This article presents efficient hardware implementations for the gaussian normal basis multiplication over GF(2163), Hardware implementations of GF(2m) multiplication algorithms are suitable to design elliptic curve cryptoprocessors, which allow that elliptic curve based cryptosystems implemented in hardware provide more physical security and higher performance than software implementations. In this case, the multipliers were designed using conventional, modified and fast-parallel algorithms for the gaussian normal basis multiplication, the synthesis and simulation were carried out using Quartus II of Altera, and the designs were synthesized on the device EP2A15B724C7. The simulation results show that the multipliers designed: present a ver...
In this paper we present two classes of scalar multiplication hardware architectures that compute a ...
In this paper we will present a hardware implementation of a GF(2n) polynomial basis multiplier that...
Abstract: In this paper, we present an Elliptic Curve Point Multiplication processor over base Field...
Abstract—In this paper an efficient high-speed architecture of Gaussian normal basis multiplier over...
In this paper an efficient high-speed architecture of Gaussian normal basis multiplier over binary f...
International audienceThe paper presents overview of the most interesting GF (2^m) algorithms and pr...
International audienceThe paper presents overview of the most interesting GF (2^m) algorithms and pr...
International audienceThe paper presents overview of the most interesting GF (2^m) algorithms and pr...
International audienceThe paper presents overview of the most interesting GF (2^m) algorithms and pr...
In this paper, we propose a new normal basis multiplication algorithm for GF(2n). This algorithm can...
In this paper, a fast hardware architecture for elliptic curve cryptography computation in Galois Fi...
Two new hardware architectures are proposed for performing multiplication in GF( p)and GF (2n), whic...
The design of a scalable arithmetic unit for operations over elements of GF(2<sup>m</sup>) represent...
In this paper, a fast hardware architecture for elliptic curve cryptography computation in Galois Fi...
In this paper we will present a hardware implementation of a GF(2n) polynomial basis multiplier that...
In this paper we present two classes of scalar multiplication hardware architectures that compute a ...
In this paper we will present a hardware implementation of a GF(2n) polynomial basis multiplier that...
Abstract: In this paper, we present an Elliptic Curve Point Multiplication processor over base Field...
Abstract—In this paper an efficient high-speed architecture of Gaussian normal basis multiplier over...
In this paper an efficient high-speed architecture of Gaussian normal basis multiplier over binary f...
International audienceThe paper presents overview of the most interesting GF (2^m) algorithms and pr...
International audienceThe paper presents overview of the most interesting GF (2^m) algorithms and pr...
International audienceThe paper presents overview of the most interesting GF (2^m) algorithms and pr...
International audienceThe paper presents overview of the most interesting GF (2^m) algorithms and pr...
In this paper, we propose a new normal basis multiplication algorithm for GF(2n). This algorithm can...
In this paper, a fast hardware architecture for elliptic curve cryptography computation in Galois Fi...
Two new hardware architectures are proposed for performing multiplication in GF( p)and GF (2n), whic...
The design of a scalable arithmetic unit for operations over elements of GF(2<sup>m</sup>) represent...
In this paper, a fast hardware architecture for elliptic curve cryptography computation in Galois Fi...
In this paper we will present a hardware implementation of a GF(2n) polynomial basis multiplier that...
In this paper we present two classes of scalar multiplication hardware architectures that compute a ...
In this paper we will present a hardware implementation of a GF(2n) polynomial basis multiplier that...
Abstract: In this paper, we present an Elliptic Curve Point Multiplication processor over base Field...