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Bipartite GF (2m) Modular Multiplier Method

机译:二分GF(2m)模乘法

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摘要

This paper proposes a new modular multiplication method over GF(2m) that uses Least Significant Digit Multiplier and Hybrid Karatsuba Multiplier (HKM), which are state of the art field for secured Elliptic Curve Cryptography (ECC), according to NIST. The work suggests the operand multiplicand to be split into two parts that can be processed separately in parallel thereby increasing the computational speed. The lower part of the split multiplicand can be processed by calculating a product modulo p(α)of the multiplier using Least Significant Digit (LSD).The upper part of the split multiplicand can be processed using HKM by calculating a product modulo p(α) of the multiplier. A HKM requires least amount of space on a FPGA. The LSD provides excellent area-time trade-off. Complexity analysis comparison shows that the proposed scheme has better calculation speed and has more flexibility in making the compromise between area and time.
机译:根据NIST,本文提出了一种新的基于GF(2m)的模块化乘法方法,该方法使用最小有效数字乘法器和混合Karatsuba乘法器(HKM),这是安全椭圆曲线密码术(ECC)的最新领域。这项工作建议将操作数被乘数分成两个部分,可以分别并行处理,从而提高了计算速度。拆分被乘数的下部可以通过使用最低有效位数(LSD)计算乘数的乘积模p(α)进行处理;拆分乘数的上部可以使用HKM通过计算乘积模数p(α)进行处理。 )。 HKM需要最少的FPGA空间。 LSD提供了出色的区域时间权衡。复杂度分析比较表明,该方案具有更快的计算速度和更大的灵活性,可以在面积和时间之间做出折衷。

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