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Exponential Strong Converse for Successive Refinement with Causal Decoder Side Information

机译:具有因果解码器侧信息的连续改进的指数强烈反向

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We revisit the successive refinement problem with causal decoder side information considered by Maor and Merhav (2008) and strengthen their result by deriving an exponential strong converse theorem. To be specific, we show that for any rate-distortion tuple outside the rate-distortion region of the successive refinement problem with causal decoder side information, the excess-distortion probability approaches one exponentially fast. Our proof follows by judiciously adapting the recently proposed strong converse technique by Oohama using the information spectrum method, the variational form of the rate-distortion region and H?lder’s inequality. The lossy source coding problem with causal decoder side information considered by El Gamal and Weissman is a special case of the current problem. Therefore, the exponential strong converse theorem for the El Gamal and Weissman problem follows as a corollary of our result.
机译:我们重新审视了由Maor和Merhav(2008)所考虑的因果解码器方面信息的连续改进问题,通过推导指数强的逆转定理来加强它们的结果。具体而言,我们表明,对于以因果解码器侧信息的连续改进问题的连续改进问题的速率失真区域之外的任何速率 - 失真区域,多余的失真概率快速接近。我们的证据通过俄亥俄州俄罗斯谱法,速率 - 失真区域的变分形式和H 2号不等式,通过俄亥俄州的变分形式调整最近提出的强大逆转技术。 EL GARAL和Weissman考虑的因果解码器侧信息的有损源编码问题是当前问题的特殊情况。因此,El Gamal和Weissman问题的指数强劲的逆向定理如我们的结果所在因。

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