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首页> 外文期刊>Circuits and Systems II: Express Briefs, IEEE Transactions on >High-Performance Implementation of Point Multiplication on Koblitz Curves
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High-Performance Implementation of Point Multiplication on Koblitz Curves

机译:Koblitz曲线上点乘法的高性能实现

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摘要

Fast and high-performance computation of finite-field arithmetic is crucial for elliptic curve cryptography (ECC) over binary extension fields. In this brief, we propose a highly parallel scheme to speed up the point multiplication for high-speed hardware implementation of ECC cryptoprocessor on Koblitz curves. We slightly modify the addition formulation in order to employ four parallel finite-field multipliers in the data flow. This reduces the latency of performing point addition and speeds up the overall point multiplication. To the best of our knowledge, the proposed data flow of point addition has the lowest latency in comparison to the counterparts available in the literature. To make the cryptoprocessor more efficient, we employ a low-complexity and efficient digit-level Gaussian normal basis multiplier to perform lower level finite-field multiplications. Finally, we have implemented our proposed architecture for point multiplication on an Altera Stratix II field-programmable gate array and obtained the results of timing and area.
机译:快速高效的有限域算术计算对于二进制扩展域上的椭圆曲线密码学(ECC)至关重要。在本简介中,我们提出了一种高度并行的方案,以加快在Koblitz曲线上ECC密码处理器的高速硬件实现的点乘法。我们对加法公式进行了一些修改,以便在数据流中使用四个并行的有限域乘法器。这减少了执行点添加的等待时间,并加快了整体点乘法。据我们所知,与文献中可用的对等点相比,建议的点加数据流具有最低的延迟。为了提高密码处理器的效率,我们采用了低复杂度和高效的数字级高斯正态基础乘法器来执行较低级的有限域乘法。最后,我们在Altera Stratix II现场可编程门阵列上实现了我们提出的点乘法架构,并获得了时序和面积的结果。

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