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Authenticated B92 QKD protocol employing synchronized optical chaotic systems

机译:经过认证的B92 QKD协议,采用同步光学混沌系统

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摘要

Quantum key distribution (QKD) is not secure without an authentication protocol running together. The aim of the authentication protocol is to guarantees the identity of legitimate users, avoiding the man-in-the-middle attack. An authentication protocol requires an initially shared secret and it can be realized by software or by a physical system. In the first case a pseudo-random number generator (PRNG) is used while in the second case synchronized optical chaotic systems can be employed. In this direction, the present work considers both cases. Firstly, we show how to implement an authenticated polarization-based B92 QKD protocol using a PRNG. Its security is analyzed taking into account the number of bits of the pre-shared secret. Following, we describe a chaos-based authenticated B92 QKD protocol: We consider a chaotic system whose output is a light polarization state that changes chaotically and the synchronization of two of such systems. The Stokes' parameter S_1 of the output field is used to obtain a pseudo-random bit sequence that is used to implement the authentication. We emphasize functional limits for these two implementations.
机译:没有身份验证协议一起运行,量子密钥分发(QKD)是不安全的。认证协议的目的是保证合法用户的身份,避免中间人攻击。身份验证协议需要一个初始共享的机密,并且可以通过软件或物理系统来实现。在第一种情况下,使用伪随机数发生器(PRNG),而在第二种情况下,可以使用同步光学混沌系统。在这个方向上,目前的工作考虑了两种情况。首先,我们展示如何使用PRNG来实现基于身份验证的基于极化的B92 QKD协议。考虑到预共享密钥的位数,对其安全性进行了分析。接下来,我们描述一个基于混沌的经过身份验证的B92 QKD协议:我们考虑一个混沌系统,其输出是一个偏振状态的光偏振状态,该状态发生混沌变化,并且其中两个系统处于同步状态。输出字段的斯托克斯参数S_1用于获取伪随机位序列,该序列用于实现身份验证。我们强调这两个实现的功能限制。

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