This paper accelerates a scalable GF(p) Montgomery inversion hardware. The hardware is made of two parts a memory and a computing unit. We modified the original memory unit to include parallel shifting of all bits which was a task handled by the computing unit. The new hardware modeling, simulating, and synthesizing is performed through VHDL for several 160-bits designs showing interesting speedup to the inverse computation
Abstract. Computing the inverse of a number in finite fields GF(p) or GF(2 n) is equally important f...
Computation of multiplicative inverses in finite fields GF( p) and GF(2n) is the most time consuming...
In this paper, a fast hardware architecture for elliptic curve cryptography computation in Galois Fi...
This paper accelerates a scalable GF(p) Montgomery inversion hardware. The hardware is made of two p...
The multiplicative inversion operation is a fundamental computation in several cryptographic applica...
Modular inverse computation is needed in several public key cryptographic applications. In this work...
This paper accelerates a scalable GF(p) Montgomery inversion hardware. The hardware is made of two p...
Modular inversion is a fundamental process in several cryptographic systems. It can be computed in s...
The Montgomery inversion is a fundamental computation in several cryptographic applications. In this...
The Montgomery inversion is a fundamental computation in several cryptographic applications. We prop...
Computing the inverse of a number in finite fields GF(p) or GF(2n) is equally important for cryptogr...
The computation of the inverse of a number in finite fields, namely Galois Fields GF(p) or GF(2n), i...
The modular inversion is a fundamental process in several cryptographic systems. It can be computed ...
Abstract. Computing the inverse of a number in finite fields GF(p) or GF(2 n) is equally important f...
Computation of multiplicative inverses in finite fields GF( p) and GF(2n) is the most time consuming...
In this paper, a fast hardware architecture for elliptic curve cryptography computation in Galois Fi...
This paper accelerates a scalable GF(p) Montgomery inversion hardware. The hardware is made of two p...
The multiplicative inversion operation is a fundamental computation in several cryptographic applica...
Modular inverse computation is needed in several public key cryptographic applications. In this work...
This paper accelerates a scalable GF(p) Montgomery inversion hardware. The hardware is made of two p...
Modular inversion is a fundamental process in several cryptographic systems. It can be computed in s...
The Montgomery inversion is a fundamental computation in several cryptographic applications. In this...
The Montgomery inversion is a fundamental computation in several cryptographic applications. We prop...
Computing the inverse of a number in finite fields GF(p) or GF(2n) is equally important for cryptogr...
The computation of the inverse of a number in finite fields, namely Galois Fields GF(p) or GF(2n), i...
The modular inversion is a fundamental process in several cryptographic systems. It can be computed ...
Abstract. Computing the inverse of a number in finite fields GF(p) or GF(2 n) is equally important f...
Computation of multiplicative inverses in finite fields GF( p) and GF(2n) is the most time consuming...
In this paper, a fast hardware architecture for elliptic curve cryptography computation in Galois Fi...