针对可重复CCA的非延展性和其他rcca安全概念之间的等价性

Junichiro Hayata, Fuyuki Kitagawa, Yusuke Sakai, Goichiro Hanaoka, Kanta Matsuura
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引用次数: 0

摘要

可重放选择密文(RCCA)安全性是由Canetti, Krawczyk和Nielsen (CRYPTO 03)引入的,目的是处理“除保留明文的篡改外不可延展性”的加密方案。RCCA安全是对CCA安全的一种放松,对于许多实际应用(如身份验证和密钥交换)是一个有用的安全概念。Canetti等人定义了抗RCCA的非延展性(NM-RCCA)、抗RCCA的不可区分性(IND-RCCA)和抗RCCA的通用可组合性(UC-RCCA)。此外,他们证明了在考虑明文空间超多项式大的PKE方案时,这三个安全概念是等价的。在这三个安全概念中,NM-RCCA似乎扮演着核心角色,因为RCCA安全的引入是为了捕获“除了保留明文的篡改之外的不可延展性”。然而,他们对纳米- rcca的定义并不是经典非延展性定义的自然延伸,也不清楚他们的纳米- rcca是否抓住了经典非延展性的要求。本文通过扩展经典非延展性的定义,针对RCCA提出了基于不可区分性和基于仿真的非延展性的定义。证明了无论PKE方案的明文空间大小如何,非延展性和IND-RCCA这两个概念都是等价的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Equivalence between Non-Malleability against Replayable CCA and Other RCCA-Security Notions
Replayable chosen ciphertext (RCCA) security was introduced by Canetti, Krawczyk, and Nielsen (CRYPTO 03) in order to handle an encryption scheme that is “non-malleable except tampering which preserves the plaintext”. RCCA security is a relaxation of CCA security and a useful security notion for many practical applications such as authentication and key exchange. Canetti et al. defined non-malleability against RCCA (NM-RCCA), indistinguishability against RCCA (IND-RCCA), and universal composability against RCCA (UC-RCCA). Moreover, they proved that these three security notions are equivalent when considering a PKE scheme whose plaintext space is super-polynomially large. Among these three security notions, NM-RCCA seems to play the central role since RCCA security was introduced in order to capture “non-malleability except tampering which preserves the plaintext.” However, their definition of NM-RCCA is not a natural extension of that of classical non-malleability, and it is not clear whether their NM-RCCA captures the requirement of classical non-malleability. In this paper, we propose definitions of indistinguishability-based and simulation-based non-malleability against RCCA by extending definitions of classical non-malleability. We then prove that these two notions of non-malleability and IND-RCCA are equivalent regardless of the size of plaintext space of PKE schemes.
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