Sciweavers

128 search results - page 2 / 26
» Fast Integer Multiplication using Modular Arithmetic
Sort
View
ASIACRYPT
1999
Springer
13 years 9 months ago
Fast Algorithms for Elliptic Curve Cryptosystems over Binary Finite Field
In the underlying finite field arithmetic of an elliptic curve cryptosystem, field multiplication is the next computational costly operation other than field inversion. We pres...
Yongfei Han, Peng-Chor Leong, Peng-Chong Tan, Jian...
IJNSEC
2010
324views more  IJNSEC 2010»
13 years 3 days ago
Computing the Modular Inverse of a Polynomial Function over GF(2P) Using Bit Wise Operation
Most public key crypto systems use finite field modulo arithmetic. This modulo arithmetic is applied on real numbers, binary values and polynomial functions. The computation cost ...
Rajaram Ramasamy, Amutha Prabakar Muniyandi
DCC
2000
IEEE
13 years 5 months ago
Efficient Arithmetic on Koblitz Curves
It has become increasingly common to implement discrete-logarithm based public-key protocols on elliptic curves over finite fields. The basic operation is scalar multiplication: ta...
Jerome A. Solinas
CHES
2003
Springer
119views Cryptology» more  CHES 2003»
13 years 10 months ago
Faster Double-Size Modular Multiplication from Euclidean Multipliers
Abstract. A novel technique for computing a 2n-bit modular multiplication using n-bit arithmetic was introduced at CHES 2002 by Fischer and Seifert. Their technique makes use of an...
Benoît Chevallier-Mames, Marc Joye, Pascal P...
BIBE
2004
IEEE
107views Bioinformatics» more  BIBE 2004»
13 years 9 months ago
Fast Parallel Molecular Algorithms for DNA-based Computation: Factoring Integers
The RSA public-key cryptosystem is an algorithm that converts input data to an unrecognizable encryption and converts the unrecognizable data back into its original decryption form...
Weng-Long Chang, Michael (Shan-Hui) Ho, Minyi Guo