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Comparison of Cube Attacks Over Different Vector Spaces

机译:立方体攻击不同矢量空间的比较

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We generalise the cube attack of Dinur and Shamir (and the similar AIDA attack of Vielhaber) to a more general higher order differentiation attack, by summing over an arbitrary subspace of the space of initialisation vectors. The Moebius transform can be used for efficiently examining all the subspaces of a big space, similar to the method used by Fouque and Vannet for the usual cube attack. Secondly we propose replacing the Generalised Linearity Test proposed by Dinur and Shamir with a test based on higher order differen-tiation/Moebius transform. We show that the proposed test provides all the information provided by the Generalised Linearity Test, at the same computational cost. In addition, for functions that do not pass the linearity test it also provides, at no extra cost, an estimate of the degree of the function. This is useful for guiding the heuristics for the cube/AIDA attacks. Finally we implement our ideas and test them on the stream cipher Trivium.
机译:我们通过在初始化向量空间的任意子空间上求和,概括了Dinure和Shamir的立方体攻击(以及vielhaber的类似辅助攻击)以更长的更高秩序分化攻击。 Moebius变换可用于有效地检查大空间的所有子空间,类似于Fouque和Vannet用于通常的多维数据集攻击的方法。其次,我们提出用基于高阶差异/ Moebius变换的测试来取代Dinure和Shamir所提出的广义线性度测试。我们表明,所提出的测试提供了通过相同的计算成本提供了广义线性测试所提供的所有信息。此外,对于未通过线性度测试的功能,它还提供了不额外的成本,估计功能程度。这对于指导立方体/艾达袭击的启发式是有用的。最后,我们在流密码薄膜上实施我们的想法并测试它们。

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