论文标题

诱饵状态量子密钥分布的安全性和相关强度波动的安全性

Security of decoy-state quantum key distribution with correlated intensity fluctuations

论文作者

Sixto, Xoel, Zapatero, Víctor, Curty, Marcos

论文摘要

用激光源增强实用量子密钥分布(QKD)系统性能的最突出的技术之一是诱饵方法。当前的诱饵状态QKD设置以GHz的重复速率运行,这是一个制度,其中调节器中的记忆效应和控制它们的电子设备在发射脉冲的强度之间建立了相关性。这转化为有关所选强度的信息泄漏,这会削弱诱饵态方法的关键前提,从而使使用标准安全分析的使用无效。为了克服这个问题,最近引入了一个新的安全证明,证明了利用凯奇·斯克瓦兹的约束。然而,其主要缺点是,可实现的关键率显着低于没有强度相关性的理想情况。在这里,我们通过将其与细粒度的诱饵状态分析相结合来改善这种安全证明技术,该技术可以对确定秘密关键率的相关参数进行严格的估计。这导致了显着的性能提高,现在比以前的某些参数制度的分析相比,可实现的距离双倍。另外,我们表明,当已知以当前和先前的强度选择为条件的强度波动的概率密度函数时,我们的方法提供了与理想场景非常相似的关键率,这突出了相关性准确实验表征的重要性。

One of the most prominent techniques to enhance the performance of practical quantum key distribution (QKD) systems with laser sources is the decoy-state method. Current decoy-state QKD setups operate at GHz repetition rates, a regime where memory effects in the modulators and electronics that control them create correlations between the intensities of the emitted pulses. This translates into information leakage about the selected intensities, which cripples a crucial premise of the decoy-state method, thus invalidating the use of standard security analyses. To overcome this problem, a novel security proof that exploits the Cauchy-Schwarz constraint has been introduced recently. Its main drawback is, however, that the achievable key rate is significantly lower than that of the ideal scenario without intensity correlations. Here, we improve this security proof technique by combining it with a fine-grained decoy-state analysis, which can deliver a tight estimation of the relevant parameters that determine the secret key rate. This results in a notable performance enhancement, being now the attainable distance double than that of previous analyses for certain parameter regimes. Also, we show that when the probability density function of the intensity fluctuations, conditioned on the current and previous intensity choices, is known, our approach provides a key rate very similar to the ideal scenario, which highlights the importance of an accurate experimental characterization of the correlations.

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