郑州信息科技学院,河南,郑州,450002
纸质出版:2011
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陈厚友, 马传贵. 基于双基数链的Tate对快速算法[J]. 电子学报, 2011,39(2):408-413.
CHEN Hou-you, MA Chuan-gui. Fast Tate Pairing Algorithm Using Double-Base Chains[J]. Acta Electronica Sinica, 2011, 39(2): 408-413.
椭圆曲线上双线性对快速实现的核心是Miller算法.本文给出了一种改进的Miller算法
其核心思想是将{2
3}-双基数链与Millier算法相结合
此算法在计算双线性对时能够有效地减少Miller算法中的迭代次数
而更有价值的是
此算法不仅适用于超奇异椭圆曲线同时还适用于一般的椭圆曲线.由本文给出的实验结果可知
新算法与其它现有的算法相比其效率提高约10.6%~20.3%.
The fast implementation of bilinear pairing on elliptic curve has heavily depended on the Miller’s algorithm.In this paper
an improved Miller’s algorithm is presented and the basic idea of this algorithm is that it combines the {2
3}-double-base chains with the Miller’s algorithm
thus
it can reduces the iteration times in Miller’s algorithm efficiently during the computation of bilinear pairing.What is important
this new algorithm can not only be applied to the case of super-singular elliptic curve
but also can be applied to the case of ordinary elliptic curve.As indicated by the experimental results in this paper
the computational efficiency of our new method has been improved by 10.6%~20.3% on average than other existing methods.
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