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Comparative Analysis of Zero-Knowledge Proofs Technique using Quadratic Residuosity Problem

机译:二次残差问题的零知识证明技术的比较分析

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Zero-knowledge proofs is a type of non-black box security technique and it is stated by the means of quadratic residuosity problem in this paper. We have used quadratic residuosity problem (QRP) for zero-knowledge proofs security system for the comparative analysis of this technique in comparison with discrete logarithm problem in cryptography. The upper bound of QRP with a prime modulus algorithm for quadratic residuosity problem is growing faster in comparison with discrete logarithm problem used by Henry. After that covariance between two different algorithms for different problems are calculated and obtained result is positive, which means random variables used for both functions are growing in same direction which reflect the fact, they are similar in behavior. Both functions are growing in same direction and our functional valued curve converge with Henry (Discrete Logarithm) functional valued curve at a point.
机译:零知识证明是一种非黑盒安全技术,它是通过二次残差问题来表示的。我们将零残差证明安全系统的二次残差问题(QRP)与加密中的离散对数问题相比较,对该技术进行了比较分析。与亨利使用的离散对数问题相比,带有二次模数问题的质数模算法的QRP上限增长更快。计算出针对不同问题的两种不同算法之间的协方差,并且获得的结果为正,这意味着用于两个函数的随机变量朝着反映事实的相同方向增长,它们的行为相似。两种函数都朝着相同的方向增长,我们的函数值曲线与亨利(离散对数)函数值曲线在一点上收敛。

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