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arXiv 1805.05511quant-ph
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克服无中继密钥容量限制的量子密钥分发的信息论安全性

Information theoretic security of quantum key distribution overcoming the repeaterless secret key capacity bound

Kiyoshi Tamaki, Hoi-Kwong Lo, Wenyuan Wang, Marco Lucamarini

摘要:

量子密钥分发是一种以信息论安全性和适合实际应用的密钥速率向远程用户分发密钥的方法。然而,它的速率-距离图受到通信信道的自然损耗的限制,并且永远不会超过称为点对点密钥容量的理论极限。最近,一种新型的带有中间中继的量子密钥分发被提出来克服这个限制(M。Lucamarini,Z. L. Yuan,J.F. Dynes和A. Shields,Nature,2018)。然而,标准的应用程序的诱饵状态的方法限制了该计划的安全性分析,以保持在限制性假设的窃听。因此,用信息论安全方案克服点对点密钥容量仍然是一个悬而未决的问题。在这里,我们提出了一种新的方法来使用诱饵状态来回答这个问题。其核心思想是在测试模式和编码模式之间切换,前者实现诱饵状态参数估计,后者通过相位编码协议生成密钥。这样,我们确认了原方案的缩放特性,并克服了长距离下的密钥容量。我们的工作在释放实际安全量子通信的潜力方面发挥着关键作用。

英文摘要:

Quantum key distribution is a way to distribute secret keys to distant users with information theoretic security and key rates suitable for real-world applications. Its rate-distance figure, however, is limited by the natural loss of the communication channel and can never surpass a theoretical limit known as point-to-point secret key capacity. Recently, a new type of quantum key distribution with an intermediate relay was proposed to overcome this limit (M. Lucamarini, Z. L. Yuan, J. F. Dynes and A. J. Shields, Nature, 2018). However, a standard application of the decoy state method limited the security analysis of this scheme to hold under restrictive assumptions for the eavesdropper. Hence, overcoming the point-to-point secret key capacity with an information-theoretic secure scheme is still an open question. Here, we propose a novel way to use decoy states to answer this question. The key idea is to switch between a Test mode and a Code mode, the former enabling the decoy state parameter estimation and the latter generating a key through a phase encoding protocol. This way, we confirm the scaling properties of the original scheme and overcome the secret key capacity at long distances. Our work plays a key role to unlock the potential of practical secure quantum communications.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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