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How to Obtain Fully Structure-Preserving (Automorphic) Signatures from Structure-Preserving Ones

机译:如何从结构保存的完全结构保留(autovorphic)签名

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In this paper, we bridge the gap between structure-preserving signatures (SPSs) and fully structure-preserving signatures (FSPSs). In SPSs, all the messages, signatures, and verification keys consist only of group elements, while in FSPSs, even signing keys are required to be a collection of group elements. To achieve our goal, we introduce two new primitives called trapdoor signature and signature with auxiliary key, both of which can be derived from SPSs. By carefully combining both primitives, we obtain generic constructions of FSPSs from SPSs. Upon instantiating the above two primitives, we get many instantiations of FSPS with unilateral and bilateral message spaces. Different from previously proposed FSPSs, many of our instantiations also have the automorphic property, i.e., a signer can sign his own verification key. As by-product results, one of our instantiations has the shortest verification key size, signature size, and lowest verification cost among all previous constructions based on standard assumptions, and one of them is the first FSPS scheme in the type I bilinear groups.
机译:在本文中,我们弥合了结构保留签名(SPSS)和完全结构保留签名(FSPS)之间的差距。在SPSS中,所有消息,签名和验证密钥仅由组元素组成,而在FSPS中只有签名键,甚至需要是组元素的集合。为实现我们的目标,我们介绍了两个名为Trapdoor签名和签名的新基元,其中辅助密钥,两者都可以从SPSS派生。通过仔细结合两个基元,我们从SPSS获得FSPS的通用结构。在实例化上述两个原语后,我们得到了许多与单方面和双边信息空间的FSP的实例化。与先前提出的FSPS不同,我们的许多实例化也有自动属性,即签名者可以签署自己的验证密钥。作为副产品的结果,我们的实例中的一个实例具有最短的验证密钥大小,签名大小和基于标准假设的所有先前结构中的最低验证成本,其中一个是I型Bilinear组中的第一个FSP方案。

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