AbstractWe present a method for computing the Hermite interpolation polynomial based on equally spaced nodes on the unit circle with an arbitrary number of derivatives in the case of algebraic and Laurent polynomials. It is an adaptation of the method of the Fast Fourier Transform (FFT) for this type of problems with the following characteristics: easy computation, small number of operations and easy implementation.In the second part of the paper we adapt the algorithm for computing the Hermite interpolation polynomial based on the nodes of the Tchebycheff polynomials and we also study Hermite trigonometric interpolation problems
AbstractWe present algorithms for fast and stable approximation of the Hermite transform of a compac...
A new algorithm for constructing multivariate interpolation Hermite polynomials in analytical form i...
Image interpolation can be performed by a convolution operation using the neighboring image values. ...
AbstractWe present a method for computing the Hermite interpolation polynomial based on equally spac...
AbstractWe consider the Hermite trigonometric interpolation problem of order 1 for equidistant nodes...
We describe a new algorithm for analytic calculation of high-order Hermite interpolation polynomials...
We describe a new algorithm for analytic calculation of high-order Hermite interpolation polynomials...
We describe a new algorithm for analytic calculation of high-order Hermite interpolation polynomials...
AbstractIn this paper, we study the convergence of the Hermite–Fejér and the Hermite interpolation p...
summary:An algorithm for the Hermite-Birkhoff interpolation is presented, which reduces the problem ...
AbstractWe present algorithms for fast and stable approximation of the Hermite transform of a compac...
AbstractFractal interpolation techniques provide good deterministic representations of complex pheno...
Generation of Multivariate Hermite Interpolating Polynomials advances the study of approximate solut...
Abstract. Let z1,..., zK be distinct grid points. If fk,0 is the prescribed value of a function at t...
Given n + 1 distinct points and arbitrary order derivative information at these points, a parallel a...
AbstractWe present algorithms for fast and stable approximation of the Hermite transform of a compac...
A new algorithm for constructing multivariate interpolation Hermite polynomials in analytical form i...
Image interpolation can be performed by a convolution operation using the neighboring image values. ...
AbstractWe present a method for computing the Hermite interpolation polynomial based on equally spac...
AbstractWe consider the Hermite trigonometric interpolation problem of order 1 for equidistant nodes...
We describe a new algorithm for analytic calculation of high-order Hermite interpolation polynomials...
We describe a new algorithm for analytic calculation of high-order Hermite interpolation polynomials...
We describe a new algorithm for analytic calculation of high-order Hermite interpolation polynomials...
AbstractIn this paper, we study the convergence of the Hermite–Fejér and the Hermite interpolation p...
summary:An algorithm for the Hermite-Birkhoff interpolation is presented, which reduces the problem ...
AbstractWe present algorithms for fast and stable approximation of the Hermite transform of a compac...
AbstractFractal interpolation techniques provide good deterministic representations of complex pheno...
Generation of Multivariate Hermite Interpolating Polynomials advances the study of approximate solut...
Abstract. Let z1,..., zK be distinct grid points. If fk,0 is the prescribed value of a function at t...
Given n + 1 distinct points and arbitrary order derivative information at these points, a parallel a...
AbstractWe present algorithms for fast and stable approximation of the Hermite transform of a compac...
A new algorithm for constructing multivariate interpolation Hermite polynomials in analytical form i...
Image interpolation can be performed by a convolution operation using the neighboring image values. ...