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List Decoding for Arbitrarily Varying Multiple Access Channel Revisited: List Configuration and Symmetrizability

机译:再论任意变化的多路访问信道的列表解码:列表配置和对称性

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In a recent work, S. Nitinawarat obtained a lower bound and an upper bound for the minimum list size in list decoding for an arbitrarily varying multiple access channel (AVMAC), for which the interior of the capacity region of deterministic list codes is nonempty. In the same paper, he proved that for a binary AVMAC, the minimum list size is finite, if and only if the interior of the capacity region of random correlated codes is nonempty. The goal of this paper is to close the gap between the two bounds for the minimum list size. We find a necessary and sufficient condition for the list codes for an AVMAC to have a capacity region with a nonempty interior in terms of bipartite graphs. Therefore, we determine the minimum list size. Moreover, we prove that for any AVMAC, the minimum list size is finite, if and only if the interior of the capacity region of random correlated codes is nonempty.
机译:在最近的工作中,S。Nitinawarat在任意可变的多址访问信道(AVMAC)的列表解码中获得了最小列表大小的下限和上限,对于该列表而言,确定性列表代码的容量区域内部是非空的。在同一篇论文中,他证明了对于二进制AVMAC,当且仅当随机相关码的容量区域的内部为非空时,最小列表大小是有限的。本文的目标是缩小最小列表大小的两个边界之间的距离。对于二元图,我们找到了AVMAC列表代码具有容量区域且内部为非空的充要条件。因此,我们确定最小列表大小。此外,我们证明,对于任意AVMAC,当且仅当随机相关码的容量区域的内部为非空时,最小列表大小是有限的。

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