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On fast elliptic curve multiplication resistant against side channel attacks

机译:快速椭圆曲线乘法可抵抗侧通道攻击

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摘要

We enhance the efficiency of the Montgomery-type scalar multiplication for the standard elliptic curves over prime fields. The Montgomery-type scalar multiplication utilizes the addition formulae assembled by only x-coordinates, namely xECDBL and xECADD. We encapsulate the two addition formulae into one addition formula xECADDDBL, which accomplishes a faster computation because several auxiliary variables of two formulae can be shared. The efficiency improvement of the proposed scalar multiplication over the scheme without the encapsulation is about 11%. Moreover, we extend the proposed algorithm for the implementation over SIMD. Compared with the similar scheme proposed by Fischer et al., our scheme is about 16% faster.
机译:我们提高了素数场上标准椭圆曲线的蒙哥马利型标量乘法的效率。蒙哥马利型标量乘法仅利用x坐标(即xECDBL和xECADD)组装的加法公式。我们将两个加法公式封装为一个加法公式xECADDDBL,由于可以共享两个公式的多个辅助变量,因此可以更快地进行计算。与没有封装的方案相比,提出的标量乘法的效率提高了大约11%。此外,我们将提出的算法扩展为可通过SIMD实现。与Fischer等人提出的类似方案相比,我们的方案要快16%。

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