A best approximation property of the generalized spline functions.
A Class of Multidimensional Periodic Splines.
A Direct Algorithm for Optimal Quadratic Splines.
A Dual Algorithm for Convex-Concave Data Smoothing by Cubic C2-Splines.
A fundamental property of -splines.
A General framework for local interpolation.
A heuristic algorithm for constructing optimal lookup tables in circuit design.
A limit theorem for one-parameter alteration of two knots of B-spline curves.
A Method for Computing the Tension Parameters in Convexity-Preserving Spline-in-Tension Interpolation.
A method of approximation of Besov spaces
A new proof of some inequality connected with quadratures.
A numerical method for solution of semidifferential equations
A particular smooth interpolation that generates splines
There are two grounds the spline theory stems from - the algebraic one (where splines are understood as piecewise smooth functions satisfying some continuity conditions) and the variational one (where splines are obtained via minimization of some quadratic functionals with constraints). We use the general variational approach called smooth interpolation introduced by Talmi and Gilat and show that it covers not only the cubic spline and its 2D and 3D analogues but also the well known tension spline...
A quadratic spline-wavelet basis on the interval
In signal and image processing as well as in numerical solution of differential equations, wavelets with short support and with vanishing moments are important because they have good approximation properties and enable fast algorithms. A B-spline of order is a spline function that has minimal support among all compactly supported refinable functions with respect to a given smoothness. And recently, B. Han and Z. Shen constructed Riesz wavelet bases of with vanishing moments based on B-spline...
A Remez Type Algorithm for Spline Functions
A Simple Rational Spline and its Application to Monotonic Interpolation to Monotonic Data.
A Three-Dimensional Quadratic Nonconforming Element.
A variational approach to spline functions theory.
A variational approach to spline functions theory.
Ajustement spline le long d'un ensemble de courbes