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Low Latency Systolic Montgomery Multiplier for Finite Field $GF(2^{m})$ Based on Pentanomials

机译:基于五项式的低延迟收缩期蒙哥马利乘数用于有限域 $ GF(2 ^ {m})$

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摘要

In this paper, we present a low latency systolic Montgomery multiplier over $GF(2^{m})$ based on irreducible pentanomials. An efficient algorithm is presented to decompose the multiplication into a number of independent units to facilitate parallel processing. Besides, a novel so-called “pre-computed addition” technique is introduced to further reduce the latency. The proposed design involves significantly less area-delay and power-delay complexities compared with the best of the existing designs. It has the same or shorter critical-path and involves nearly one-fourth of the latency of the other in case of the National Institute of Standards and Technology recommended irreducible pentanomials.
机译:在本文中,我们基于不可还原的五项式提出了在$ GF(2 ^ {m})$上的低延迟收缩期蒙哥马利乘数。提出了一种有效的算法,可将乘法分解为多个独立的单元,以促进并行处理。此外,一种新颖的所谓“预计算加法”技术被引入以进一步减少等待时间。与现有的最佳设计相比,拟议的设计所涉及的面积延迟和功耗延迟复杂度大大降低。它具有相同或较短的关键路径,在美国国家标准技术研究院推荐不可减少的五项式推荐的情况下,它的等待时间几乎是另一等待时间的四分之一。

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