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Public Key Encryption Algorithm Based on Chebyshev Polynomials over Finite Fields

机译:基于Chebyshev多项式在有限字段上的公钥加密算法

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By expanding the definition of Chebyshev polynomials, the Chebyshev polynomials over finite field F{sub}p are formed. After analyzing the system of Chebyshev polynomials over finite field F{sub}p, this paper presents that the system is a divergent system and all curves of T{sub}n(x) at n>1 are pseudo-random sequences when P is enough large. For the pseudo-random property and expand of definition of Chebyshev polynomials, T{sub}n(x) is a good one-way function over F{sub}p. Using one-way and semi-group properties, a novel public key encryption algorithm is presented. The running of the algorithm doesn't need large prime numbers and primitive elements, but integer number.
机译:通过扩展Chebyshev多项式的定义,形成了在有限字段F {Sub} P上的Chebyshev多项式。在分析Chebyshev多项式的系统上过度{Sub} P,本文提出了该系统是发散系统,并且当P是时,N> 1的T {sub} n(x)的所有曲线是伪随机序列足够大。对于伪随机性和Chebyshev多项式的定义,T {Sub} n(x)是f {sub} p的良好单向函数。使用单向和半组属性,提出了一种新型公钥加密算法。算法的运行不需要大型素数和基元元素,而是整数数。

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