AbstractThis paper presents two parallel algorithms for the solution of a polynomial equation of degree n, where n can be very large. The algorithms are based on Graeffe's root squaring technique implemented on two different systolic architectures, built around mesh of trees and multitrees, respectively. Each of these algorithms requires O(log n) time using O(n2) processors
The idea using polynomial factorization for speeding up the computation of Buchberger's Gröbner...
Abstract(i) First we show that all the known algorithms for polynomial division can be represented a...
Given a polynomial p(z) of degree n with integer coefficients, whose absolute values are bounded abo...
AbstractThis paper presents two parallel algorithms for the solution of a polynomial equation of deg...
International audiencePolynomials are mathematical algebraic structures that play a great role in sc...
International audiencePolynomials are mathematical algebraic structures that play a great role in sc...
AbstractThis paper presents a parallel algorithm for polynomial interpolation implemented on a mesh ...
International audienceFinding the roots of polynomials is a very important part of solving real-life...
AbstractThe application of the recent techniques of the design of algebraic algorithms to the sequen...
AbstractParallelizations of various different methods for determining the roots of a polynomial are ...
The XL algorithm is an algorithm for solving systems of multivariate polynomial equations over finit...
International audienceThe tangent Graeffe method has been developed for the efficient computation of...
International audienceThe tangent Graeffe method has been developed for the efficient computation of...
International audienceThe tangent Graeffe method has been developed for the efficient computation of...
AbstractThis paper examines the most efficient known serial and parallel algorithms for multiplying ...
The idea using polynomial factorization for speeding up the computation of Buchberger's Gröbner...
Abstract(i) First we show that all the known algorithms for polynomial division can be represented a...
Given a polynomial p(z) of degree n with integer coefficients, whose absolute values are bounded abo...
AbstractThis paper presents two parallel algorithms for the solution of a polynomial equation of deg...
International audiencePolynomials are mathematical algebraic structures that play a great role in sc...
International audiencePolynomials are mathematical algebraic structures that play a great role in sc...
AbstractThis paper presents a parallel algorithm for polynomial interpolation implemented on a mesh ...
International audienceFinding the roots of polynomials is a very important part of solving real-life...
AbstractThe application of the recent techniques of the design of algebraic algorithms to the sequen...
AbstractParallelizations of various different methods for determining the roots of a polynomial are ...
The XL algorithm is an algorithm for solving systems of multivariate polynomial equations over finit...
International audienceThe tangent Graeffe method has been developed for the efficient computation of...
International audienceThe tangent Graeffe method has been developed for the efficient computation of...
International audienceThe tangent Graeffe method has been developed for the efficient computation of...
AbstractThis paper examines the most efficient known serial and parallel algorithms for multiplying ...
The idea using polynomial factorization for speeding up the computation of Buchberger's Gröbner...
Abstract(i) First we show that all the known algorithms for polynomial division can be represented a...
Given a polynomial p(z) of degree n with integer coefficients, whose absolute values are bounded abo...