Improving on the cut-set bound for general primitive relay channels

Improving on the cut-set bound for general primitive relay channels
复制标题

改进一般原始中继通道的割集界限

DOI:
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发表时间:
2016
期刊:
International Symposium on Information Theory
影响因子:
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通讯作者:
Ayfer Özgür
Ayfer Özgür
中科院分区:
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文献类型:
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作者:
Xiugang Wu;Ayfer Özgür

文献摘要

被引文献

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考虑原始中继信道,其中,源X想要在中继Z的帮助下向目的地Y发送信息,并且中继可以经由速率R0的无差错数字链路与目的地通信。对于对称情况,即,当Y和Z是有条件独立同分布时,给定X,我们最近开发了关于该信道的容量的新的上界,该上界比现有的界(包括著名的割集界)更紧。在本文中,我们将这些界限扩展到非对称的情况下,Y和Z是有条件的独立给定X与任意条件的边缘分布,离散无记忆和高斯信道。
Consider a primitive relay channel, where, a source X wants to send information to a destination Y with the help of a relay Z and the relay can communicate to the destination via an error-free digital link of rate R0. For the symmetric case, i.e., when Y and Z are conditionally i.i.d. given X, we have recently developed new upper bounds on the capacity of this channel that are tighter than existing bounds, including the celebrated cut-set bound. In this paper, we extend these bounds to the asymmetric case, where Y and Z are conditionally independent given X with arbitrary conditional marginal distributions, for both discrete memoryless and Gaussian channels.