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Two-in-One Oblivious Signatures Secure in the Random Oracle Model

机译:随机Oracle模型中安全的二合一遗忘签名

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An oblivious signature is a kind of digital signature providing privacy protection for the signature requester. According to the pioneer work introduced by Chen in 1994, it is defined in two different types; an oblivious signature with n messages and, an oblivious signature with n keys. In an oblivious signature with n messages, it allows a signature requester to get a signature on 1-out-of-n messages while during the signing process, the signer cannot find out which one of the n messages has been signed. In an oblivious signature with n keys, it allows a signature requester to get a signature signed by 1-out-of-n signers while during the signing process, no one except the requester can know who has really signed the message. In 2008, Tso et al. gave formal definitions on the models of oblivious signatures and gave an example on the construction of oblivious signatures based on the Schnorr signature. In this paper, we follow Tso et al.'s work but combine the two functionalities into one scheme. We called it Two-in-one oblivious signature. In out scheme, a signature requester can ask 1-out-of-ni signers to sign 1-out-of-n_2 messages. At the end of our protocol, no one (including the n_1 possible-signers) knows who has really signed the message as well as which one of the n_2 message has been signed. The scheme is useful in many applications such as e-cash, e-voting and e-auction etc. We will give a formal model on our scheme and give a rigorous security proof based on the random oracle model.
机译:遗忘签名是为签名请求者提供隐私保护的一种数字签名。根据Chen在1994年提出的开拓性工作,它被定义为两种不同的类型。一个带有n条消息的遗忘签名,以及一个带有n个密钥的遗忘签名。在带有n条消息的遗忘签名中,它允许签名请求者在n条消息中的1条中获得签名,而在签名过程中,签名者无法找出n条消息中的哪条已被签名。在带有n个密钥的遗忘签名中,它允许签名请求者获得n个签名者中的1-个签名者的签名,而在签名过程中,除了请求者之外,没有人可以知道谁真正对消息进行了签名。 2008年,Tso等人。给出了遗​​忘签名模型的正式定义,并给出了基于Schnorr签名构建遗忘签名的示例。在本文中,我们遵循Tso等人的工作,但将这两种功能组合为一个方案。我们称其为二合一遗忘签名。在out方案中,签名请求者可以要求ni个中的1-个签名者对n_2个中的1-个消息进行签名。在我们的协议末尾,没有人(包括n_1个可能的签名者)知道谁真正对消息进行了签名以及n_2消息中的哪一个已签名。该方案在电子现金,电子投票和电子拍卖等许多应用中很有用。我们将对该方案给出一个正式的模型,并基于随机预言模型给出严格的安全证明。

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