具有比例均方误差失真测量的速率失真函数

J. Binia
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引用次数: 2

摘要

给出了具有比例加权均方误差(MSE)失真度量的一类平稳时间离散和时间连续源的速率失真函数的新边界。分析了从非加权MSE失真测度到比例加权失真准则的变化所导致的速率失真函数g的增长。在时间离散情况下,对于较小的失真d,具有相同边际统计量和MSE失真度量的高斯无记忆源和有记忆源的增长率g和速率失真函数之间的差异具有相同的上界。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Rate distortion function with a proportional mean-square error distortion measure
New bounds on the rate distortion function of certain stationary time-discrete and time-continuous sources, with a proportional-weighted mean-square error (MSE) distortion measure, are given. The growth, g, of the rate distortion function, as a result of changing from a non-weighted MSE distortion measure to a proportional-weighted distortion criterion is analyzed. It is shown in the time-discrete case that for a small distortion d, the growth g, and the difference between the rate distortion functions of a Gaussian, memoryless source and a source with memory, both with the same marginal statistics and MSE distortion measure, share the same upper bound.
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