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首页> 外文期刊>International journal of electronics >Area and time trade-offs for iterative modular division over GF(2~m): novel algorithm and implementations on FPGA
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Area and time trade-offs for iterative modular division over GF(2~m): novel algorithm and implementations on FPGA

机译:GF(2〜m)上的迭代模块化划分的面积和时间折衷:新颖的算法和FPGA实现

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摘要

Public key cryptography is a concept used by many useful functionalities, such as digital signature, encryption, key agreements, etc. For those needs, elliptic curve cryptography is an attractive solution. Cryptosystems based on elliptic curves (EC) need a costly modular division. Efficient implementations of this operation are useful for both area-constrained designs working in affine coordinates and high-speed processors. For that purpose, this work highlights the most efficient iterative modular division algorithm and explores different time and area trade-offs on FPGA. In particular, a novel algorithm is proposed and a specific feature of the algorithm is exploited. To show the impact of the different trade-offs on a whole architecture, dividers are also integrated in a low-footprint ECC processor. To the best of our knowledge, it is the first report about an iterative digit-serial modular division algorithm, the first area and time tradeoff analysis of an iterative algorithm and the best result among the very few implementations on FPGA.
机译:公钥密码术是许多有用功能(例如数字签名,加密,密钥协议等)使用的概念。对于这些需求,椭圆曲线密码术是一种有吸引力的解决方案。基于椭圆曲线(EC)的密码系统需要昂贵的模块化划分。对于在仿射坐标中工作的区域受限设计和高速处理器,此操作的有效实现都是有用的。为此,本文重点介绍了最有效的迭代模块化划分算法,并探讨了FPGA上不同的时间和面积折衷方案。特别地,提出了一种新颖的算法并利用了该算法的特定特征。为了显示不同折衷方案对整个体系结构的影响,分压器也集成在低占用空间的ECC处理器中。据我们所知,这是有关迭代数字串行模块化除法算法的第一份报告,是迭代算法的首次面积和时间折衷分析,并且是在FPGA上极少数实现中的最佳结果。

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