A Pairing-free Provable Secure and Efficient Identity-based Identification Scheme with Anonymity

IF 0.5 Q3 MATHEMATICS Malaysian Journal of Mathematical Sciences Pub Date : 2023-12-14 DOI:10.47836/mjms.17.4.11
R. Kannan, J. J. Chin,, V. T. Goh, S. C. Yip
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Abstract

In this paper, we propose a Blind Identity-Based Identification (Blind IBI) scheme based on the Guillou-Quisquater (GQ) scheme. Our proposed scheme combines the benefits of traditional Identity-Based Identification (IBI) schemes that can authenticate a user's identity without relying on a trusted third party with the Blind Signature (BS) scheme that provides anonymity. As a result, the proposed scheme assures absolute user privacy during the authentication process. It does not rely on a third party, yet the verifier can still be assured of the user's identity without the user actually revealing it. In our work, we show that the proposed scheme is provably secure under the random oracle model, with the assumption that the one-more-RSA-inversion problem is difficult. Furthermore, we demonstrate that the proposed scheme is secure against passive, active, and concurrent impersonation attacks. In conclusion, the proposed scheme is able to achieve the desired blindness property without compromising the security of the GQ-IBI scheme it is based upon.
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无配对可证明的安全高效匿名身份识别方案
在本文中,我们提出了一种基于吉罗-奎斯夸特(GQ)方案的盲身份识别(Blind IBI)方案。我们提出的方案结合了传统基于身份的识别(IBI)方案和盲签名(BS)方案的优点,前者无需依赖可信第三方即可验证用户身份,后者则提供匿名性。因此,所提出的方案能在验证过程中确保用户的绝对隐私。它不依赖第三方,但验证者仍能确保用户的身份,而用户实际上并没有泄露身份。在我们的工作中,我们证明了所提出的方案在随机甲骨文模型下是可证明的安全方案,前提是一多 RSA 反转问题是困难的。此外,我们还证明了所提出的方案能够安全地抵御被动、主动和并发的冒充攻击。总之,所提出的方案能够在不损害其所基于的 GQ-IBI 方案安全性的情况下实现所需的盲点特性。
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来源期刊
CiteScore
1.10
自引率
20.00%
发文量
0
期刊介绍: The Research Bulletin of Institute for Mathematical Research (MathDigest) publishes light expository articles on mathematical sciences and research abstracts. It is published twice yearly by the Institute for Mathematical Research, Universiti Putra Malaysia. MathDigest is targeted at mathematically informed general readers on research of interest to the Institute. Articles are sought by invitation to the members, visitors and friends of the Institute. MathDigest also includes abstracts of thesis by postgraduate students of the Institute.
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