基于可编程RNS格的并行密码解密

P. Martins, L. Sousa, J. Eynard, J. Bajard
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引用次数: 8

摘要

如果量子计算变得可行,当前的公钥加密方案将不再有效。由于密码系统需要多年才能成熟,因此对后量子密码学的研究比以往任何时候都更加重要。本文重点研究了基于格的密码系统作为后量子密码系统的替代方案,以提高其效率。我们将几个理论发展结合在一起,从而产生一个有效的实现,解决基于剩余数系统(RNS)的类goldreich - goldwser - halevi (GGH)密码系统上的最接近向量问题(CVP)。与单核优化实现相比,我们能够在GTX 780 Ti和i7 4770K设备上分别产生高达5.9和11.2的加速。最后,我们证明了所提出的实现是Rivest-Shamir-Adleman (RSA)的竞争性替代方案。
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Programmable RNS lattice-based parallel cryptographic decryption
Should quantum computing become viable, current public-key cryptographic schemes will no longer be valid. Since cryptosystems take many years to mature, research on post-quantum cryptography is now more important than ever. Herein, lattice-based cryptography is focused on, as an alternative post-quantum cryptosystem, to improve its efficiency. We put together several theoretical developments so as to produce an efficient implementation that solves the Closest Vector Problem (CVP) on Goldreich-Goldwasser-Halevi (GGH)-like cryptosystems based on the Residue Number System (RNS). We were able to produce speed-ups of up to 5.9 and 11.2 on the GTX 780 Ti and i7 4770K devices, respectively, when compared to a single-core optimized implementation. Finally, we show that the proposed implementation is a competitive alternative to the Rivest-Shamir-Adleman (RSA).
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