A heuristic algorithm, GCDHEU, is described for polynomial GCD computation over the integers. The algorithm is based on evaluation at a single large integer value (for each variable), integer GCD computation, and a single-point interpolation scheme. Timing comparisons show that this algorithm is very efficient for most univariate problems and it is also the algorithm of choice for many problems in up to four variables
Based on the Bezout approach we propose a simple algorithm to determine the gcd of two polynomials t...
The computation of polynomial greatest common divisors (GCDs) is a fundamental problem in algebraic...
AbstractSymbolic numeric algorithms for polynomials are very important, especially for practical com...
A heuristic algorithm, GCDHEU, is described for polynomial GCD computation over the integers. The al...
The Heuristic Polynomial GCD procedure (GCDHEU) is used by the Maple computer algebra system, but no...
This survey is intended to present a package of algorithms for the computation of exact or approxima...
AbstractThe accelerated integer greatest common divisor (GCD) algorithm has been shown to be one of ...
Computing polynomial greatest common divisors (GCD) plays an important role in Computer Algebra syst...
The computation of the Greatest Common Divisor (GCD) of a set of polynomials is an important issue i...
The computation of polynomial greatest common divisors (GCDs) is a fundamental problem in algebraic...
Last version published in the proceedings of IJCAR 06, part of FLOC 06.International audienceWe desc...
Computing the greatest common divisor (GCD) for two polynomials in floating point arithmetic is comp...
As GCD computation surfaces as a subproblem in a variety of applications, the need for some way to d...
This paper describes the first algorithm to compute the greatest common divisor (GCD) of two n-bit i...
Given two multivariate polynomials A and B with integer coefficientswe present a new GCD algorithm w...
Based on the Bezout approach we propose a simple algorithm to determine the gcd of two polynomials t...
The computation of polynomial greatest common divisors (GCDs) is a fundamental problem in algebraic...
AbstractSymbolic numeric algorithms for polynomials are very important, especially for practical com...
A heuristic algorithm, GCDHEU, is described for polynomial GCD computation over the integers. The al...
The Heuristic Polynomial GCD procedure (GCDHEU) is used by the Maple computer algebra system, but no...
This survey is intended to present a package of algorithms for the computation of exact or approxima...
AbstractThe accelerated integer greatest common divisor (GCD) algorithm has been shown to be one of ...
Computing polynomial greatest common divisors (GCD) plays an important role in Computer Algebra syst...
The computation of the Greatest Common Divisor (GCD) of a set of polynomials is an important issue i...
The computation of polynomial greatest common divisors (GCDs) is a fundamental problem in algebraic...
Last version published in the proceedings of IJCAR 06, part of FLOC 06.International audienceWe desc...
Computing the greatest common divisor (GCD) for two polynomials in floating point arithmetic is comp...
As GCD computation surfaces as a subproblem in a variety of applications, the need for some way to d...
This paper describes the first algorithm to compute the greatest common divisor (GCD) of two n-bit i...
Given two multivariate polynomials A and B with integer coefficientswe present a new GCD algorithm w...
Based on the Bezout approach we propose a simple algorithm to determine the gcd of two polynomials t...
The computation of polynomial greatest common divisors (GCDs) is a fundamental problem in algebraic...
AbstractSymbolic numeric algorithms for polynomials are very important, especially for practical com...