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Combined Circuit Architecture for Computing Normal Basis and Montgomery Multiplications Over GF(2~m)

机译:用于计算GF(2〜m)上的正态基数和蒙哥马利乘法的组合电路体系结构

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Normal basis and Montgomery multiplications are two popular arithmetic operations in GF(2~m). In general, each element representation has its associated different algorithm and hardware multiplication architectures. In this paper, we will present a new combined circuit for computing normal basis and Montgomery multiplications, which is based on a Hankel multiplication. The results reveal that our proposed multiplier has lower space complexity as compared to existing systolic normal basis and Montgomery multipliers. Moreover, the proposed architecture has the features of regularity, modularity and local interconnect ability. Accordingly, it is well suited for VLSI implementation.
机译:正则基和蒙哥马利乘法是GF(2〜m)中的两个流行的算术运算。通常,每个元素表示都有其关联的不同算法和硬件乘法体系结构。在本文中,我们将基于Hankel乘法提出一种用于计算正态基数和Montgomery乘法的新组合电路。结果表明,与现有的收缩期正常基础和蒙哥马利乘法器相比,我们提出的乘法器具有较低的空间复杂度。此外,所提出的体系结构具有规则性,模块化和局部互连能力。因此,它非常适合VLSI实现。

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