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A New Framework for Finding Nonlinear Superpolies in Cube Attacks Against Trivium-Like Ciphers

机译:在类似于Trivium密码的立方体攻击中寻找非线性超策略的新框架

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In this paper, we focus on traditional cube attacks against Trivium-like ciphers in which linear and nonlinear superpolies are experimentally tested. We provide a new framework on nonlinear superpoly recoveries by exploiting a kind of linearization technique. It worth noting that, in this new framework, the complexities of testing and recovering nonlinear superpolies are almost the same as those of testing and recovering linear superpolies. Moreover, extensive experiments show that by making use of the new framework, the probability to find a quadratic superpoly is almost twice as large as that to find a linear superpoly for Kreyvium and they are almost the same for Trivium. Hopefully, this new framework would provide some new insights on cube attacks against NFSR-based ciphers, and in particular make nonlinear superpolies potentially useful in the future cube attacks.
机译:在本文中,我们将重点放在针对Trivium类密码的传统多维数据集攻击上,其中对线性和非线性超策略进行了实验测试。通过利用一种线性化技术,我们为非线性超级垄断的回收提供了一个新的框架。值得注意的是,在这个新框架中,测试和恢复非线性超因子的复杂性几乎与测试和恢复线性超因子的复杂性相同。而且,大量的实验表明,通过使用新的框架,对于Kreyvium来说,找到一个二次超级垄断的概率几乎是找到一个线性超级垄断的概率的两倍,而对于Trivium来说,它们的概率几乎是相同的。希望该新框架将为基于NFSR的密码的多维数据集攻击提供一些新见解,尤其是使非线性超策略在将来的多维数据集攻击中很有用。

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