Multiplicative inverse is a crucial operation in cryptographic systems; public key cryptography has given rise to such a need [6], in which we need to generate a related public/private pair of numbers, each of which is the inverse of the other. One of the best methods for calculating the multiplicative inverse is Extended-Euclidean method. In this paper we will propose a new algorithm for calculating the inverse, based on continuous adding of two fraction numbers until an integer is obtained
Multiplicative inversion in finite fields is an essential operation in many cryptographic applicatio...
Abstract. This paper describes new algorithms for computing a modular inverse e−1 mod f given coprim...
Previous research on multiplicative reasoning has shown that for whole numbers, understanding of div...
Multiplicative inverse is a crucial operation in cryptographic systems; public key cryptography has ...
Multiplicative inverse is a crucial operation in public key cryptography. Public key cryptography ha...
In literature, there are a number of cryptographic algorithms (RSA, ElGamal, NTRU, etc.) that requir...
Numerous cryptographic algorithms (ElGamal, Rabin, RSA, NTRU etc) require multiple computations of m...
Two familiar algorithms, the extended Euclidean algorithm and the Fermat algorithm (based on Fermat'...
The extended Euclidean Algorithm is a practical technique used in many cryptographic applications, w...
This thesis introduces a new mathematical object: collection of arithmetic progressions with element...
[[abstract]]In 1997, Calvez, Azou, and Vilbe´ proposed a variation on Euclidean algorithm, which can...
AbstractIn 1997, Calvez, Azou, and Vilbé proposed a variation on Euclidean algorithm, which can calc...
The order-N Farey fractions, where N is the largest integer satisfying N<= ˆ(p-1)/2, can be mapp...
[[abstract]]In 1997, Calvez, Azou, and Vilbé proposed a variation on Euclidean algorithm, which can ...
AbstractOne possible approach to exact real arithmetic is to use linear fractional transformations t...
Multiplicative inversion in finite fields is an essential operation in many cryptographic applicatio...
Abstract. This paper describes new algorithms for computing a modular inverse e−1 mod f given coprim...
Previous research on multiplicative reasoning has shown that for whole numbers, understanding of div...
Multiplicative inverse is a crucial operation in cryptographic systems; public key cryptography has ...
Multiplicative inverse is a crucial operation in public key cryptography. Public key cryptography ha...
In literature, there are a number of cryptographic algorithms (RSA, ElGamal, NTRU, etc.) that requir...
Numerous cryptographic algorithms (ElGamal, Rabin, RSA, NTRU etc) require multiple computations of m...
Two familiar algorithms, the extended Euclidean algorithm and the Fermat algorithm (based on Fermat'...
The extended Euclidean Algorithm is a practical technique used in many cryptographic applications, w...
This thesis introduces a new mathematical object: collection of arithmetic progressions with element...
[[abstract]]In 1997, Calvez, Azou, and Vilbe´ proposed a variation on Euclidean algorithm, which can...
AbstractIn 1997, Calvez, Azou, and Vilbé proposed a variation on Euclidean algorithm, which can calc...
The order-N Farey fractions, where N is the largest integer satisfying N<= ˆ(p-1)/2, can be mapp...
[[abstract]]In 1997, Calvez, Azou, and Vilbé proposed a variation on Euclidean algorithm, which can ...
AbstractOne possible approach to exact real arithmetic is to use linear fractional transformations t...
Multiplicative inversion in finite fields is an essential operation in many cryptographic applicatio...
Abstract. This paper describes new algorithms for computing a modular inverse e−1 mod f given coprim...
Previous research on multiplicative reasoning has shown that for whole numbers, understanding of div...