On Lagrange and Hermite Interpolation in Rk.
On Lagrange interpolation for functions of bounded variation.
On multivariate interpolation by weights.
On Newton interpolation formula.
On one method of numerical integration
The uniform convergence of a sequence of Lienhard approximation of a given continuous function is proved. Further, a method of numerical integration is derived which is based on the Lienhard interpolation method.
On one question of Ed Saff.
On optimal center locations for radial basis function interpolation: computational aspects.
On optimal triangular meshes for minimizing the gradient error.
On positivity properties of fundamental cardinal polysplines
On representation formulars for intermediate derivates.
On Richardson Extrapolation for Finite Difference Methods on Regular Grids.
On semiregular families of triangulations and linear interpolation
We consider triangulations formed by triangular elements. For the standard linear interpolation operator we prove the interpolation order to be for provided the corresponding family of triangulations is only semiregular. In such a case the well-known Zlámal’s condition upon the minimum angle need not be satisfied.
On shape preserving spline interpolation: existence theorems and determination of optimal splines
On some generalization of box splines
We give a generalization of box splines. We prove some of their properties and we give applications to interpolation and approximation of functions.
On some regular and singular problems of Birkhoff interpolation.
On ℒ-spline interpolation and approximation on the whole real line
On the calculation of approximate fekete points: the univariate case.
On the Convergence of (0,1,2) Interpolation
2000 Mathematics Subject Classification: 41A05.For the Hermite interpolation polynomial, Hm(x) we prove for any function f of C^(2q) ([−1, 1]) and any s = 0, 1, 2, . . . , q , where q is a fixed integer that ...
On the differences of simultaneous rational interpolants
On the existence and characterization of minimal projections.