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A GAME THEORETIC APPROACH TO STUDY THE QUANTUM KEY DISTRIBUTION BB84 PROTOCOL

机译:一种研究量子密钥分布BB84协议的游戏理论方法

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摘要

Quantum cryptography uses quantum mechanics to guarantee secure communication. BB84 is a widely used quantum key distribution that provides a way for two parties, a sender, Alice, and a receiver, Bob, to share an unconditionally secure key in the presence of an eavesdropper, Eve. Three different criteria can be assumed to study the BB84 protocol. They are the efficiency of the protocol, the probability that Eve remains undetected, and the amount of knowledge Eve has about Alice's bit sequence. In a previous approach, we only considered the probability that Eve remains undetected. We viewed this protocol as a three player static game in which Alice and Bob were two cooperative players and Eve was a competitive one. In our game model, Alice's and Bob's objective was to maximize the probability of detecting Eve, while Eve's objective was to minimize this probability. In this paper, our previous effort is extended and we also consider the other two criteria, i.e. the efficiency of the protocol and the amount of knowledge Eve has about Alice's bit sequence. Using these models, we show how game theory can be used to find the strategies for Alice, Bob and Eve.
机译:量子加密使用量子力学来保证安全通信。 BB84是一种广泛使用的量子密钥分布,为两方,发件人,爱丽丝和接收器,鲍勃提供一种方式,以在窃听器的情况下共享无条件地保护钥匙。可以假设三个不同的标准来研究BB84协议。它们是协议的效率,夏令生仍未被发现的概率,并且知识夏娃的数量具有关于Alice的位序列。在先前的方法中,我们只考虑了夏娃仍未被发现的概率。我们将此议定书视为一个三位玩家静态游戏,其中Alice和Bob是两个合作播放器,夏娃是一个竞争力的球员。在我们的游戏模型中,Alice's和Bob的目标是最大限度地提高检测到夏娃的概率,而Eve的目标是最大限度地减少这种概率。在本文中,我们以前的努力延长,我们还考虑了另外两个标准,即协议的效率和知识夏娃的效率有关Alice的位序列。使用这些模型,我们展示了游戏理论如何用于找到爱丽丝,鲍勃和夏娃的策略。

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