AbstractThe computation of zeros of polynomials is a classical computational problem. This paper presents two new zerofinders that are based on the observation that, after a suitable change of variable, any polynomial can be considered a member of a family of Szegő polynomials. Numerical experiments indicate that these methods generally give higher accuracy than computing the eigenvalues of the companion matrix associated with the polynomial
AbstractWe substantially improve the known algorithms for approximating all the complex zeros of an ...
AbstractA globally convergent matrix algorithm is presented for finding the real and complex zeros o...
AbstractApplying Gauss-Seidel approach to the improvements of two simultaneous methods for finding p...
AbstractLet {φj}∞j = 0 be a family of monic polynomials that are orthogonal with respect to an inner...
Abstract. The computation of zeros of polynomials is a classical computational problem. This paper p...
We propose a simple and fast implimentation to find real zeros of polynomials of integercoefiicients...
We propose a simple and fast implimentation to find real zeros of polynomials of integercoefiicients...
We propose a simple and fast implimentation to find real zeros of polynomials of integercoefiicients...
We propose a simple and fast implimentation to find real zeros of polynomials of integercoefiicients...
AbstractIn this paper, we shall follow a companion matrix approach to study the relationship between...
An algorithm is considered to give the number of real zeros of a real polynomial on an interval rath...
AbstractLet {φj}∞j = 0 be a family of monic polynomials that are orthogonal with respect to an inner...
AbstractIn a recent paper [2], Nourein derived an iteration formula, which exhibited cubic convergen...
AbstractConsideration is given to the ways in which an algorithm for finding the zeros of polynomial...
In linear algebra, the eigenvalues of a matrix are equivalently defined as the zeros of its characte...
AbstractWe substantially improve the known algorithms for approximating all the complex zeros of an ...
AbstractA globally convergent matrix algorithm is presented for finding the real and complex zeros o...
AbstractApplying Gauss-Seidel approach to the improvements of two simultaneous methods for finding p...
AbstractLet {φj}∞j = 0 be a family of monic polynomials that are orthogonal with respect to an inner...
Abstract. The computation of zeros of polynomials is a classical computational problem. This paper p...
We propose a simple and fast implimentation to find real zeros of polynomials of integercoefiicients...
We propose a simple and fast implimentation to find real zeros of polynomials of integercoefiicients...
We propose a simple and fast implimentation to find real zeros of polynomials of integercoefiicients...
We propose a simple and fast implimentation to find real zeros of polynomials of integercoefiicients...
AbstractIn this paper, we shall follow a companion matrix approach to study the relationship between...
An algorithm is considered to give the number of real zeros of a real polynomial on an interval rath...
AbstractLet {φj}∞j = 0 be a family of monic polynomials that are orthogonal with respect to an inner...
AbstractIn a recent paper [2], Nourein derived an iteration formula, which exhibited cubic convergen...
AbstractConsideration is given to the ways in which an algorithm for finding the zeros of polynomial...
In linear algebra, the eigenvalues of a matrix are equivalently defined as the zeros of its characte...
AbstractWe substantially improve the known algorithms for approximating all the complex zeros of an ...
AbstractA globally convergent matrix algorithm is presented for finding the real and complex zeros o...
AbstractApplying Gauss-Seidel approach to the improvements of two simultaneous methods for finding p...