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Multipath Authentication without shared Secrets and with Applications in Quantum Networks

机译:无需共享机密且具有量子网络中应用程序的多路径身份验证

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Authentication is possible in various ways, the most obvious of which is by re-calculating a given authentication tag upon a private secret shared only with the message's origin. What, however, if no such shared secrets are available? Public-key cryptography has elegantly solved the problem by relying on computational intractability assumptions. In the light of increasing computational power, can we achieve the same thing in the secret-key paradigm? In a quantum network, we may have shared secrets between adjacent nodes, making an authentic communication between these simple, but what about end-to-end authentication? We present a simple method of authenticating a transmission that requires shared secrets only between neighboring nodes in a (quantum) network, but the sender and receiver (being farther apart) do not need to share any secret knowledge. Our approach is inspired by multipath transmission and thus naturally compatible with this paradigm. The security of the proposed method is analyzed based on decision-theoretic considerations, and therefore does not hinge on any computational intractability assumption.
机译:身份验证可以通过多种方式进行,其中最明显的方法是,根据仅与消息来源共享的私有机密重新计算给定的身份验证标签。但是,如果没有这样的共享机密怎么办?公钥加密通过依靠计算难点假设很好地解决了这个问题。鉴于计算能力的提高,我们能否在密钥范例中实现相同的目标?在量子网络中,我们可能在相邻节点之间共享秘密,从而使这些节点之间的真实通信变得简单,但是端到端身份验证又如何呢?我们提出了一种简单的方法来验证传输,该方法仅需要在(量子)网络中相邻节点之间共享秘密,而发送方和接收方(相距较远)不需要共享任何秘密知识。我们的方法受到多径传输的启发,因此自然与该范例兼容。所提出的方法的安全性是基于决策理论考虑进行分析的,因此并不取决于任何计算上的难点假设。

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