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RLWE-Oriented High-Speed Polynomial Multiplier Utilizing Multi-Lane Stockham NTT Algorithm

机译:RLWE导向高速多项式乘法器利用多通道Stockham NTT算法

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Cryptography based on ring learning with error (RLWE) problem has become increasingly popular due to its resistance against quantum analysis. The most time-consuming operation in RLWE cryptosystem is polynomial multiplication. This brief presents a novel polynomial multiplier based on Stockham fast Fourier transform (FFT) algorithm. We propose a multi-lane number theoretic transform (NTT) algorithm which can achieve n-degree polynomial multiplication in clock cycles with d lanes of butterfly units. In addition, we also customize a memory addressing strategy and a round constant managing scheme for the proposed multi-lane NTT algorithm. Based on our proposed algorithm, a high-speed polynomial multiplier is accomplished on FPGA platform. Implementation results on Spantan-6 FPGA show that our proposed algorithm can achieve a speed up factor of no less than 2.7 times compared with the state of art designs.
机译:由于其对量子分析的阻力,基于误差(RLWE)问题的基于环路学习的加密变得越来越受欢迎。 RLWE密码系统中最耗时的操作是多项式乘法。本发明简述了基于Stockham快速傅里叶变换(FFT)算法的新型多项式乘法器。我们提出了一种多通道数量的理论变换(NTT)算法,可以实现与蝴蝶单元的D车道时钟周期中的n度多项式乘法。此外,我们还为所提出的多通道NTT算法定制内存寻址策略和圆形恒定管理方案。基于我们所提出的算法,在FPGA平台上完成了高速多项式乘法器。 Spantan-6 FPGA的实施结果表明,与现有技术设计相比,我们所提出的算法可以达到速度增加不小于2.7倍。

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