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A new threshold proxy signature scheme from bilinear pairings

机译:双线性配对的新阈值代理签名方案

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Based on the GDH signature (short signature scheme) a probabilistic signature scheme is proposed in this paper with security proof. Then a new threshold proxy signature from bilinear pairings is proposed as well by using the new probabilistic signature scheme and the properties of the Gap Diffie-Hellman (GDH) group (where the Computational Diffie-Hellman problem is hard but the Decisional Diffie-Hellman problem is easy to solve). Our constructions are based on the recently proposed GDH signature scheme of Bonel et al.'s article. Bilinear pairings could be built from Weil pairing or Tate pairing. So most our constructions would be simpler, but still with high security. The proposed threshold proxy signature is the first one which is built from bilinear pairings. At the end of this paper security and performance of the threshold proxy signature scheme is also analyzed.
机译:基于GDH签名(短签名方案),提出了一种具有安全性证明的概率签名方案。然后,通过使用新的概率签名方案和Gap Diffie-Hellman(GDH)组的属性(其中计算Diffie-Hellman问题较难,但决策Diffie-Hellman问题),从双线性对中提出了新的阈值代理签名。很容易解决)。我们的构造基于Bonel等人文章最近提出的GDH签名方案。可以从Weil配对或Tate配对建立双线性配对。因此,大多数我们的结构会更简单,但仍具有很高的安全性。拟议的阈值代理签名是第一个基于双线性对构建的代理签名。最后,分析了阈值代理签名方案的安全性和性能。

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