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Rho Method with Period k on Non -- symmetric Ordinary Pairings of Embedding Degree k -- Especially for Barreto -- Naehrig Curves

机译:嵌入程度k非对称普通配对时期K的RHO方法 - 特别是Barreto - Naehrig曲线

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Pollard's ρ method is well known as an efficient method for solving elliptic curve discrete logarithm problem (ECDLP). This paper applies it to non-super singular pairing-friendly curves, especially to Barreto-Naehrig curves, together with Frobenius endomorphism. Then, it is shown that the list of rational points can be reduced with norms of their x and y coordinates without loss of theoretic uniqueness.
机译:Pollard'sρ 方法是求解椭圆曲线离散对数问题(ECDLP)的有效方法。 本文将其应用于非超级奇异配对友好曲线,尤其是Barreto-Naehrig曲线,以及Frobenius Endomorphism。 然后,示出了理性点列表可以通过X和Y坐标的规范来减小,而不会损失理论唯一性。

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