Jan 1, 2014 · SUMMARY. We propose a parallel pth powering method over an arbi- trary finite field GF(pm). Using the proposed method, we present the ex-.
We show that the field cubing computation for irreducible trinomials, which plays an important role in calculating pairing, can be implemented very efficiently.
Parallel GF(3m) multiplier for trinomials · Explicit formulae of polynomial basis squarer for pentanomials using weakly dual basis · Low Complexity Cubing and ...
In this paper, we propose a parallel multiplier over arbitrary finite field GF ( p m ) . In particular, we apply the proposed multiplier to GF ( 3 m ) ...
▻ We present a parallel GF ( 3 m ) multiplier for irreducible trinomial. ... Low complexity cubing and cube root computation over F 3 m in polynomial basis.
In this paper, we propose a parallel multiplier over arbitrary finite field GF(pm)GF(pm). In particular, we apply the proposed multiplier to GF(3m)GF(3m) ...
In this paper, we propose a parallel multiplier over arbitrary finite field GF(p^m). In particular, we apply the proposed multiplier to GF(3^m) defined by ...
An algorithm for GF(2/sup m/) multiplication/division is presented and a new, more generalized definition of duality is proposed and the bit-serial ...
Dec 18, 2010 · According to a paper "Optimal Irreducible Polynomials for GF(2m) Arithmetic" by M. Scott, "it is in practise always possible to chooose as ...
Mar 28, 2018 · This algorithm is derived from a conventional interleaved multiplication algorithm using a novel pre-computation (PC) technique and it allows ...
Missing: Cubing | Show results with:Cubing