A New Public Key Cipher System based on Linear Transforms with Elliptic Curve Arithmetic for Secured Communication-Reference-Cited by-同舟云学术

A New Public Key Cipher System based on Linear Transforms with Elliptic Curve Arithmetic for Secured Communication

Published:2024-02-19 Issue: Volume: Page:
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Author:

Ramachandran S¹,Kumaar Sindhu J²

Affiliation:

1. Raak College of Engineering &Technology

2. B.S. Abdur Rahman Crescent Institute of Science \& Technology

Abstract

Abstract Secured data communication through public media and internet extremely depends the field cryptography. At present numerous cipher systems have been developed using encryption and decryption algorithms like DES, AES in the Digital world. Elliptic curve cryptography provides more security with lesser key size than other cryptographic techniques. In this paper we have proposed Three trapdoor one-way functions that are based on the Elliptic curves on the ring \(Z/nZ\) and a new El Gamal type public key cipher system together with the security measures on RSA Algorithm and ECC using linear transformations on vector space over finite field.

Publisher

Research Square Platform LLC

Reference20 articles.

1. A Method for Obtaining digital signatures and public-key cryptosystems;Rivest R;Communications Of The Acm,1978

2. Diffie, W., & IIellman, M. E. (1976). New directions in cryptography, IEEE Transactions Information Theory, Vol. 22, No. F, pp. 644–654 011.

3. Koblitz, N., Menezes, A., & Vanstone, S. (2000). The state of elliptic curve cryptography In Towards a quarter – century of public key cryptography, springer US. pp 103–123.

4. Koyama, K., Maurer, U. M., Okamoto, T., & Vanstone, S. A. (1991). New Public-Key Schemes Based on Elliptic Curves over the Ring. In Annual International Cryptology Conference; Lecture Notes in Computer Science 576 Springer Berlin/Heidelberg, Germany, pp. 252–266.

5. Hinek, M. (2009). Cryptanalysis of RSA and its Variants, Cryptography and Network Security Series. Chapman & Hall/CRC.