression of grey-level images. An in-place implementation structure of the BWT is explored. Then, a simple embedded lossless BWT-based image-coding algorithm called progressive partitioning binary wavelet-tree coder (PPBWC) is proposed. The proposed algorithm is simple in concept and implementation, but achieves promising lossless compression efficiency as compared with the conventional bitplane scanning methods. Small alphabets in the arithmetic coding, non-causal adaptive context modelling and source division are the major factors that contribute to the gain of compression efficiency of the PPBWC. Experimental results show that the PPBWC outperforms most of other embedded coders in terms of coding efficiency.

Keywords:
Lossless compression Data compression Context-adaptive variable-length coding Image compression Wavelet transform Arithmetic coding Context-adaptive binary arithmetic coding Algorithm Computer science Lossy compression Mathematics Binary number Binary tree Wavelet Discrete wavelet transform Artificial intelligence Image processing Arithmetic Image (mathematics)

Metrics

33
Cited By
1.50
FWCI (Field Weighted Citation Impact)
27
Refs
0.83
Citation Normalized Percentile
Is in top 1%
Is in top 10%

Citation History

Topics

Advanced Data Compression Techniques
Physical Sciences →  Computer Science →  Computer Vision and Pattern Recognition
Image and Signal Denoising Methods
Physical Sciences →  Computer Science →  Computer Vision and Pattern Recognition
Advanced Image Fusion Techniques
Physical Sciences →  Engineering →  Media Technology
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