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Group Signatures with Probabilistic Revocation: A Computationally-Scalable Approach for Providing Privacy-Preserving Authentication

机译:具有概率撤销的组签名:提供隐私保留身份验证的计算可扩展方法

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Group signatures (GSs) is an elegant approach for providing privacy-preserving authentication. Unfortunately, modern GS schemes have limited practical value for use in large networks due to the high computational complexity of their revocation check procedures. We propose a novel GS scheme called the Group Signatures with Probabilistic Revocation (GSPR), which significantly improves scalability with regard to revocation. GSPR employs the novel notion of probabilistic revocation, which enables the verifier to check the revocation status of the private key of a given signature very efficiently. However, GSPR's revocation check procedure produces probabilistic results, which may include false positive results but no false negative results. GSPR includes a procedure that can be used to iteratively decrease the probability of false positives. GSPR makes an advantageous tradeoff between computational complexity and communication overhead, resulting in a GS scheme that offers a number of practical advantages over the prior art. We provide a proof of security for GSPR in the random oracle model using the decisional linear assumption and the bilinear strong Diffie-Hellman assumption.
机译:组签名(GSS)是提供隐私保留身份验证的优雅方法。遗憾的是,由于其撤销检查程序的高计算复杂性,现代GS方案具有有限的实用价值,以便在大型网络中使用。我们提出了一种新的GS方案,称为概率撤销(GSPR)的组签名,这显着提高了关于撤销方面的可扩展性。 GSPR采用新颖的概率撤销概念,这使得验证者能够非常有效地检查给定签名的私钥的撤销状态。然而,GSPR的撤销检查程序会产生概率的结果,这可能包括假阳性结果,但没有假阴性结果。 GSPR包括可以用来迭代地降低误报概率的过程。 GSPR在计算复杂性和通信开销之间进行有利的折衷,从而产生GS方案,其提供了优于现有技术的许多实际优点。我们在随机的Oracle模型中为GSPR提供了一种安全证据,使用果实线性假设和Bilinear强大的Diffie-Hellman假设。

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