Cardinal hermite interpolation with box splines II.
Cardinal Hermite-Spline-Interpolation on the Equidistant Lattice.
Characterization theorem's of Hermite polynomials.
Collision de Biais et Application à l'Interpolation.
Combinatorial algorithms for the interpolation of polynomials in dimension .
Comparisons Between Best Polynomial Approximations and Interpolating Polynomials.
Complementary Lidstone interpolation and boundary value problems.
Complete interpolating sequences for Paley-Wiener spaces and Muckenhoupt's (Ap) condition.
We describe the complete interpolating sequences for the Paley-Wiener spaces Lπp (1 < p < ∞) in terms of Muckenhoupt's (Ap) condition. For p = 2, this description coincides with those given by Pavlov [9], Nikol'skii [8] and Minkin [7] of the unconditional bases of complex exponentials in L2(-π,π). While the techniques of these authors are linked to the Hilbert space geometry of Lπ2, our method of proof is based in turning the problem into one about boundedness of the Hilbert transform...
Complex Interpolation and Fourier Multipliers for the Spaces B.... and F.... of Besov-Hardy-Sobolev Type: The Case 0<p....., 0<q.... .
Complex Kergin interpolation and the Fantappiè transform.
Construction of cubature formulas by using linear positive operators.
Construction of ECT-B-splines, a survey.
Constructions of interpolation curves from given supporting elements. I
This paper deals with the constructions of interpolation curves which pass through given supporting points (nodes) and touch supporting tangent vectors given at only some fo these points or, as the case may be, at all these points. The mathematical kernel of these constructions is based on Lienhard's interpolation method.
Constructions of interpolation curves from given supporting elements. II
This paper deals with the constructions of interpolation curves which pass through given supporting points (nodes) and touch supporting tangent vectors given at only some of these points or, as the case may be, at all these points. The mathematical kernel of these constructions is based on the Lienhard's interpolation method. Formulae for the curvature of plane and space interpolation curves are derived.
Converse results in the Walsh theory of overconvergence