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Faster Montgomery Modular Multiplication without Pre-computational Phase For Some Classes of Finite Fields

机译:对于某些类型的有限域,无需预先计算相位即可实现更快的蒙哥马利模乘法

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In this paper, we give faster versions of Montgomery modular multiplication algorithm without pre-computational phase for GF(p) and GF(2~m) which can be considered as a generalization of [3], [4] and [5]. We propose sets of moduli different than [3], [4] and [5] which can be used in PKC applications. We show that one can obtain efficient Montgomery modular multiplication architecture in view of the number of AND gates and XOR gates by choosing proposed sets of moduli. We eliminate pre-computational phase with proposed sets of moduli. These methods are easy to implement for hardware.
机译:在本文中,我们为GF(p)和GF(2〜m)给出了没有预计算阶段的Montgomery模块化乘法算法的更快版本,可以将其视为[3],[4]和[5]的推广。我们提出了不同于[3],[4]和[5]的模数集,它们可用于PKC应用。我们表明,通过选择提议的模数集,鉴于AND门和XOR门的数量,可以获得有效的Montgomery模块化乘法体系结构。我们用提议的模数集消除了预计算阶段。这些方法对于硬件来说很容易实现。

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