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A multi-signer convertible limited multi-verifier signature scheme in the standard model

机译:标准模型中的多签名者可转换受限多验证者签名方案

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In a multi-signer convertible limited multi-verifier signature (MSCLMVS) scheme, a set of multi signers (co-signers) cooperatively creates a signature that can only be verified by limited verifiers. In this scheme, the conflicts between the authenticity and the privacy of the co-signers can be solved by controlling the verifiability. Moreover, the limited verifiers can designate the signature to a trusted third party such as a judge to convince him about the validity of the signature. Furthermore, both the co-signers and the limited verifiers can convert the signature to a traditional publicly verifiable signature if necessary. In this paper we present a multi-signer convertible limited multi-verifier signature scheme based on Waters' signature which is constructed by bilinear pairings. The proposed scheme is proved to be secure in the standard model by the assumption of the hardness of the Weak Gap Bilinear Diffie-Hellman problem. To the best of our knowledge, this is the first multi-signer convertible limited multi-verifier signature scheme with provable security without random oracles.
机译:在多签名者可转换的受限多验证者签名(MSCLMVS)方案中,一组多签名者(共同签名者)共同创建只能由受限验证者验证的签名。在该方案中,可以通过控制可验证性来解决共同签名者的真实性和隐私之间的冲突。此外,有限的验证者可以将签名指定给受信任的第三方(例如法官),以使他相信签名的有效性。此外,共同签名者和有限验证者都可以在必要时将签名转换为传统的可公开验证的签名。在本文中,我们提出了一种基于沃特世签名的,由双线性配对构造的多签名者可转换受限多验证者签名方案。通过假设弱间隙双线性Diffie-Hellman问题的硬度,可以证明所提出的方案在标准模型中是安全的。据我们所知,这是第一个具有可证明的安全性且无随机预言的多签名者可转换的受限多验证者签名方案。

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