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Key Exchange Protocol in Elliptic Curve Cryptography with No Public Point | Science Publications

机译:没有公共点的椭圆曲线密码学中的密钥交换协议科学出版物

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> In recent years some cryptographic algorithms have gained popularity due to properties that make them suitable for use in constrained environment like mobile information appliances, where computing resources and power availability are limited. One of these cryptosystems is Elliptic curve which requires less computational power, memory and communication bandwidth compared to other cryptosystem. This makes the elliptic curve cryptography to gain wide acceptance as an alternative to conventional cryptosystems (DSA, RSA, AES, etc.). All existing protocols for elliptic curve cryptosystems that are used for either key exchange or for ciphering, assume that the curve E, the field Fq and a point P on the curve are all public. In this research we propose a modified protocol for elliptic curve key exchange based on elliptic curve over rings, assuming that only the curve E and Fq are public, keeping the base point P secret, which make attacking the cryptosystem harder by the eavesdropper. Also we provide imbedded authentication, so our protocol does not suffer from the man in the middle attack.
机译: >近年来,由于一些加密算法的特性使其适合在受限的环境(如移动信息设备)中使用,这些算法的计算资源和电源可用性受到限制,因此这些算法已得到普及。这些密码系统之一是椭圆曲线,与其他密码系统相比,它需要较少的计算能力,内存和通信带宽。这使得椭圆曲线密码术可以作为常规密码系统(DSA,RSA,AES等)的替代方法而得到广泛认可。用于密钥交换或加密的椭圆曲线密码系统的所有现有协议都假定曲线E,曲线场F q 和曲线上的点P都是公开的。在这项研究中,我们提出了一种基于环上椭圆曲线的椭圆曲线密钥交换的改进协议,假设只有曲线E和F q 是公开的,并保持基点P的秘密,这使得攻击窃听者更难以使用密码系统。另外,我们提供嵌入式身份验证,因此我们的协议不会受到中间攻击者的攻击。

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