Sphinx-in-the-Head: Group Signatures from Symmetric Primitives

IF 4.3 3区 材料科学 Q1 ENGINEERING, ELECTRICAL & ELECTRONIC
Liqun Chen, Changyu Dong, Christopher J. P. Newton, Yalan Wang
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Abstract

Group signatures and their variants have been widely used in privacy-sensitive scenarios such as anonymous authentication and attestation. In this paper, we present a new post-quantum group signature scheme from symmetric primitives. Using only symmetric primitives makes the scheme less prone to unknown attacks than basing the design on newly proposed hard problems whose security is less well-understood. However, symmetric primitives do not have rich algebraic properties, and this makes it extremely challenging to design a group signature scheme on top of them. It is even more challenging if we want a group signature scheme suitable for real-world applications, one that can support large groups and require few trust assumptions. Our scheme is based on MPC-in-the-head non-interactive zero-knowledge proofs, and we specifically design a novel hash-based group credential scheme, which is rooted in the SPHINCS+ signature scheme but with various modifications to make it MPC (multi-party computation) friendly. The security of the scheme has been proved under the fully dynamic group signature model. We provide an implementation of the scheme and demonstrate the feasibility of handling a group size as large as 260. This is the first group signature scheme from symmetric primitives that supports such a large group size and meets all the security requirements.

头顶上的斯芬克斯:来自对称基元的群组签名
群签名及其变体已广泛应用于匿名认证和证明等对隐私敏感的场景。本文从对称基元出发,提出了一种新的后量子群签名方案。只使用对称基元使该方案不容易受到未知攻击,而不是将设计建立在安全性不太了解的新提出的难题上。然而,对称基元并不具有丰富的代数特性,这使得在其基础上设计分组签名方案极具挑战性。如果我们想设计一种适用于现实世界应用的群签名方案,一种能支持大型群组且不需要太多信任假设的方案,那就更具有挑战性了。我们的方案基于 MPC-in-the-head 非交互式零知识证明,我们特别设计了一种新颖的基于哈希值的群组证书方案,该方案植根于 SPHINCS+ 签名方案,但做了各种修改,使其对 MPC(多方计算)友好。该方案的安全性已在全动态群组签名模型下得到证明。我们提供了该方案的实现方法,并演示了处理多达 260 个群组的可行性。这是第一个支持如此大的组规模并满足所有安全要求的对称基元组签名方案。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
CiteScore
7.20
自引率
4.30%
发文量
567
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