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Fast Symmetric Pairing Revisited

机译:重新审视快速对称配对

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During the past decade pairing-based cryptosystems have been through a huge development, and the implementation of bilinear pairings has been improved greatly. Two pairing models, namely symmetric and asymmetric pairings, are widely used and have common cryptographic properties in most cryptosystems. Symmetric pairings are more convenient to construct cryptographic schemes, but asymmetric pairings are more efficient and suitable for implementation due to their flexible embedding degrees. In this paper we revisit symmetric pairings on supersingular elliptic curves over large characteristic fields. We show that a special family of supersingular elliptic curves with embedding degree 3 admits a kind of fast symmetric pairings, whose computational costs might be twice the costs for the current fastest asymmetric pairings.
机译:在过去的十年基础的密码系统中经过了巨大的发展,并且双线性配对的实施得到了大大提高。两个配对模型,即对称和非对称配对,广泛使用,并且在大多数密码系统中具有共同的加密属性。对称配对更方便构建加密方案,但是由于它们的柔性嵌入度,非对称配对更有效并且适合于实现。在本文中,我们在大特征领域的超出椭圆曲线上重新审视对称配对。我们表明,具有嵌入度3的特殊的超椭圆曲线曲线承认了一种快速对称的配对,其计算成本可能是当前最快不对称配对的成本的两倍。

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