Quartic splines on Powell–Sabin triangulations
Author:
Publisher
Elsevier BV
Subject
Computer Graphics and Computer-Aided Design,Aerospace Engineering,Automotive Engineering,Modeling and Simulation
Reference32 articles.
1. Smooth macro-elements based on Powell–Sabin triangle splits;Alfeld;Adv. Comput. Math.,2002
2. A bivariate C1 cubic super spline space on Powell–Sabin triangulation;Chen;Comput. Math. Appl.,2008
3. On lattices admitting unique Lagrange interpolation;Chung;SIAM J. Numer. Anal.,1977
4. A B-spline-like basis for the Powell–Sabin 12-split based on simplex splines;Cohen;Math. Comput.,2013
5. Refinable C2 piecewise quintic polynomials on Powell–Sabin-12 triangulations;Davydov;J. Comput. Appl. Math.,2013
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1. On C2 cubic quasi-interpolating splines and their computation by subdivision via blossoming;Journal of Computational and Applied Mathematics;2023-03
2. A geometric characterization of Powell-Sabin triangulations allowing the construction of C2 quartic splines;Computers & Mathematics with Applications;2021-10
3. A construction of edge B-spline functions for a C1 polynomial spline on two triangles and its application to Argyris type splines;Computers & Mathematics with Applications;2021-10
4. On stable representations of Bell elements;Computers & Mathematics with Applications;2020-05
5. Exact sequences on Powell–Sabin splits;Calcolo;2020-03-13
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