源字扩展的发散和变到变长无损码的构造

G. H. Freeman
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引用次数: 11

摘要

这种代码使用双叶链接树来描述:一个指定将源符号解析为源单词,另一个指定从码符号形成码单词。压缩超过熵的方法是源字和码字之间的信息分歧量除以预期的源字长度。当期望源字长度任意大时,Tunstall码或Huffman码的渐近最优性来源于发散边界。启发式扩展方案是渐近最优的,但也通过保留与相应码字匹配良好的源字来减少发散
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Divergence and the construction of variable-to-variable-length lossless codes by source-word extensions
Such codes are described using dual leaf-linked trees: one specifying the parsing of the source symbols into source words, and the other specifying the formation of code words from code symbols. Compression exceeds entropy by the amount of the informational divergence, between source words and code words, divided by the expected source-word length. The asymptotic optimality of Tunstall or Huffman codes derives from the bounding of divergence while the expected source-word length is made arbitrarily large. A heuristic extension scheme is asymptotically optimal but also acts to reduce the divergence by retaining those source words which are well matched to their corresponding code words.<>
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