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Renovated RSA Cryptosystem for secure Data Transmission

机译:已翻新的RSA密码系统,用于安全数据传输

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Cryptographic techniques are the principal means to provide information security, RSA (Rivest-Shamir-Adleman) is one of the first practical public-key cryptosystems and is widely used for secure data transmission. The first part of this paper describes the functionality of RSA and its attacks, identified 'factoring the N' is the most common one. Now authors have proposed the Renovated RSA (RRSA) cryptosystem through the use of Armstrong prime number(r) in addition to the existing two prime numbers (p, q) to generate the public (e) and private (d) keys. The theoretical proof of the newly developed cryptosystem was shown to ensure the functionality of the original RSA not to be disturbed. In the second part of this paper, strength of RRSA cryptosystem was analysed over size of the variable N, in such a way that it cannot be factored i.e., N with more than 232 decimal digits. The theoretical samples considered as per the algorithm requirements, revealed that the size of the variable N in RRSA can go beyond 232 decimal digits by using an Armstrong prime (r) even with the less number of digits in p, q when compared to RSA. A series of algorithms were also discussed to perform the calculations involved in the encryption and decryption processes at a faster rate even with several hundred digits there in e, d, N.
机译:加密技术是提供信息安全的主要手段,RSA(RIVEST-Shamir-Adleman)是第一个实用的公钥密码系统之一,广泛用于安全数据传输。本文的第一部分介绍了RSA的功能及其攻击,确定了“对N”是最常见的。现在,除了现有的两个PRIME号(P,Q)之外,作者还通过使用ARMSTRONG PRIME号(r)来提出了翻新的RSA(RRSA)密码系统,以生成公共(e)和私人(d)键。显示新开发的密码系统的理论证明,以确保原始RSA的功能不受干扰。在本文的第二部分中,分析了RRSA密码系统的强度超过变量N的尺寸,以至于它不能被占用的方式,其中N个小数位数超过232位。根据算法要求考虑的理论样本,显示RRSA中变量N的大小可以通过使用ARMSTRONG Prime(R)超出232个小数位,即使在与RSA相比的P,Q中的数量少。还讨论了一系列算法,以便以更快的速率执行加密和解密过程中涉及的计算,即使在E,D,N.中的几百位数。

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