Enhanced Method for RSA Cryptosystem Algorithm

A. Al-Hamami, I. A. Aldariseh
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引用次数: 55

Abstract

This paper proposed enhancing the RSA algorithm through the use of additional third prime number in the composition of the public and private key. This will increase the factoring complexity of the variable (n), where the process of its analysis with the development of equipment and tools becomes much easier nowadays.The existence of three prime numbers will give the ability to the enhanced encryption method to increase the difficulty of factoring of the variable (n), as well as speed increasing in the process of encryption and decryption. To generate a variable (n) using the original RSA algorithm, which contributes generating the public and private key that have a number of 300 digits by using two primes number with 150 digits each. In this case the multiplication process will take longer than the time of generating the same variable (n) by using three prime numbers where each number with 100 digits.We have conducted experiments on a set of numbers randomly, as they proved that the Enhanced Method for RSA Cryptosystem Algorithm is faster than the original algorithm in encryption and decryption process and generating public and private key. Also it shows that the analysis of the variable (n) will take a long time in the Enhanced Method for RSA Cryptosystem Algorithm and this indicates the increasing complexity in the analysis method.
RSA密码系统算法的改进方法
本文提出在公钥和私钥的组成中使用额外的第三个素数来增强RSA算法。这将增加变量(n)的分解复杂性,如今随着设备和工具的发展,其分析过程变得容易得多。三个素数的存在将使增强的加密方法能够增加变量(n)的因式分解的难度,并在加解密过程中提高速度。使用原始RSA算法生成一个变量(n),该算法通过使用两个各150位的质数生成300位的公钥和私钥。在这种情况下,乘法过程将比使用三个素数(每个素数有100位)生成相同的变量(n)所需的时间更长。我们随机对一组数字进行了实验,证明了RSA密码系统算法的增强方法在加解密过程和生成公钥和私钥方面都比原算法快。此外,RSA密码系统算法的增强方法对变量(n)的分析将花费较长的时间,这表明分析方法的复杂性在不断增加。
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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