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Improved Security Proof for the Camenisch-Lysyanskaya Signature-Based Synchronized Aggregate Signature Scheme

机译:基于Camenisch-Lysyanskaya签名的同步聚合签名方案的改进的安全性证明

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The Camenisch-Lysyanskaya signature scheme in CRYPTO 2004 is a useful building block to construct privacy-preserving schemes such as anonymous credentials, group signatures or ring signatures. However, the security of this signature scheme relies on the interactive assumption called the LRSW assumption. Even if the interactive assumptions are proven in the generic group model or bilinear group model, the concerns about these assumptions arise in a cryptographic community. This fact caused a barrier to the use of cryptographic schemes whose security relies on these assumptions. Recently, Pointcheval and Sanders proposed the modified Camenisch-Lysyanskaya signature scheme in CT-RSA 2018. This scheme satisfies the EUF-CMA security under the new q-type assumption called the Modified-q-Strong Diffie-Hellman-2 (q-MSDH-2) assumption. However, the size of a q-type assumptions grows dynamically and this fact leads to inefficiency of schemes. In this work, we revisit the Camenisch-Lysyanskaya signature-based synchronized aggregate signature scheme in FC 2013. This scheme is one of the most efficient synchronized aggregate signature schemes with bilinear groups. However, the security of this synchronized aggregate scheme was proven under the one-time LRSW assumption in the random oracle model. We give the new security proof for this synchronized aggregate scheme under the 1-MSDH-2 (static) assumption in the random oracle model with little loss of efficiency.
机译:CRYPTO 2004中的Camenisch-Lysyanskaya签名方案是构造隐私保护方案(如匿名凭据,组签名或环签名)的有用构建块。但是,此签名方案的安全性取决于称为LRSW假设的交互式假设。即使交互式假设在通用组模型或双线性组模型中得到了证明,在加密社区中也会出现对这些假设的担忧。这一事实对使用安全性取决于这些假设的加密方案造成了障碍。最近,Pointcheval和Sanders在CT-RSA 2018中提出了经过修改的Camenisch-Lysyanskaya签名方案。该方案在名为q-MS-Strong Diffie-Hellman-2(q-MSDH)的新q型假设下满足EUF-CMA安全性。 -2)假设。但是,q型假设的大小会动态增长,这一事实导致方案的效率低下。在这项工作中,我们将重新研究FC 2013中基于Camenisch-Lysyanskaya签名的同步聚合签名方案。该方案是具有双线性组的最有效的同步聚合签名方案之一。但是,在随机预言机模型的一次性LRSW假设下证明了此同步聚合方案的安全性。我们在随机预言模型下的1-MSDH-2(静态)假设下为此同步聚合方案提供了新的安全性证明,而效率损失很小。

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