On the Deterministic Code Capacity Region of an Arbitrarily Varying Multiple-Access Channel Under List Decoding

Computer Science – Information Theory

Scientific paper

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To appear in Proceedings of The IEEE International Symposium on Information Theory, June 2010

Scientific paper

We study the capacity region $C_L$ of an arbitrarily varying multiple-access channel (AVMAC) for deterministic codes with decoding into a list of a fixed size $L$ and for the average error probability criterion. Motivated by known results in the study of fixed size list decoding for a point-to-point arbitrarily varying channel, we define for every AVMAC whose capacity region for random codes is nonempty, a nonnegative integer $U$ called its symmetrizability. It is shown that for every $L \leq U$, $C_L$ has an empty interior, and for every $L \geq (U+1)^2$, $C_L$ equals the capacity region of the AVMAC for random codes with a known single-letter characterization.

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