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Authentication with Mildly Myopic Adversaries

机译:与轻度近视对手进行身份验证

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In unsecured communications settings, ascertaining the trustworthiness of received information, called authentication, is paramount. We consider keyless authentication over an arbitrarily-varying channel, where channel states are chosen by a malicious adversary with access to noisy versions of transmitted sequences. We have shown previously that a channel condition termed U-overwritability is a sufficient condition for zero authentication capacity over such a channel, and also that with a deterministic encoder, a sufficiently clear-eyed adversary is essentially omniscient. In this paper, we show that even if the authentication capacity with a deterministic encoder and an essentially omniscient adversary is zero, allowing a stochastic encoder can result in a positive authentication capacity. Furthermore, the authentication capacity with a stochastic encoder can be equal to the no-adversary capacity of the underlying channel in this case. We illustrate this for a binary channel model, which provides insight into the more general case.
机译:在不安全的通信设置中,确定接收到的信息的可信度(称为身份验证)至关重要。我们考虑在任意变化的通道上进行无密钥身份验证,在该通道中,恶意攻击者可以选择通道状态,并且可以访问传输序列的嘈杂版本。先前我们已经表明,被称为U-可重写性的信道条件是在这种信道上实现零身份验证能力的充分条件,并且对于确定性编码器来​​说,足够清醒的对手本质上是无所不知的。在本文中,我们表明,即使具有确定性编码器和本质上无所不知的对手的身份验证能力为零,允许随机编码器也可以导致正身份验证能力。此外,在这种情况下,具有随机编码器的身份验证能力可以等于基础信道的无攻击能力。我们针对二进制通道模型对此进行了说明,该模型为更一般的情况提供了见解。

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