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Pairing Calculation on Supersingular Genus 2 Curves

机译:超奇异属2曲线的配对计算

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摘要

In this paper we describe how to efficiently implement pairing calculation on supersingular genus 2 curves over prime fields. We find that, contrary to the results reported in [8], pairing calculation on supersingular genus 2 curves over prime fields is efficient and a viable candidate for the practical implementation of pairing-based cryptosystems. We also show how to eliminate divisions in an efficient manner when computing the Tate pairing, assuming an even embedding degree, and how this algorithm is useful for curves of genus greater than one.
机译:在本文中,我们描述了如何有效地对素数场上超奇异属2曲线进行配对计算。我们发现,与[8]中报道的结果相反,超素属2曲线在素数域上的配对计算是有效的,并且是基于配对密码系统的实际实现的可行候选。我们还展示了如何在计算泰特配对时(假设嵌入度为偶数)以有效的方式消除除法,以及该算法如何用于大于1的属曲线。

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