International audienceWe consider the following computational problem, posed by von zur Gathen et al. [18]: given a family of generic univariate polynomials f := (f0 , ..., fs ), construct an algorithm to find polynomial purtubbations u :=(u0 , ..., us ) with "small" degrees such that the GCD (greater common divisor) of the perturbed family f + u has a "large" degree. In this paper, we propose an algorithm which solves this problem in polynomial time under a generic condition generalizing the normal degree sequence used in [18] for the case s = 1
AbstractThe computation of the greatest common divisor (GCD) of many polynomials is a nongeneric pro...
AbstractFor univariate polynomials with real or complex coefficients and a given error bound ϵ > 0, ...
In this paper we study the generic setting of the modular GCD algorithm. We develop the algorithm fo...
International audienceWe consider the following computational problem, posed by von zur Gathen et al...
AbstractWe consider the following computational problem: given a family of generic univariate polyno...
AbstractWe consider the following computational problem: given a family of generic univariate polyno...
AbstractWe consider the following computational problem: we are given two coprime univariate polynom...
We present an iterative algorithm for calculating approxi-mate greatest common divisor (GCD) of univ...
AbstractWe study the approximate GCD of two univariate polynomials given with limited accuracy or, e...
AbstractWe consider the following computational problem: we are given two coprime univariate polynom...
We present an iterative algorithm for calculating approximate greatest common divisor (GCD) of univa...
AbstractWe study the approximate GCD of two univariate polynomials given with limited accuracy or, e...
summary:The computation of polynomial greatest common divisor (GCD) ranks among basic algebraic prob...
AbstractWe present some results on approximate GCD for univariate polynomials: given n polynomials P...
The computation of the Greatest Common Divisor (GCD) of many polynomials is a nongeneric problem. Te...
AbstractThe computation of the greatest common divisor (GCD) of many polynomials is a nongeneric pro...
AbstractFor univariate polynomials with real or complex coefficients and a given error bound ϵ > 0, ...
In this paper we study the generic setting of the modular GCD algorithm. We develop the algorithm fo...
International audienceWe consider the following computational problem, posed by von zur Gathen et al...
AbstractWe consider the following computational problem: given a family of generic univariate polyno...
AbstractWe consider the following computational problem: given a family of generic univariate polyno...
AbstractWe consider the following computational problem: we are given two coprime univariate polynom...
We present an iterative algorithm for calculating approxi-mate greatest common divisor (GCD) of univ...
AbstractWe study the approximate GCD of two univariate polynomials given with limited accuracy or, e...
AbstractWe consider the following computational problem: we are given two coprime univariate polynom...
We present an iterative algorithm for calculating approximate greatest common divisor (GCD) of univa...
AbstractWe study the approximate GCD of two univariate polynomials given with limited accuracy or, e...
summary:The computation of polynomial greatest common divisor (GCD) ranks among basic algebraic prob...
AbstractWe present some results on approximate GCD for univariate polynomials: given n polynomials P...
The computation of the Greatest Common Divisor (GCD) of many polynomials is a nongeneric problem. Te...
AbstractThe computation of the greatest common divisor (GCD) of many polynomials is a nongeneric pro...
AbstractFor univariate polynomials with real or complex coefficients and a given error bound ϵ > 0, ...
In this paper we study the generic setting of the modular GCD algorithm. We develop the algorithm fo...