Dual bases of multivariate Bernstein-Bézier polynomials

Author:

Zhao Kang,Sun Jiachang

Publisher

Elsevier BV

Subject

Computer Graphics and Computer-Aided Design,Aerospace Engineering,Automotive Engineering,Modelling and Simulation

Reference10 articles.

1. Splines as linear combinations of B-splines;de Boor,1976

2. B-form basics;de Boor,1987

3. A new proof of the convexity of the Bernstein-Bézier polynomials over triangles;Chang;J. Approx. Theory,1984

4. Mathematical foundation of Bézier's technique;Chang;Computer-aided Design,1981

5. On bivariate vertex splines;Chui;CAT Report,1985

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1. Overdrawing Urns using Categories of Signed Probabilities;Electronic Proceedings in Theoretical Computer Science;2023-12-14

2. Interpolation and convergence of Bernstein-Bézier coefficients;Acta Mathematica Sinica, English Series;2011-08-15

3. A new proof of an identity of Jetter and Stöckler for multivariate Bernstein polynomials;Computer Aided Geometric Design;2006-03

4. An identity for multivariate Bernstein polynomials;Computer Aided Geometric Design;2003-11

5. Identities for the Univariate and Bivariate Bernstein Basis Functions;Graphics Gems V;1995

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