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The Optimal Use of Rate-Limited Randomness in Broadcast Channels With Confidential Messages

机译:带有机密消息的广播信道中速率受限的随机性的最佳使用

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摘要

In coding schemes for the wire-tap channel or for broadcast channels with confidential messages, it is well-known that the sender needs to use stochastic encoding to avoid information about the transmitted confidential message from being leaked to an eavesdropper. In this paper, we investigate the tradeoff between the rate of random numbers needed to realize the stochastic encoding and the rates of common, private, and confidential messages. For the direct theorem, we use the superposition coding scheme for the wire-tap channel, recently proposed by Chia and El Gamal, and its strong security is proved. The matching converse theorem is also established. Our result clarifies that a combination of ordinary stochastic encoding and channel prefixing by channel simulation is suboptimal.
机译:在用于带有机密消息的窃听信道或广播信道的编码方案中,众所周知,发送者需要使用随机编码来避免有关所发送的机密消息的信息泄漏给窃听者。在本文中,我们研究了实现随机编码所需的随机数速率与公用,专用和机密消息的速率之间的折衷。对于直接定理,我们对Chia和El Gamal最近提出的窃听通道使用叠加编码方案,并证明了其强大的安全性。匹配逆定理也被建立。我们的结果表明,普通随机编码和通过信道模拟进行的信道前缀的组合不是最佳的。

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