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首页> 外文期刊>IEEE transactions on circuits and systems. II, Express briefs >A Novel and High-Performance Modular Square Scheme for Elliptic Curve Cryptography Over GF( ${p}$ )
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A Novel and High-Performance Modular Square Scheme for Elliptic Curve Cryptography Over GF( ${p}$ )

机译:GF( $ {p} $ 上的椭圆曲线密码学的新型高性能模块化平方方案)

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摘要

In this brief, we present a novel and high-performance modular squaring scheme with low complexity and a small hardware area for elliptic curve cryptography over GF(p). First, we develop a method to reduce half of partial products in a squaring operation by using the proposed same items merging and logic combination. Second, we propose the modular squaring scheme that can compress the partial products based on the method above and accomplish accumulation and reduction simultaneously. Third, we devise the implementation circuits for the proposed modular squaring scheme and then simplify the circuits by using the property of the prime number. Finally, we implement the circuits on different platform and the 0.13-mu m CMOS ASIC implementation demonstrates that our design can perform a 256-bit modular squaring in 0.36-mu s with 17 200 gates, which achieves a desirable balance between hardware resource and performance.
机译:在本文中,我们提出了一种新颖的高性能模块化平方算法,该算法具有较低的复杂度和较小的硬件面积,可用于基于GF(p)的椭圆曲线密码学。首先,我们开发了一种方法,该方法通过使用提议的相同项目合并和逻辑组合来减少平方运算中的部分乘积。其次,我们提出了一种模块化的平方方案,该方案可以在上述方法的基础上压缩部分产品并同时完成累加和归约。第三,我们为所提出的模块化平方方案设计实现电路,然后利用质数的性质简化电路。最后,我们在不同平台上实现电路,而0.13μmCMOS ASIC实现证明我们的设计可以在0.36μs的时间内执行256位模块化平方运算,并具有17 200个门,从而在硬件资源和性能之间实现了理想的平衡。 。

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