Degree reduction of Be´zier curves
Computer-Aided Design
Curves and surfaces for computer aided geometric design (3rd ed.): a practical guide
Curves and surfaces for computer aided geometric design (3rd ed.): a practical guide
Degree reduction of Be´zier curves
Selected papers of the international symposium on Free-form curves and free-form surfaces
Basis conversion among Bézier, Tchebyshev and Legendre
Computer Aided Geometric Design
Computer Aided Geometric Design - Special issue dedicated to Paul de Faget de Casteljau
Computer Aided Geometric Design - Special issue dedicated to Paul de Faget de Casteljau
Legendre-Bernstein basis transformations
Journal of Computational and Applied Mathematics - Special issue/Dedicated to Prof. Larry L. Schumaker on the occasion of his 60th birthday
On the p-norm condition number of the multivariate triangular Bernstein basis
Journal of Computational and Applied Mathematics - Special issue/Dedicated to Prof. Larry L. Schumaker on the occasion of his 60th birthday
Computer Aided Geometric Design
s-power series: an alternative to Poisson expansions for representing analytic functions
Computer Aided Geometric Design
Dual generalized Bernstein basis
Journal of Approximation Theory
Constrained degree reduction of polynomials in Bernstein-Bézier form over simplex domain
Journal of Computational and Applied Mathematics
Application of Chebyshev II-Bernstein basis transformations to degree reduction of Bézier curves
Journal of Computational and Applied Mathematics
Multi-degree reduction of Bézier curves with constraints, using dual Bernstein basis polynomials
Computer Aided Geometric Design
Approximating tensor product Bézier surfaces with tangent plane continuity
Journal of Computational and Applied Mathematics
s-power series: an alternative to Poisson expansions for representing analytic functions
Computer Aided Geometric Design
Dual generalized Bernstein basis
Journal of Approximation Theory
On the degree elevation of Bernstein polynomial representation
Journal of Computational and Applied Mathematics
Multi-degree reduction of Bézier curves using reparameterization
Computer-Aided Design
Explicit G2-constrained degree reduction of Bézier curves by quadratic optimization
Journal of Computational and Applied Mathematics
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We study the relationship of transformations between Legendre and Bernstein basis. Using the relationship, we present a simple and efficient method for optimal multiple degree reductions of Bézier curves with respect to the L2-norm.