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A Fully-Functional Group Signature Scheme over Only Known-Order Group

机译:仅已知顺序组的全功能组签名方案

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The concept of group signature allows a group member to sign message anonymously on behalf of the group. In the event of a dispute, a designated entity can reveal the identity of a signer. Previous group signature schemes use an RSA signature based membership certificate and a signature based on a proof of knowledge(SPK) in order to prove the possession of a valid membership certificate. In these schemes, SPK is generated over an unknown-order group, which requires more works and memory compared with a publicly-known-order group. Recently, a group signature based on a known-order group is proposed. However, it requires an unknown-order group as well as a known-order group. Furthermore, unfortunately, it does not provide the function of revocation. In this paper, we propose the group signature scheme based on only publicly-known-order groups. Our scheme improves the Nyberg-Rueppel signature to fit for generating membership certificates and uses SPKs over a cyclic group whose order is publicly known. As a result, our scheme reduces the size of group signature and the computational amount of signature generation and verification.
机译:组签名的概念允许组成员代表组匿名签名消息。发生争议时,指定实体可以透露签名人的身份。先前的组签名方案使用基于RSA签名的成员资格证书和基于知识证明(SPK)的签名,以证明拥有有效的成员资格证书。在这些方案中,SPK是在未知顺序组上生成的,与公共已知顺序组相比,这需要更多的工作和内存。最近,提出了一种基于已知顺序组的组签名。但是,它需要一个未知顺序组以及一个已知顺序组。而且,不幸的是,它不提供撤销功能。在本文中,我们提出了仅基于公知顺序的组的组签名方案。我们的计划改进了Nyberg-Rueppel签名以适合生成会员证书,并在顺序已知的循环组上使用SPK。结果,我们的方案减小了组签名的大小以及签名生成和验证的计算量。

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