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Tight finite-key analysis of a practical decoy-state quantum key distribution with unstable sources

机译:具有不稳定源的实际诱饵态量子密钥分布的严格有限密钥分析

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The decoy-state quantum key distribution (QKD) protocol has been widely used in commercial QKD systems. Several QKD field networks show its practicability and commercial prospects. Importantly, practical decoy-state QKD systems should be characterized with device imperfections. In this paper, for the case without intensity fluctuations, we present the parameter estimation based on the Chernoff bound for a practical decoy-state QKD protocol and compare performances of that based on Hoeffding's inequality and the Chernoff bound, respectively. Taking intensity fluctuations into consideration, we present the finite-key analysis with composable security against general attacks based on Azuma's inequality. Our numerical results show that the finite-key analysis based on the Chernoff bound is tighter than Hoeffding's inequality when the total number of transmitting signals N < 1 x 10(12). Moreover, the intensity fluctuations' influence is more obvious when the data size of total transmitting signals is small. Our results emphasize the importance of the stability of the intensity modulator as well as the accurate estimation of emitted pulse's intensity.
机译:诱骗状态量子密钥分发(QKD)协议已被广泛用于商业QKD系统中。一些QKD现场网络显示了其实用性和商业前景。重要的是,实际的诱饵态QKD系统应以设备缺陷为特征。在本文中,对于没有强度波动的情况,我们针对实际的诱饵状态QKD协议提供了基于Chernoff界的参数估计,并分别比较了基于Hoeffding不等式和Chernoff界的性能。考虑到强度波动,我们提供了基于Azuma不等式的有限密钥分析,可针对一般攻击提供安全性。我们的数值结果表明,当发射信号的总数N <1 x 10(12)时,基于Chernoff边界的有限键分析比Hoeffding的不等式更严格。此外,当总发射信号的数据大小小时,强度波动的影响更加明显。我们的结果强调了强度调制器的稳定性以及发射脉冲强度的准确估计的重要性。

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