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A Method for Distinguishing the Two Candidate Elliptic Curves in CM Method

机译:用CM方法判别两个候选椭圆曲线的方法。

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摘要

In this paper, we first introduce a shift product-based polynomial transformation. Then, we show that the parities of (#.E - 1)/2 and (#E′ - 1)/2 are reciprocal to each other, where #E and #E′ are the orders of the two candidate curves obtained at the last step of CM method algorithm. Based on this property, we propose a method to check the parity by using the shift product-based polynomial transformation. For a 160-bits prime number as the characteristic, the proposed method carries out the parity check about 20 times faster than the conventional method when 4 divides the characteristic minus 1.
机译:在本文中,我们首先介绍基于移位乘积的多项式变换。然后,我们显示(#.E-1)/ 2和(#E'-1)/ 2的奇偶性是互为倒数的,其中#E和#E'是在以下位置获得的两条候选曲线的阶数CM方法算法的最后一步。基于此属性,我们提出了一种使用基于移位积的多项式变换检查奇偶校验的方法。对于特征为160位素数的情况,当4除以特征值减1时,该方法执行奇偶校验的速度比传统方法快20倍。

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