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An Explicit Formula of Cyclotomic Cubing Available for Pairings on Elliptic Curves with Embedding Degrees of Multiple of Three

机译:嵌入度为三的倍数的椭圆曲线上的配对可使用的显子式循环立方

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Bilinear pairings are widely used for innovative protocols such as ID-based encryption and group signature authentication. According to the current research of the pairings, not only families of pairing-friendly elliptic curves with embedding degrees of multiple of four or six but also that of multiple of three are attractive choices for practical pairings. However, the pairings on such the elliptic curves cannot benefit from an efficient performing squaring available in a cyclotomic subgroup which plays an important role in fast final exponentiation. As one of the candidates of replacements of the squaring, the authors consider an efficient performing cubing available in the cyclotomic subgroup.
机译:双线性对广泛用于创新协议,例如基于ID的加密和组签名身份验证。根据目前的配对研究,不仅配对友好的椭圆曲线的嵌入度为4或6的倍数,而且嵌入度为3的倍数也是实用配对的诱人选择。但是,这样的椭圆曲线上的配对不能受益于在一个快速的最后求幂中起重要作用的睫状体亚组中可用的高效执行平方。作为平方替代的候选者之一,作者认为,在圆环亚组中可以进行有效的计数。

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