并行高性能乘法器的FPGA设计分析

R. Saveetha
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引用次数: 2

摘要

对于密码学和编码领域的许多应用程序,有限域乘法是最耗费资源和时间的操作。设计了一种FPGA实现的高性能并行GF(2 233)乘法器,并对其时间复杂度和面积复杂度进行了分析。其中一个乘法器使用一种新的混合结构来实现Karatsuba算法。为了提高性能,我们大量使用流水线和高效控制技术,并使用现代最先进的FPGA技术。因此,据我们所知,我们有了次二次算法的第一个硬件实现,以及目前最快和最有效的233位有限域乘法器的实现。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Analysis on FPGA Designs of Parallel High Performance Multipliers 
For many applications from the areas of cryptography and coding, finite field multiplication is the most resource and time consuming operation. In this paper, optimized high performance parallel GF(2 233 ) multipliers for an FPGA realization were designed and the time and area complexities were analyzed. One of the multipliers uses a new hybrid structure to implement the Karatsuba algorithm. For increasing performance, we make excessive use of pipelining and efficient control techniques and use a modern state-of-the-art FPGA technology. As a result we have, to our knowledge, the first hardware realization of sub quadratic arithmetic and currently the fastest and most efficient implementation of 233 bit finite field multipliers.
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