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Improving Miller’s Algorithm Using the NAF and the Window NAF

机译:使用NAF和窗口NAF改善米勒的算法

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The Miller’s algorithm is the most commonly used algorithm for computing pairing. To efficiently implement the pairings, it is necessary to optimise the computation time for the Miller’s algorithm and the numbers of iterations. In this paper, we attempt to improve the original Miller’s algorithm by using Non Adjacent Form (NAF) and The window NAF (NAF_w). These representations allow one to reduce the number of iterations in the original Miller’s algorithm from l/2 to l/3 (NAF) or l/w+1 (NAF_w) where w is the size of the window in the NAF. Our approach is to replace the binary representation for the key by the NAF presentation or the NAF_w presentation in the Miller’s algorithm.
机译:米勒的算法是最常用的计算配对算法。为了有效地实现配对,有必要优化米勒算法的计算时间和迭代的数量。在本文中,我们试图通过使用非相邻的形式(NAF)和窗口NAF(NAF_W)来改善原始米勒算法。这些表示允许一个人从L / 2到L / 3(NAF)或L / W + 1(NAF_W)中的原始米勒算法中的迭代次数减少,其中W是NAF中窗口的大小。我们的方法是通过NAF演示文稿或米勒算法中的NAF_W呈现来替换密钥的二进制表示。

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