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Reliable RSA Cryptosystem Using the Path Tracing Method

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The reliability theory has many applications in different areas, in mathematics, engineering,  manufacturing the devices, computer scinace and cryptography as well . A reliable cryptosystem: type RSA has been proposed in 2 dimension. The plaintext M has been divided into two parts m1 and m2 in the proposed reliable RSA cryptosystem (R-RSA). Sub-ciphertexts (C1, C2) and (C1’, C2’) form two paths which are corresponding to the parts m1 and m2 respectively. The encrypted plaintext is designed as a reliable system which considers a new main point in this work. The encryption and decryption processes on the proposed R-RSA cryptosystem are done uses the path tracing method (PTM) and parallel series reduction method (PSRM).  A study case of the R-RSA cryptosystem is discussed as a new experimental result. The security issues on R-RSA cryptosystem are determined. A more secure R-RSA cryptosystem has been designed for communication in compare to other previous cryptosystems.
Title: Reliable RSA Cryptosystem Using the Path Tracing Method
Description:
The reliability theory has many applications in different areas, in mathematics, engineering,  manufacturing the devices, computer scinace and cryptography as well .
A reliable cryptosystem: type RSA has been proposed in 2 dimension.
The plaintext M has been divided into two parts m1 and m2 in the proposed reliable RSA cryptosystem (R-RSA).
Sub-ciphertexts (C1, C2) and (C1’, C2’) form two paths which are corresponding to the parts m1 and m2 respectively.
The encrypted plaintext is designed as a reliable system which considers a new main point in this work.
The encryption and decryption processes on the proposed R-RSA cryptosystem are done uses the path tracing method (PTM) and parallel series reduction method (PSRM).
 A study case of the R-RSA cryptosystem is discussed as a new experimental result.
The security issues on R-RSA cryptosystem are determined.
A more secure R-RSA cryptosystem has been designed for communication in compare to other previous cryptosystems.

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