On the evaluation of box splines
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Publication:1315178
DOI10.1007/BF02109280zbMath0798.65012OpenAlexW2062636705MaRDI QIDQ1315178
Publication date: 30 October 1994
Published in: Numerical Algorithms (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf02109280
Numerical computation using splines (65D07) Multidimensional problems (41A63) Spline approximation (41A15)
Related Items (13)
High-quality topological structure extraction of volumetric data on \(C^2\)-continuous framework ⋮ A closed PP form of box splines via Green's function decomposition ⋮ The mixed directional difference-summation algorithm for generating the Bézier net of a trivariate four-direction box-spline ⋮ A practical Box Spline compendium ⋮ Analytic evaluation of the FCC Voronoi-splines ⋮ An introduction to a hybrid trigonometric box spline surface producing subdivision scheme ⋮ Some properties of multi-box splines ⋮ Fast and stable evaluation of splines and their derivatives generated by the seven-direction quartic box-spline ⋮ New approach to study splines by blossoming method and application to the construction of a bivariate \(C^1\) quartic quasi-interpolant ⋮ An explicit quasi-interpolation scheme based on \(C^1\) quartic splines on type-1 triangulations ⋮ Fast and stable evaluation of box-splines via the BB-form ⋮ Anisotropy and shape optimal design of shells by the polar-isogeometric approach ⋮ Inner products of box splines and their derivatives
Uses Software
Cites Work
- Discrete box splines and refinement algorithms
- Subdivision algorithms for the generation of box spline surfaces
- A constructive approach to Kergin interpolation in \(R^ k\): Multivariate B-splines and Lagrange interpolation
- Algorithms for cardinal interpolation using box splines and radial basis functions
- Fortran subroutines for B-nets of box splines on three- and four- directional meshes
- A practical guide to splines
- Stationary subdivision
- Using the Refinement Equation for Evaluating Integrals of Wavelets
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