Subset-universal lossy compression

Or Ordentlich, O. Shayevitz
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Abstract

A lossy source code C with rate R for a discrete memoryless source S is called subset-universal if for every 0 <; R' <; R, almost every subset of 2nR' of its codewords achieves average distortion close to the source's distortion-rate function D(R'). In this paper we prove the asymptotic existence of such codes. Moreover, we show the asymptotic existence of a code that is subset-universal with respect to all sources with the same alphabet.
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子集通用有损压缩
离散无内存源S的率为R的有损源代码C称为子集泛型,如果对每一个0 <;R ' <;R,其码字的几乎每个2nR'子集都达到接近源失真率函数D(R')的平均失真。本文证明了这类码的渐近存在性。此外,我们还证明了一个码的渐近存在性,该码对于所有具有相同字母表的源都是子集泛的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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