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An Efficient Elliptic Curve Discrete Logarithm based Trapdoor Hash Scheme without Key Exposure

机译:基于高效的椭圆曲线离散对数,无需关键曝光的陷阱散列方案

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摘要

—The trapdoor hash function plays essential role in constructing certain secure digital signature, and signature scheme that composed by trapdoor hash function is widely applied in different fields. However, the key exposure problem of trapdoor hash scheme has brought great distress. In this paper, an efficient trapdoor hash scheme without key exposure based on elliptic curve discrete logarithm is put forward and its security is analyzed, the scheme satisfies the five properties of trapdoor hash functions: effective calculation, trapdoor collision, collision resistance, key exposure resistance and semantic security. Through comparing and analyzing with the existing schemes, it shows that the proposed scheme, which has only multiplicative complexity and removes the operations of computing finite field element inverse, is more advantage in terms of safety and efficiency. Moreover, the scheme supports batch computation that it can greatly improve the efficiency of verification.
机译:- Trapdoor Hash函数在构建某些安全数字签名方面发挥重要作用,并且由Trapdoor Hash函数组成的签名方案广泛应用于不同的领域。然而,Trapdoor Hash计划的关键曝光问题带来了极大的痛苦。在本文中,提出了一种没有基于椭圆曲线离散对数的关键曝光的高效陷阱散列方案,并分析了其安全性,该方案满足了陷阱散列函数的五种特性:有效的计算,陷阱碰撞,碰撞电阻,键暴露电阻和语义安全。通过与现有方案进行比较和分析,它表明所提出的方案,该方案仅具有乘法复杂性并消除计算有限场元素逆的操作,在安全性和效率方面更具优势。此外,该方案支持批量计算,即它可以大大提高验证效率。

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