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Physical layer security over fading wiretap channels through classic coded transmissions with finite block length and discrete modulation

机译:通过具有有限块长度和离散调制的经典编码传输,在衰落的窃听通道上提供物理层安全性

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摘要

The chance to use existing coded transmission schemes for achieving some security at the physical layer besides reliability is of interest for many applications. In this paper, we assess the levels of physical layer security achievable by classic coding schemes over fading wiretap channels, taking into account the effects of finite block lengths and discrete modulations. In order to take these practical constraints into account, some previous works use the error rates experienced by legitimate receivers and eavesdroppers as reliability and security metrics, respectively. However, having a high error rate at the eavesdropper is a necessary but not a sufficient condition for security, thus we resort to more robust information theoretic security metrics for such a purpose. By focusing on mutual information security, we estimate the average number of attempts required by an attacker to recover the whole message in practical conditions and under outage constraints. Based on this metric, higher layer cryptographic protocols can be designed to achieve robust security built upon the physical layer. We obtain lower bounds on the wiretapper equivocation about the secret message, subject to some outage probability, and assess their tightness. We provide some examples considering classic coding and modulation techniques like extended Bose-Chaudhuri-Hocquenghem codes and convolutional codes with binary signaling. (c) 2019 Elsevier B.V. All rights reserved.
机译:对于许多应用而言,使用可靠性之外的机会来使用现有的编码传输方案在物理层上实现某种安全性的机会。在本文中,我们考虑了有限块长度和离散调制的影响,评估了通过经典编码方案在衰落的窃听通道上可达到的物理层安全级别。为了考虑这些实际限制,一些先前的工作分别将合法接收者和窃听者经历的错误率分别用作可靠性和安全性度量。但是,窃听者的高错误率对于安全性是必要的,但不是充分的条件,因此,出于这种目的,我们诉诸更可靠的信息理论安全性度量。通过关注相互信息的安全性,我们可以估算出攻击者在实际情况下和中断条件下恢复整个邮件所需的平均尝试次数。基于此度量,可以设计更高层的加密协议以实现基于物理层的强大安全性。我们会在有关断电概率的情况下,在有关秘密消息的窃听者指责中获得下限,并评估其紧密性。我们提供一些考虑经典编码和调制技术的示例,例如扩展的Bose-Chaudhuri-Hocquenghem码和带有二进制信令的卷积码。 (c)2019 Elsevier B.V.保留所有权利。

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