Add to ORKGBarycentric interpolation is a variant of Lagrange polynomial interpolation that is fast and stable. It deserves to be known as the standard method of polynomial interpolation.\ud \ud Dedicated to the memory of Peter Henrici (1923-1987
Well-conditioned, stable and infinitely smooth interpolation in arbitrary nodes is by no means a tri...
AbstractInterpolation is one of the important methods of function approximation, and it has been wid...
AbstractIt is known that computing all coefficients of the Lagrangian interpolation polynomial, give...
The barycentric interpolation formula defines a stable algorithm for evaluation at points in [−1, 1]...
AbstractWe show that the Lagrange interpolation polynomials are biorthogonal with respect to a set o...
Cette thèse traite de l'interpolation polynomiale des fonctions d'une ou plusieurs variables. Nous n...
In this paper is to present generalization of the Lagrange interpolation polynomials in higher dimen...
In this paper is to present generalization of the Lagrange interpolation polynomials in higher dimen...
AbstractEight different algorithms for polynomial interpolation are compared with respect to stabili...
AbstractIt is shown that for any n + 1 times continuously differentiable function f and any choice o...
The Lagrange representation of the interpolating polynomial can be rewritten in two more computation...
This Scientific Initiation article covered with the aid of codes developed an interface of the Mat...
A new method to compute stable kernel-based interpolants has been presented by the second and third ...
AbstractIn a previous paper (Numer. Math. 39 (1982), 1–14), M. Gasca and J. I. Maeztu used a geometr...
Linear interpolation schemes very naturally lead to quadrature rules. Introduced in the eighties, li...
Well-conditioned, stable and infinitely smooth interpolation in arbitrary nodes is by no means a tri...
AbstractInterpolation is one of the important methods of function approximation, and it has been wid...
AbstractIt is known that computing all coefficients of the Lagrangian interpolation polynomial, give...
The barycentric interpolation formula defines a stable algorithm for evaluation at points in [−1, 1]...
AbstractWe show that the Lagrange interpolation polynomials are biorthogonal with respect to a set o...
Cette thèse traite de l'interpolation polynomiale des fonctions d'une ou plusieurs variables. Nous n...
In this paper is to present generalization of the Lagrange interpolation polynomials in higher dimen...
In this paper is to present generalization of the Lagrange interpolation polynomials in higher dimen...
AbstractEight different algorithms for polynomial interpolation are compared with respect to stabili...
AbstractIt is shown that for any n + 1 times continuously differentiable function f and any choice o...
The Lagrange representation of the interpolating polynomial can be rewritten in two more computation...
This Scientific Initiation article covered with the aid of codes developed an interface of the Mat...
A new method to compute stable kernel-based interpolants has been presented by the second and third ...
AbstractIn a previous paper (Numer. Math. 39 (1982), 1–14), M. Gasca and J. I. Maeztu used a geometr...
Linear interpolation schemes very naturally lead to quadrature rules. Introduced in the eighties, li...
Well-conditioned, stable and infinitely smooth interpolation in arbitrary nodes is by no means a tri...
AbstractInterpolation is one of the important methods of function approximation, and it has been wid...
AbstractIt is known that computing all coefficients of the Lagrangian interpolation polynomial, give...