论OCB的量子安全性

IF 1.7 Q3 COMPUTER SCIENCE, SOFTWARE ENGINEERING IACR Transactions on Symmetric Cryptology Pub Date : 2022-06-10 DOI:10.46586/tosc.v2022.i2.379-414
Varun Maram, Daniel Masny, Sikhar Patranabis, Srinivasan Raghuraman
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引用次数: 3

摘要

分组密码的OCB操作模式有三个变体,OCB1, OCB2和OCB3。OCB1和OCB3可以用作安全的身份验证加密方案,而OCB2已被证明是典型的不安全方案(Inoue等人,Crypto 2019)。此外,在对加密功能进行量子查询的情况下,Kaplan等人(Crypto 2016)、Bhaumik等人(Asiacrypt 2021)和Bonnetain等人(Asiacrypt 2021)的一系列作品展示了如何打破OCB模式的不可伪造性。然而,这些工作没有考虑到存在量子查询时OCB的保密性。我们通过首次对OCB的IND-qCPA安全性进行形式化分析来填补这一空白。特别是,我们展示了破坏OCB模式的IND-qCPA安全性的第一次攻击。令人惊讶的是,我们能够证明在没有关联数据的情况下使用OCB2是IND-qCPA安全的,同时依赖于底层块密码是量子安全伪随机排列的假设。此外,我们提出了新的量子攻击,打破了OCB的普遍不可伪造性。我们对OCB的分析对XTS的后量子安全性有影响,XTS是一种著名的磁盘加密标准,Anand等人考虑过,但主要是开放的(PQCrypto 2016)。
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On the Quantum Security of OCB
The OCB mode of operation for block ciphers has three variants, OCB1, OCB2 and OCB3. OCB1 and OCB3 can be used as secure authenticated encryption schemes whereas OCB2 has been shown to be classically insecure (Inoue et al., Crypto 2019). Even further, in the presence of quantum queries to the encryption functionality, a series of works by Kaplan et al. (Crypto 2016), Bhaumik et al. (Asiacrypt 2021) and Bonnetain et al. (Asiacrypt 2021) have shown how to break the unforgeability of the OCB modes. However, these works did not consider the confidentiality of OCB in the presence of quantum queries.We fill this gap by presenting the first formal analysis of the IND-qCPA security of OCB. In particular, we show the first attacks breaking the IND-qCPA security of the OCB modes. Surprisingly, we are able to prove that OCB2 is IND-qCPA secure when used without associated data, while relying on the assumption that the underlying block cipher is a quantum-secure pseudorandom permutation. Additionally, we present new quantum attacks breaking the universal unforgeability of OCB. Our analysis of OCB has implications for the post-quantum security of XTS, a well-known disk encryption standard, that was considered but mostly left open by Anand et al. (PQCrypto 2016).
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来源期刊
IACR Transactions on Symmetric Cryptology
IACR Transactions on Symmetric Cryptology Mathematics-Applied Mathematics
CiteScore
5.50
自引率
22.90%
发文量
37
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