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Messages per secret bit when authentication and a min-entropy secrecy criterion are required

机译:需要进行身份验证和MIN-ENTOPY保密标准时每秘密位的消息

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Suppose Alice and Bob share a secret key, of which Eve is initially oblivious. Clearly, Alice and Bob can use this key to ensure that any particular plain-message sent is both authentic and secure. This paper investigates how many plain-messages can be sent per bit of secret key, while still ensuring both secrecy and authentication. In particular the secrecy tolerance relates to the min-entropy of any individual plain message, given all observed cipher-messages, while the authentication tolerance directly relates to the maximum allowable probability of Bob erroneously accepting a cipher-message from Eve. In this paper we characterize the set of all messages to secret bit ratios. We do this by providing a direct and converse, showing that the maximum ratio is directly determined by the tolerance parameters for authentication and secrecy, and is independent of the ratio of the length of the plain-message to the length of the secret key.
机译:假设Alice和Bob分享一个秘密密钥,其中Eve最初是忘记的。显然,Alice和Bob可以使用此密钥确保发送的任何特定的普通消息都是真实和安全的。本文调查了每位密钥可以发送多少个普通消息,同时仍然可以确保保密性和认证。特别地,给定所有观察到的密码消息的任何单个普通消息的密集容差涉及任何单个普通消息的最小熵,而认证容差直接涉及Bob错误地接受来自夏娃的密码的最大允许概率。在本文中,我们将所有消息的集合描述为秘密比特比。我们通过提供直接和逆转来执行此操作,表明最大比率由用于认证和保密的公差参数直接确定,并且与透明信息的长度与密钥的长度无关。

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