Quadratic spherical spline quasi-interpolants on Powell–Sabin partitions

Author:

Lamnii A.,Mraoui H.,Sbibih D.

Publisher

Elsevier BV

Subject

Applied Mathematics,Computational Mathematics,Numerical Analysis

Reference20 articles.

1. Fitting scattered data on sphere-like surfaces using spherical splines;Alfeld;J. Comput. Appl. Math.,1996

2. New spline quasi-interpolant for fitting 3D data on the sphere;Ameur;IEEE Signal Processing Lett.,2007

3. Scattered data fitting on surfaces using projected Powell–Sabin splines;Davydov,2007

4. Spline approximation by quasi-interpolants;de Boor;J. Approx. Theory,1973

5. On calculating normalized Powell–Sabin B-splines;Dierckx;Comput. Aided Geom. Design,1997

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1. Spline quasi-interpolation in the Bernstein basis on the Powell–Sabin 6-split of a type-1 triangulation;Journal of Computational and Applied Mathematics;2023-05

2. A C1 composite spline Hermite interpolant on the sphere;Mathematical Methods in the Applied Sciences;2021-05-24

3. A C̃2 spline quasi-interpolant for fitting 3D data on the sphere and applications;Mathematics and Computers in Simulation;2019-10

4. Splines on spherical triangulations with hanging vertices;Computer Aided Geometric Design;2013-03

5. Construction of spherical spline quasi-interpolants based on blossoming;Journal of Computational and Applied Mathematics;2010-05

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