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A fast search algorithm for vector quantization using mean pyramids of codewords

机译:使用码字平均金字塔的矢量量化快速搜索算法

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摘要

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.
机译:矢量量化,尤其是高维矢量的最严重问题之一是在码本设计和编码阶段中搜索最接近的码字的高计算复杂性。尽管量化高维向量而不是低维向量会带来更好的性能,但矢量量化所需的计算时间会随向量维呈指数增长。这使得高维向量不适合向量量化。为了克服这个问题,提出了一种快速搜索算法,该算法假设失真是通过平方欧几里德距离来测量的。使用码字的平均金字塔,该算法拒绝了许多不可能匹配的码字,从而节省了大量计算时间。该算法对于高维码字搜索是有效的。实验结果证实了该方法的有效性。

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