Notice of Violation of IEEE Publication PrinciplesModified Integer Factorization Algorithm Using V-Factor Method

Prashant Sharma, Amit Kumar Gupta, Ashish Vijay
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引用次数: 31

Abstract

RSA is the asymmetric cryptography system. The security of RSA public key cryptosystem is based on the assumption that factoring of a large number (modulus). Integer Factorization is an important problem mainly due to its connection with RSA algorihm of Public key cryptography. We present a new special purpose algorithm (VFactor) for factoring. We compare this algorithm with Fermat's Factorization algorithm (FFM) and trial division algorithm (TDM) and we show that VFactor's runtime depends on the difference of factors and is independent of size of the modulus. So it's effective whenever factors are close to each other. In that case VFactor outperforms FFM and TDM. Keywords: Integer factorization, RSA algorithm, Fermat's Method of Factorization, Public key cryptography, TDM.
违反IEEE出版原则的通知使用v因子法改进的整数分解算法
RSA是一种非对称密码系统。RSA公钥密码系统的安全性是建立在对大数(模数)进行因数分解的假设基础上的。整数分解是一个重要的问题,主要是因为它与公钥密码学中的RSA算法有关。提出了一种新的专用因子分解算法(VFactor)。我们将该算法与费马因子分解算法(FFM)和试除法算法(TDM)进行了比较,我们发现VFactor的运行时间取决于因子的差异,而与模的大小无关。所以当因子彼此接近时,它是有效的。在这种情况下,VFactor优于FFM和TDM。关键词:整数分解,RSA算法,费马分解法,公钥密码,TDM
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