Ugbedeojo Musa, M. O. Adebiyi, Oyeranmi Adigun, A. Adebiyi, C. Aremu
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引用次数: 0
摘要
RSA (Rivest, Shamir, and Adleman)是最重要的非对称加密类型之一。在RSA中,密钥的大小比密码学中的算法要大。在这个概念中,密钥是用任意两个素数生成的。未经授权的人可以使用最大公共除数(GCD)攻击轻松获得密钥。这是RSA加密的主要缺点之一。椭圆曲线密码学(ECC)也是一种密钥大小较小的非对称密码学。提出的工作旨在克服GCD攻击在RSA中的缺点。RSA私钥和公钥可以使用异或(Exclusive OR)将ECC私钥和公钥组合起来,生成新的混合私钥和公钥。RSA加密可以使用新的混合公钥来完成。RSA解密可以使用一个新的混合私钥来完成。所提出的工作的优点是为加密创建三个密钥级别,以防止RSA中的GCD攻击。与简单的RSA密钥生成相比,密钥强度更高。
Rivest, Shamir, and Adleman (RSA) is one of the most important types of asymmetric cryptography. In RSA, the key size is larger compared to algorithms in cryptography. In this concept, keys are generated with any two prime numbers. An unauthorized person can easily obtain the keys using a Greatest Common Delvisor (GCD) attack. This is one of the main disadvantages of RSA cryptography. Elliptic Curve Cryptography (ECC) is also an asymmetric cryptography with a small key size. The proposed work aims to overcome the disadvantage of GCD attack in RSA. An RSA private and public key can be combined with an ECC private and public key using Exclusive OR(XOR) to generate a new hybrid private and public key. RSA encryption can be done using a new hybrid public key. RSA decryption can be done using a new hybrid private key. The advantage of the proposed work is to create three key levels for cryptography to prevent GCD attack in RSA. The key strength is higher compared to simple RSA key generation.