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首页> 外文期刊>Circuits and Systems II: Express Briefs, IEEE Transactions on >High-Throughput Low-Complexity Systolic Montgomery Multiplication Over src='/images/tex/785.gif' alt='GF(2^{m})'> Based on Trinomials
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High-Throughput Low-Complexity Systolic Montgomery Multiplication Over src='/images/tex/785.gif' alt='GF(2^{m})'> Based on Trinomials

机译:中的高通量低复杂度收缩期蒙哥马利乘法 src =“ / images / tex / 785.gif” alt =“ GF(2 ^ {m})”> 基于三项式

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摘要

Cryptographic computation exploits finite field arithmetic and, in particular, multiplication. Lightweight and fast implementations of such arithmetic are necessary for many sensitive applications. This brief proposed a low-complexity systolic Montgomery multiplication over . Our complexity analysis shows that the area complexity of the proposed architecture is reduced compared with the previous work. This has also been confirmed through our application-specific integrated circuit area and time equivalent estimations and implementations. Hence, the proposed architecture appears to be very well suited for high-throughput low-complexity cryptographic applications.
机译:密码计算利用有限域算术,尤其是乘法。对于许多敏感的应用程序,这种算法的轻量级和快速实现是必需的。该摘要提出了的低复杂度收缩期蒙哥马利乘法。我们的复杂度分析表明,与先前的工作相比,所提出的体系结构的区域复杂度降低了。这也已通过我们的专用集成电路区域和等效时间的估算和实现得到了证实。因此,提出的体系结构似乎非常适合于高吞吐量,低复杂度的密码学应用。

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