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Integrals Go Statistical: Cryptanalysis of Full Skipjack Variants

机译:积分进行统计:完整的Skipjack变体的密码分析

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Integral attacks form a powerful class of cryptanalytic techniques that have been widely used in the security analysis of block ciphers. The integral distinguishers are based on balanced properties holding with probability one. To obtain a distinguisher covering more rounds, an attacker will normally increase the data complexity by iterating through more plaintexts with a given structure under the strict limitation of the full codebook. On the other hand, an integral property can only be deterministically verified if the plaintexts cover all possible values of a bit selection. These circumstances have somehow restrained the applications of integral cryptanalysis. In this paper, we aim to address these limitations and propose a novel statistical integral distinguisher where only a part of value sets for these input bit selections are taken into consideration instead of all possible values. This enables us to achieve significantly lower data complexities for our statistical integral distinguisher as compared to those of traditional integral distinguisher. As an illustration, we successfully attack the full-round Skipjack-BABABABA for the first time, which is the variant of NSA's Skipjack block cipher.
机译:整体攻击形成了一类强大的密码分析技术,已广泛用于分组密码的安全性分析中。积分区分符基于概率为1的平衡属性。为了获得涵盖更多回合的识别器,攻击者通常会在完整密码本的严格限制下,通过遍历具有给定结构的更多纯文本来增加数据复杂性。另一方面,如果明文包含位选择的所有可能值,则只能确定性地验证积分属性。这些情况在某种程度上限制了整体密码分析的应用。在本文中,我们旨在解决这些局限性,并提出一种新颖的统计积分区分器,其中仅考虑这些输入位选择的部分值集,而不考虑所有可能的值。与传统的积分区分器相比,这使我们能够为统计积分区分器实现显着更低的数据复杂性。举例说明,我们首次成功攻击了完整的Skipjack-BABABABA,这是NSA的Skipjack分组密码的变体。

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