Interpolation by Generalized Splines.
Interpolation by holomorphic functions in the unit ball with polynomial growth
Interpolation by increasing polynomials
Interpolation by natural cubic spline.
Interpolation by periodic splines with Birkhoff knots.
Interpolation by sums of radial functions.
Interpolation de fonctions analytiques bornées
Interpolation de Lagrange par des splines quadratiques sur un quadrilatère de
Interpolation et idéaux de fonctions analytiques bornées
Interpolation formulas for functions of exponential type
In the paper we present a derivative-free estimate of the remainder of an arbitrary interpolation rule on the class of entire functions which, moreover, belong to the space . The theory is based on the use of the Paley-Wiener theorem. The essential advantage of this method is the fact that the estimate of the remainder is formed by a product of two terms. The first term depends on the rule only while the second depends on the interpolated function only. The obtained estimate of the remainder of...
Interpolation functions of -extensions of Apostol's type Euler polynomials.
Interpolation harmonique
Interpolation in a Banach space
Interpolation in harmonic Hilbert spaces
Interpolation in Weakly Pseudoconvex Domains in C2.
Interpolation mit Intervallfunktionalen.
Interpolation of bounded sequences
This paper deals with an interpolation problem in the open unit disc of the complex plane. We characterize the sequences in a Stolz angle of , verifying that the bounded sequences are interpolated on them by a certain class of not bounded holomorphic functions on , but very close to the bounded ones. We prove that these interpolating sequences are also uniformly separated, as in the case of the interpolation by bounded holomorphic functions.
Interpolation of Completely Monotone Functions.
Interpolation of entire functions on regular sparse sets and -Taylor series
We give a pure complex variable proof of a theorem by Ismail and Stanton and apply this result in the field of integer-valued entire functions. Our proof rests on a very general interpolation result for entire functions.
Interpolation of infinite order entire functions.