Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: In a recent work, S. Nitinawarat obtained a lor 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 beten the two bounds for the minimum list size.  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,  determine the minimum list size. Moreover,  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.
['Ning Cai']
I am writing a research paper on a idea List Decoding for Arbitrarily Varying Multiple Access Channel Revisited: List Configuration and Symmetrizability
[{"from": "human", "value": "I am writing a research paper on a idea List Decoding for Arbitrarily Varying Multiple Access Channel Revisited: List Configuration and Symmetrizability"}, {"from": "gpt", "value": "Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: In a recent work, S. Nitinawarat obtained a lor 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 beten the two bounds for the minimum list size.  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,  determine the minimum list size. Moreover,  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."}]