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Causal source coding of stationary sources with high resolution

机译:高分辨率固定源的因果源编码

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Neuhoff and Gilbert (1982) defined a causal lossy source code as a system where the reconstruction of the present source sample is restricted to be a function of the present and past source samples, while the code stream itself may be non-causal and have variable rate. They showed that for stationary and memoryless sources, optimum causal source coding is achieved by time-sharing at most two entropy coded scalar quantizers. We extend this result to general real valued stationary sources with finite differential entropy rate, in the limit of small distortions. We show that for the mean square distortion, the optimum causal encoder at high resolution is a fixed uniform quantizer followed by a sequence entropy coder. Thus, the cost of causality is the "space filling loss" of the uniform quantizer, i.e., (1/2)log(2/spl pi/e/12)/spl ap/0.254 bit. This generalizes the well known result of Gish and Pierce on asymptotically optimal entropy constrained scalar quantization.
机译:Neuhoff和Gilbert(1982)定义了一种因果损失源代码作为当前源样本的重建被限制为当前和过去的源样本的函数,而代码流本身可能是非因果的并且具有变量速度。他们表明,对于静止和记忆来源来说,通过在大多数两个熵编码的标量化器中通过时间共享实现最佳因果源编码。我们将此结果扩展到一般的真实价值的固定来源,具有有限的差异熵率,在小扭曲的限度。我们表明,对于平均方形失真,高分辨率下的最佳因果编码器是固定均匀的量化器,然后是序列熵编码器。因此,因果关系的成本是均匀量化器的“空间填充损失”,即(1/2)对数(2 / SPL PI / E / 12)/ SPL AP / 0.254位。这概括了GISH和PIERS对渐近最佳熵的众所周知的结果,限制标量量化。

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