Two-variable interpolation by polynomials is investigated for the given f : R2 ! R. The new idea is to compute for the points on the two sides of a rectangle. In this paper, we present a generalization of the Newton divided interpolation polynomials in two dimension. The only bet is that in (2n + 1) distinct points of function have similar quantities
The generalization of Lagrange and Newton univariate interpolation formulae is one of the topics of ...
SIGLETIB Hannover: RN 3109(218) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Technische Inform...
Abstract. The Newton form for the Hermite interpolation polynomial using the divided differences wit...
In this paper we establish the unisolvence of any interlacing pair of rectangular grids of points wi...
Newton’s interpolation is a classical polynomial interpolation approach and plays a significant role...
Gr\uf6bner bases are used in experimental design and interpolation. They provide a special way to wr...
AbstractWe present formulas for the divided differences of the remainder of the interpolation polyno...
A new basis of interpolation points for the special case of the Newton two variable polynomial inter...
AbstractPolynomial interpolation of two variables based on points that are located on multiple circl...
This paper deals with the polynomial interpolation of degree at most n passing through n 1 distinct ...
AbstractWe give a natural definition of multivariate divided differences and we construct the multiv...
AbstractThis paper is concerned with interpolation in the sense of Hermite by certain rational funct...
Contribution to "School (and Workshop) on Computational Algebra for Algebraic Geometry and Statistic...
Interpolation is the process of defining a function that takes on specified values at specified poin...
We present parallel algorithms for the computation and evaluation of interpolating polynomials. The ...
The generalization of Lagrange and Newton univariate interpolation formulae is one of the topics of ...
SIGLETIB Hannover: RN 3109(218) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Technische Inform...
Abstract. The Newton form for the Hermite interpolation polynomial using the divided differences wit...
In this paper we establish the unisolvence of any interlacing pair of rectangular grids of points wi...
Newton’s interpolation is a classical polynomial interpolation approach and plays a significant role...
Gr\uf6bner bases are used in experimental design and interpolation. They provide a special way to wr...
AbstractWe present formulas for the divided differences of the remainder of the interpolation polyno...
A new basis of interpolation points for the special case of the Newton two variable polynomial inter...
AbstractPolynomial interpolation of two variables based on points that are located on multiple circl...
This paper deals with the polynomial interpolation of degree at most n passing through n 1 distinct ...
AbstractWe give a natural definition of multivariate divided differences and we construct the multiv...
AbstractThis paper is concerned with interpolation in the sense of Hermite by certain rational funct...
Contribution to "School (and Workshop) on Computational Algebra for Algebraic Geometry and Statistic...
Interpolation is the process of defining a function that takes on specified values at specified poin...
We present parallel algorithms for the computation and evaluation of interpolating polynomials. The ...
The generalization of Lagrange and Newton univariate interpolation formulae is one of the topics of ...
SIGLETIB Hannover: RN 3109(218) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Technische Inform...
Abstract. The Newton form for the Hermite interpolation polynomial using the divided differences wit...