Wavelet-based Image Compression with vector quantization

碩士 === 國立東華大學 === 資訊工程學系 === 89 === In this thesis, an efficient wavelet-based vector quantization scheme for still image compression is proposed. A three-stage discrete wavelet transform is first performed on input image. The vector quantization is then performed on the decomposed wavele...

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Main Authors: Kuo-yuan Lee, 李國源
Other Authors: Shinfeng David Lin
Format: Others
Language:en_US
Published: 2001
Online Access:http://ndltd.ncl.edu.tw/handle/78118338412256162428
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spelling ndltd-TW-089NDHU03920122016-01-29T04:28:37Z http://ndltd.ncl.edu.tw/handle/78118338412256162428 Wavelet-based Image Compression with vector quantization 以小波轉換為基礎之向量量化影像壓縮 Kuo-yuan Lee 李國源 碩士 國立東華大學 資訊工程學系 89 In this thesis, an efficient wavelet-based vector quantization scheme for still image compression is proposed. A three-stage discrete wavelet transform is first performed on input image. The vector quantization is then performed on the decomposed wavelet coefficients. To achieve better reconstruction quality and lower computational complexity, three approaches are adopted in this research: (1) utilization of correlation among wavelet coefficients, (2) weighted distortion is used to emphasize the importance of wavelet coefficients at different levels, (3) individual compression of lowpass subimage for better reconstruction quality. The feature vectors are formed from the highpass subimages after wavelet decomposition. With these feature vectors, a codebook is made by Lloyd clustering algorithm. Then the codebook with dimension-reduced feature vectors is extracted from that with standard feature vectors. The VQ performed in the encoder with smaller codebook and with larger codebook in decoder reduces the complexity by utilizing the correlation among wavelet subimages. Experimental results demonstrate that the proposed technique may achieve higher compression ratio with better quality compared with other VQ techniques, especially in similar images. Shinfeng David Lin 林信鋒 2001 學位論文 ; thesis 65 en_US
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language en_US
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description 碩士 === 國立東華大學 === 資訊工程學系 === 89 === In this thesis, an efficient wavelet-based vector quantization scheme for still image compression is proposed. A three-stage discrete wavelet transform is first performed on input image. The vector quantization is then performed on the decomposed wavelet coefficients. To achieve better reconstruction quality and lower computational complexity, three approaches are adopted in this research: (1) utilization of correlation among wavelet coefficients, (2) weighted distortion is used to emphasize the importance of wavelet coefficients at different levels, (3) individual compression of lowpass subimage for better reconstruction quality. The feature vectors are formed from the highpass subimages after wavelet decomposition. With these feature vectors, a codebook is made by Lloyd clustering algorithm. Then the codebook with dimension-reduced feature vectors is extracted from that with standard feature vectors. The VQ performed in the encoder with smaller codebook and with larger codebook in decoder reduces the complexity by utilizing the correlation among wavelet subimages. Experimental results demonstrate that the proposed technique may achieve higher compression ratio with better quality compared with other VQ techniques, especially in similar images.
author2 Shinfeng David Lin
author_facet Shinfeng David Lin
Kuo-yuan Lee
李國源
author Kuo-yuan Lee
李國源
spellingShingle Kuo-yuan Lee
李國源
Wavelet-based Image Compression with vector quantization
author_sort Kuo-yuan Lee
title Wavelet-based Image Compression with vector quantization
title_short Wavelet-based Image Compression with vector quantization
title_full Wavelet-based Image Compression with vector quantization
title_fullStr Wavelet-based Image Compression with vector quantization
title_full_unstemmed Wavelet-based Image Compression with vector quantization
title_sort wavelet-based image compression with vector quantization
publishDate 2001
url http://ndltd.ncl.edu.tw/handle/78118338412256162428
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