We present an algorithm to compute the subresultant sequence of two polynomials that completely avoids division in the ground domain, generalizing an algorithm \revised{given by} Abdeljaoued et al.\ (see Abdeljaoed et al.: Minors of Bezout Matrices\ldots, Int.\ J.\ of Comp.\ Math.\ 81, 2004). We evaluate determinants of slightly manipulated Bezout matrices using the algorithm of Berkowitz. Although the algorithm gives worse complexity bounds than pseudo-division approaches, our experiments show that our approach is superior for input polynomials with moderate degrees if the ground domain contains indeterminates
AbstractAn algorithm for the computation of the LU factorization over the integers of an n × n Bezou...
Given the polynomials f, g ∈ Z[x] of degrees n, m, respectively, with n > m, three new, and easy to ...
International audienceThis paper describes an algorithm which computes the characteristic polynomial...
We present an algorithm to compute the subresultant sequence of two polynomials that completely avoi...
We present an algorithm to compute the subresultant sequence of two polynomials that completely avoi...
We present an algorithm to compute the subresultant sequence of two polynomials that completely avo...
AbstractAn algorithm for the computation of the LU factorization over the integers of an n × n Bezou...
An algorithm for the computation of the LU factorization over the integers of an $n\times n$ Bezout...
Based on the Bezout approach we propose a simple algorithm to determine the gcd of two polynomials t...
Colloque avec actes et comité de lecture. internationale.International audienceSubresultants are def...
AbstractSchur’s transforms of a polynomial are used to count its roots in the unit disk. These are g...
A new algorithm is presented for computing an integer polynomial similar to the GCD of two polynom...
Abstract. The subresultant theory for univariate commutative polynomials is generalized to Ore polyn...
By combining Kaltofen's 1992 baby steps/giant steps technique for Wiedemann's 1986 determinant algor...
By combining Kaltofen's 1992 baby steps/giant steps technique for Wiedemann's 1986 determinant algor...
AbstractAn algorithm for the computation of the LU factorization over the integers of an n × n Bezou...
Given the polynomials f, g ∈ Z[x] of degrees n, m, respectively, with n > m, three new, and easy to ...
International audienceThis paper describes an algorithm which computes the characteristic polynomial...
We present an algorithm to compute the subresultant sequence of two polynomials that completely avoi...
We present an algorithm to compute the subresultant sequence of two polynomials that completely avoi...
We present an algorithm to compute the subresultant sequence of two polynomials that completely avo...
AbstractAn algorithm for the computation of the LU factorization over the integers of an n × n Bezou...
An algorithm for the computation of the LU factorization over the integers of an $n\times n$ Bezout...
Based on the Bezout approach we propose a simple algorithm to determine the gcd of two polynomials t...
Colloque avec actes et comité de lecture. internationale.International audienceSubresultants are def...
AbstractSchur’s transforms of a polynomial are used to count its roots in the unit disk. These are g...
A new algorithm is presented for computing an integer polynomial similar to the GCD of two polynom...
Abstract. The subresultant theory for univariate commutative polynomials is generalized to Ore polyn...
By combining Kaltofen's 1992 baby steps/giant steps technique for Wiedemann's 1986 determinant algor...
By combining Kaltofen's 1992 baby steps/giant steps technique for Wiedemann's 1986 determinant algor...
AbstractAn algorithm for the computation of the LU factorization over the integers of an n × n Bezou...
Given the polynomials f, g ∈ Z[x] of degrees n, m, respectively, with n > m, three new, and easy to ...
International audienceThis paper describes an algorithm which computes the characteristic polynomial...