AbstractParallelizations of various different methods for determining the roots of a polynomial are discussed. These include methods which locate a single root only as well as those which find all roots. Some techniques for parallelizing such methods are identified and some examples are given. Further places in polynomial root-finding algorithms where parallel behaviour can be introduced are described. Results are presented for a range of programs written to test the effectiveness of methods presented here
AbstractA typical iterative polynomial root-finder begins with a relatively slow process of computin...
The problem of finding the zeros of a polynomial p(z) of degree n is considered. Some results relat...
AbstractAn algorithm is proposed for locating and computing in parallel and with certainty all the s...
AbstractParallelizations of various different methods for determining the roots of a polynomial are ...
The purpose of this study was to investigate and recommend various methods instrumental in finding t...
AbstractThe application of the recent techniques of the design of algebraic algorithms to the sequen...
. Aberth's method for finding the roots of a polynomial was shown to be robust. However, compl...
AbstractThis paper presents two parallel algorithms for the solution of a polynomial equation of deg...
AbstractWe present a simple algorithm for approximating all roots of a polynomial p(x) when it has o...
AbstractTo approximate all roots (zeros) of a univariate polynomial, we develop two effective algori...
International audienceFinding the roots of polynomials is a very important part of solving real-life...
In this thesis a parallel algorithm for determining the zeros of any given analytic function is desc...
AbstractTo approximate all roots (zeros) of a univariate polynomial, we develop two effective algori...
AbstractMatrix methods are increasingly popular for polynomial root-finding. The idea is to approxim...
AbstractGiven a polynomial p(x) of degree n with integer coefficients between −2m and 2m it suffices...
AbstractA typical iterative polynomial root-finder begins with a relatively slow process of computin...
The problem of finding the zeros of a polynomial p(z) of degree n is considered. Some results relat...
AbstractAn algorithm is proposed for locating and computing in parallel and with certainty all the s...
AbstractParallelizations of various different methods for determining the roots of a polynomial are ...
The purpose of this study was to investigate and recommend various methods instrumental in finding t...
AbstractThe application of the recent techniques of the design of algebraic algorithms to the sequen...
. Aberth's method for finding the roots of a polynomial was shown to be robust. However, compl...
AbstractThis paper presents two parallel algorithms for the solution of a polynomial equation of deg...
AbstractWe present a simple algorithm for approximating all roots of a polynomial p(x) when it has o...
AbstractTo approximate all roots (zeros) of a univariate polynomial, we develop two effective algori...
International audienceFinding the roots of polynomials is a very important part of solving real-life...
In this thesis a parallel algorithm for determining the zeros of any given analytic function is desc...
AbstractTo approximate all roots (zeros) of a univariate polynomial, we develop two effective algori...
AbstractMatrix methods are increasingly popular for polynomial root-finding. The idea is to approxim...
AbstractGiven a polynomial p(x) of degree n with integer coefficients between −2m and 2m it suffices...
AbstractA typical iterative polynomial root-finder begins with a relatively slow process of computin...
The problem of finding the zeros of a polynomial p(z) of degree n is considered. Some results relat...
AbstractAn algorithm is proposed for locating and computing in parallel and with certainty all the s...