Degenerate keys for RSA encryption

Bergmann, Seth

doi:10.1145/1595453.1595483

Cited by 1 publication

(1 citation statement)

References 4 publications

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“…The last type of cryptography is considered the most revolutionary change in the cryptography science [4], [5]. RSA is considered one of the most effective algorithm that can be used for both encryption and digital signature [6]- [8]. The strength of the algorithm depends on the factorization problem.…”

Section: Introductionmentioning

confidence: 99%

Enhanced RSA Cryptosystem based on Multiplicity of Public and Private Keys

Mezher¹

2018

IJECE

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Security is one of the most important concern to the information and data sharing for companies, banks, organizations and government facilities. RSA is a public cryptographic algorithm that is designed specifically for authentication and data encryption. One of the most powerful reasons makes RSA more secure is that the avoidance of key exchange in the encryption and decryption processes. Standard RSA algorithm depends on the key length only to protect systems. However, RSA key is broken from time to another due to the development of computers hardware such as high speed processors and advanced technology. RSA developers have increased a key length or size of a key periodically to maintain a high security and privacy to systems that are protected by the RSA. In this paper, a method has been designed and implemented to strengthen the RSA algorithm by using multiple public and private keys. Therefore, in this method the security of RSA not only depends on the key size, but also relies on the multiplicity of public and private keys.

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Section: Introductionmentioning

confidence: 99%

Enhanced RSA Cryptosystem based on Multiplicity of Public and Private Keys

Mezher¹

2018

IJECE

View full text Add to dashboard Cite

show abstract

Degenerate keys for RSA encryption

Cited by 1 publication

References 4 publications

Enhanced RSA Cryptosystem based on Multiplicity of Public and Private Keys

Enhanced RSA Cryptosystem based on Multiplicity of Public and Private Keys

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