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The Weil and Tate Pairings as Building Blocks for Public Key Cryptosystems

机译:Weil和Tate配对作为公钥密码系统的构建块

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Elliptic curves were first proposed as a tool for cryptography by V. Miller in 1985 [29]. Indeed, since elliptic curves have a group structure, they nicely fit as a replacement for more traditional groups in discrete logarithm based systems such as Diffie-Hellman or ElGamal. Moreover, since there is no non-generic algorithm for computing discrete logarithms on elliptic curves, it is possible to reach a high security level while using relatively short keys.
机译:首先提出椭圆曲线作为1985年V. Miller的加密工具[29]。实际上,由于椭圆曲线具有组结构,因此它们很好地适合在基于离散的基于对数的基于离子的系统中的更多传统组的替代品,例如Diffie-Hellman或Elgamal。此外,由于没有用于计算椭圆曲线上的离散对数的非普通算法,因此可以在使用相对短的键时达到高安全级别。

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