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One-Shot Marton Inner Bound for Classical-Quantum Broadcast Channel

机译:经典量子广播通道的一键式Marton内边界

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We consider the problem of communication over a classical-quantum broadcast channel with one sender and two receivers. Generalizing the classical inner bounds shown by Marton and the recent quantum asymptotic version shown by Savov and Wilde, we obtain one-shot inner bounds in the quantum setting. Our bounds are stated in terms of hypothesis testing and one-shot max divergences. These results give a full justification of the claims of Savov and Wilde in the classical-quantum asymptotic iid setting; the techniques also yield similar bounds in the information spectrum setting. We obtain these results using a different analysis of the random codebook argument; our method yields a classical one-shot Marton bound with a common message and a classical one-shot mutual covering lemma based on rejection sampling.
机译:我们考虑了在具有一个发送者和两个接收者的经典量子广播信道上进行通信的问题。概括一下Marton所展示的经典内界以及Savov和Wilde所展示的最近的量子渐近形式,我们在量子环境中获得了一杆内界。我们的界限用假设检验和一键式最大散度表示。这些结果充分证明了Savov和Wilde在经典量子渐进iid环境中的主张。这些技术在信息频谱设置中也产生相似的界限。我们通过对随机码本参数的不同分析获得这些结果。我们的方法基于拒绝采样产生了带有公共消息的经典单次Marton边界和经典的单次相互覆盖引理。

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