Symmetric recursive algorithms for surfaces: B-patches and the de Boor algorithm for polynomials over triangles
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Publication:809287
DOI10.1007/BF01888157zbMath0733.41018OpenAlexW1978413229MaRDI QIDQ809287
Publication date: 1991
Published in: Constructive Approximation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf01888157
Related Items (14)
Curvature continuous spline surfaces over irregular meshes ⋮ Asymptotic formulas for multivariate Bernstein-Schoenberg operators ⋮ Current trends in geometric modeling and selected computational applications ⋮ Cubic spline quasi-interpolants on powell-sabin partitions ⋮ Change of basis algorithms for surfaces in CAGD ⋮ A unified approach to evaluation algorithms for multivariate polynomials ⋮ An implementation of triangular B-spline surfaces over arbitrary triangulations ⋮ Smooth free-form surfaces over irregular meshes generalizing quadratic splines ⋮ Construction of spherical spline quasi-interpolants based on blossoming ⋮ Products of B-patches ⋮ A NURBS-based error reproducing kernel method with applications in solid mechanics ⋮ Homogeneous simplex splines ⋮ A class of multivariate de Boor--Fix formulae ⋮ Unnamed Item
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- A survey of curve and surface methods in CAGD
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- Knot insertion from a blossoming point of view
- A new multiaffine approach to B-splines
- A practical guide to splines
- On calculating with B-splines
- Symmetric triangular algorithms for curves
- Polya’s Urn Model and Computer Aided Geometric Design
- A method for displaying the intersection curve of two quadric surfaces
- Bernstein-Bézier Methods for the Computer-Aided Design of Free-Form Curves and Surfaces
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