DocumentCode
770665
Title
A fast search algorithm for vector quantization using mean pyramids of codewords
Author
Chang-Hsing Lee ; Ling-Hwei Chen
Author_Institution
Dept. of Comput. & Inf. Sci., Nat. Chiao Tung Univ., Hsinchu, Taiwan
Volume
43
Issue
38020
fYear
1995
Firstpage
1697
Lastpage
1702
Abstract
One of the most serious problems for vector quantization, especially for high dimensional vectors, is the high computational complexity of searching for the closest codeword in the codebook design and encoding phases. Although quantizing high dimensional vectors rather than low dimensional vectors results in better performance, the computation time needed for vector quantization grows exponentially with the vector dimension. This makes high dimensional vectors unsuitable for vector quantization. To overcome this problem, a fast search algorithm, under the assumption that the distortion is measured by the squared Euclidean distance, is proposed. Using the mean pyramids of codewords, the algorithm ran reject many codewords that are impossible matches and hence save a great deal of computation time. The algorithm is efficient for high dimensional codeword searches. Experimental results confirm the effectiveness of the proposed method.<>
Keywords
computational complexity; image coding; vector quantisation; codebook design; codewords; computation time; computational complexity; distortion; encoding; experimental results; fast search algorithm; high dimensional vectors; image coding; image compression; mean pyramids; squared Euclidean distance; vector dimension; vector quantization; Computational complexity; Distortion measurement; Encoding; Euclidean distance; High performance computing; Radio access networks; Vector quantization;
fLanguage
English
Journal_Title
Communications, IEEE Transactions on
Publisher
ieee
ISSN
0090-6778
Type
jour
DOI
10.1109/26.380218
Filename
380218
Link To Document