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On dualities in multiterminal coding problems

机译:关于多终端编码问题中的对偶

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It has been shown recently that under certain conditions there exist dualities between different multiterminal (MT) source and channel coding problems. Following these results, we study lossless MT source coding and deterministic MT channel coding problems and point out different dualities between them. In particular, we show that there exists a functional duality between a Slepian-Wolf (SW) coding problem and a deterministic broadcast channel (DBC) coding problem and between a lossless multiple-description (MD) coding problem and a deterministic multiple-access channel (DMAC) coding problem. In analogy to the duality established between DBC and DMAC coding problems, we further propose a similar duality between SW and lossless MD coding problems; in this way, we form a closed "duality loop" of four MT coding problems, which imposes the existence of a single common rate point in the achievable rate regions of all four dual problems. We also consider duality in zero-error MT coding and shed light on practical code design with an example. Finally, extension to the case with only one lossless/deterministic component in the source/channel coding problem is provided.
机译:最近已经表明,在某些条件下,不同的多终端(MT)源和信道编码问题之间存在对偶。根据这些结果,我们研究了无损MT源编码和确定性MT通道编码问题,并指出了它们之间的不同对偶性。特别是,我们表明在Slepian-Wolf(SW)编码问题和确定性广播信道(DBC)编码问题之间以及在无损多描述(MD)编码问题和确定性多址访问信道之间存在功能对偶(DMAC)编码问题。类似于在DBC和DMAC编码问题之间建立的对偶性,我们进一步提出了SW和无损MD编码问题之间的类似对偶性。通过这种方式,我们形成了四个MT编码问题的闭合“对偶循环”,这在所有四个对偶问题的可实现速率区域中强加了一个公共速率点。我们还考虑了零错误MT编码中的对偶性,并通过一个示例阐明了实际的代码设计。最后,提供了对源/信道编码问题中仅具有一个无损/确定性分量的情况的扩展。

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