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On the Security of Public-Key Algorithms Based on Chebyshev Polynomials over the Finite Field $Z_N$

机译:有限域$ Z_N $上基于Chebyshev多项式的公钥算法的安全性

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摘要

In this paper, the period distribution of sequences generated by Chebyshev polynomials over the finite field $Z_N$ is analyzed. It is found that the distribution is unsatisfactory if N (the modulus) is not chosen properly. Based on this finding, we present an attack on the public-key algorithm based on Chebyshev polynomials over $Z_N$. Then, we modify the original algorithm to make it suitable for practical purpose. Its security under some existing models is also discussed in detail.
机译:本文分析了切比雪夫多项式在有限域$ Z_N $上生成的序列的周期分布。如果未正确选择N(模量),则发现分布不令人满意。基于此发现,我们提出了针对基于$ Z_N $的Chebyshev多项式的公钥算法的攻击。然后,我们修改原始算法以使其适合实际应用。还详细讨论了在某些现有模型下的安全性。

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