Protocol Built by Chaotic Map and Elliptic Curve Cryptography for Key Exchange

Dr. Abdul-Wahab Sami Ibrahim, Majed Ismael Sameer
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Abstract

The elliptical curve system has received great interest in the science of security systems, and this has a great number of advantages. When linked with chaotic systems, it gave a broad comprehensiveness in the science of finding common keys between the two parties or in a system as a server that distributes the common keys among the participants in the distress. The proposed algorithm reduces processor load, reduces power consumption, increases processing speed, enhances storage efficiency , requires smaller certificates, and is good at saving bandwidth. Where ECC gives high-level arithmetic operations ECC is an algebraic structure in wide areas for a large number of points and any point in the Cartesian coordinates, as well as for a number of prime numbers generated from the chaotic three-dimensional system using the multiplication and addition algorithm of the elliptical curved system. This paper suggested a new event in the implementation method: the inputs to the elements of the controlling parameters and the initial conditions of the symmetric chaotic functions produce an ECC by a secret shared key between two parties or a number of parties participating in the group, and all these points of the share keys lie on the points of the curve. and this key technology is available for authentication, confidentiality, and non-repudiation.
基于混沌映射和椭圆曲线的密钥交换协议
椭圆曲线系统在安全系统科学中引起了极大的兴趣,它具有许多优点。当与混沌系统联系在一起时,它在寻找双方之间的公共密钥的科学或在作为服务器的系统中提供了广泛的综合性,该系统将公共密钥分发给陷入困境的参与者。该算法减少了处理器负载,降低了功耗,提高了处理速度,提高了存储效率,需要的证书更少,并且善于节省带宽。在ECC给出高级算术运算的地方,ECC是一个广域的代数结构,适用于笛卡尔坐标中的大量点和任意点,也适用于使用椭圆曲线系统的乘法和加法算法从混沌三维系统生成的许多素数。本文在实现方法中提出了一种新的事件:控制参数元素的输入和对称混沌函数的初始条件通过参与群的两方或多方之间的秘密共享密钥产生ECC,并且共享密钥的所有点都位于曲线的点上。该关键技术可用于身份验证、机密性和不可否认性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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