An Efficient Structural Analysis of SAS and its Application to White-Box Cryptography

Hyoung-Kyu Yim, Ju-Sung Kang, Yongjin Yeom
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Abstract

Structural analysis is the study of finding component functions for a given function. In this paper, we proceed with structural analysis of structures consisting of the S (nonlinear Substitution) layer and the A (Affine or linear) layer. Our main interest is the S1AS2 structure with different substitution layers and large input/output sizes. The purpose of our structural analysis is to find the functionally equivalent oracle F* and its component functions for a given encryption oracle F(= S2 ∘ A ∘ S1). As a result, we can construct the decryption oracle F*−1 explicitly and break the one-wayness of the building blocks used in a White-box implementation. Our attack consists of two steps: S layer recovery using multiset properties and A layer recovery using differential properties. We present the attack algorithm for each step and estimate the time complexity. Finally, we discuss the applicability of S1AS2 structural analysis in a White-box Cryptography environment.
SAS的有效结构分析及其在白盒密码中的应用
结构分析是对给定函数寻找组成函数的研究。本文对由S(非线性取代)层和A(仿射或线性)层组成的结构进行了结构分析。我们的主要兴趣是具有不同替代层和大输入/输出大小的S1AS2结构。我们结构分析的目的是为给定的加密表F(= S2°a°S1)找到功能等效的表F*及其组成函数。因此,我们可以显式地构造解密oracle F*−1,并打破白盒实现中使用的构建块的单向性。我们的攻击包括两个步骤:使用多集属性的S层恢复和使用差分属性的A层恢复。我们给出了每一步的攻击算法,并估计了时间复杂度。最后,我们讨论了S1AS2结构分析在白盒密码环境中的适用性。
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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