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On solving LPN using BKW and variants Implementation and analysis

机译:关于使用BKW和变体求解LPN的实现和分析

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The Learning Parity with Noise problem (LPN) is appealing in cryptography as it is considered to remain hard in the post-quantum world. It is also a good candidate for lightweight devices due to its simplicity. In this paper we provide a comprehensive analysis of the existing LPN solving algorithms, both for the general case and for the sparse secret scenario. In practice, the LPN-based cryptographic constructions use as a reference the security parameters proposed by Levieil and Fouque. But, for these parameters, there remains a gap between the theoretical analysis and the practical complexities of the algorithms we consider. The new theoretical analysis in this paper provides tighter bounds on the complexity of LPN solving algorithms and narrows this gap between theory and practice. We show that for a sparse secret there is another algorithm that outperforms BKW and its variants. Following from our results, we further propose practical parameters for different security levels.
机译:密码学中的学习奇偶校验问题(LPN)颇受欢迎,因为它在后量子世界中仍然很难解决。由于其简单性,它也是轻量级设备的理想选择。在本文中,我们针对一般情况和稀疏秘密场景提供了对现有LPN解决算法的全面分析。实际上,基于LPN的密码结构将Levieil和Fouque提出的安全参数用作参考。但是,对于这些参数,理论分析与我们考虑的算法的实际复杂性之间仍然存在差距。本文中的新理论分析为LPN解决算法的复杂性提供了更严格的界限,并缩小了理论与实践之间的差距。我们表明,对于稀疏秘密,还有另一种优于BKW及其变体的算法。根据我们的结果,我们进一步提出了适用于不同安全级别的实用参数。

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