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Accelerating Cross Twisted Ate Pairing with Ordinary Pairing Friendly Curve of Composite Order That Has Two Large Prime Factors

机译:具有两个大素数的复合阶的普通配对友好曲线加速交叉扭曲的Ate配对

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Recently, pairing-based cryptographic applications such as ID-based cryptography have received much attention. On the other hand, RSA cryptography has been widely used and is defined over a certain composite order as the modulus. In detail, it generally needs to be a product of two large prime numbers. In order to apply RSA-based techniques to pairing-based cryptography, the authors have proposed a method for generating ordinary pairing-friendly curves of such a composite order especially when the embedding degree k is equal to 3 and the order of curve is given as a polynomial of degree 2 with an integer variable. Then, as the next problem, its pairing calculation needs to be efficiently carried out. This paper shows the implementation of {???cross twisted} Ate pairing using the obtained composite order curve and some experimental results.
机译:最近,基于配对的密码应用程序(例如基于ID的密码学)已受到广泛关注。另一方面,RSA密码术已被广泛使用,并在一定的复合阶数上被定义为模数。详细地,它通常需要是两个大质数的乘积。为了将基于RSA的技术应用于基于配对的密码学,作者提出了一种生成这种复合顺序的普通配对友好曲线的方法,尤其是在嵌入度k等于3且曲线顺序为具有整数变量的2度多项式。然后,作为下一个问题,需要有效地进行其配对计算。本文利用获得的复合阶数曲线和一些实验结果说明了{cross-twisted} Ate配对的实现。

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