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Lattice-Based Universal Designated Verifier Signatures

机译:基于格子的普遍指定验证者签名

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Universal designated verifier signatures can be used to resolve the conflict between authenticity and privacy in some applications. However, all of existing constructions for this primitive are based on hard problems in number theory, and will be ultimately broken in quantum era. To address this issue, we construct the first lattice-based universal designated verifier signatures as a post-quantum candidate for this primitive. Our construction is obtained by directly extending a ring-based variant of the Gentry-Peikert-Vaikuntanathan signature scheme with some additional algorithms, thus the existing key generation and signing implementation can be used without modification. We also show that our construction is provably secure under the Small Integer Solution problem over rings, in the random oracle model.
机译:通用指定的验证程序签名可用于解决某些应用程序中的真实性和隐私之间的冲突。然而,这种原语的所有现有结构都基于数量理论的难题,并且最终将在量子时代破坏。要解决此问题,我们将第一个基于晶格的通用指定验证程序签名构成为此原始的Quantum候选者。我们的结构是通过使用一些附加算法直接扩展绅士 - Peikert-Vaikuntanathan签名方案的环形变体来获得,因此可以在不修改的情况下使用现有的密钥生成和签名实现。我们还表明,在随机的Oracle模型中,我们的施工在小整数解决方案问题上是可证明的。

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