Box splines
Quasi-interpolants associated with H-splines on a three-direction mesh
Proceedings of the 6th international congress on Computational and applied mathematics
Near minimally normed spline quasi-interpolants on uniform partitions
Journal of Computational and Applied Mathematics
Near-best quasi-interpolants associated with H-splines on a three-direction mesh
Journal of Computational and Applied Mathematics
Simplicial Algorithms for Minimizing Polyhedral Functions
Simplicial Algorithms for Minimizing Polyhedral Functions
Minimizing the quasi-interpolation error for bivariate discrete quasi-interpolants
Journal of Computational and Applied Mathematics
A general method for constructing quasi-interpolants from B-splines
Journal of Computational and Applied Mathematics
Error analysis for a non-standard class of differential quasi-interpolants
Mathematics and Computers in Simulation
Advances in Computational Mathematics
Constructing good coefficient functionals for bivariate C1 quadratic spline quasi-interpolants
MMCS'08 Proceedings of the 7th international conference on Mathematical Methods for Curves and Surfaces
Hi-index | 0.00 |
We are concerned with the construction of bivariate box-spline discrete quasi-interpolants with small infinity norms and optimal approximation orders. They are defined by minimizing a sharp upper bound of the uniform norm which is derived from the Bernstein-Bezier representation of the corresponding fundamental function. We detail the construction of such quadratic and quartic quasi-interpolants.