The geometry of optimal degree reduction of Bézier curves

From MaRDI portal
Publication:671730

DOI10.1016/0167-8396(96)00009-XzbMath0875.68882MaRDI QIDQ671730

Thomas Schreiber, Jörg Braun, Guido Brunnett

Publication date: 27 February 1997

Published in: Computer Aided Geometric Design (Search for Journal in Brave)




Related Items

Continuous and discrete best polynomial degree reduction with Jacobi and Hahn weights, Polynomial degree reduction in the discrete \(L_2\)-norm equals best Euclidean approximation of \(h\)-Bézier coefficients, Constrained multi-degree reduction with respect to Jacobi norms, An enhanced chimp optimization algorithm for optimal degree reduction of Said-Ball curves, Application of degree reduction of polynomial Bézier curves to rational case, Using Jacobi polynomials for degree reduction of Bézier curves with \(C^k\)-constraints, A unified matrix representation for degree reduction of Bézier curves, Constrained polynomial degree reduction in the \(L_2\)-norm equals best weighted Euclidean approximation of Bézier coefficients, Degree reduction of disk Bézier curves, Approximating tensor product Bézier surfaces with tangent plane continuity, Multi-degree reduction of Bézier curves with constraints, using dual Bernstein basis polynomials, The Bernstein polynomial basis: a centennial retrospective, Explicit \(G^2\)-constrained degree reduction of Bézier curves by quadratic optimization, Degree reduction of composite Bézier curves, Best polynomial degree reduction on \(q\)-lattices with applications to \(q\)-orthogonal polynomials, Application of Chebyshev II-Bernstein basis transformations to degree reduction of Bézier curves, Constrained degree reduction of polynomials in Bernstein-Bézier form over simplex domain, Iterative process for \(G^{2}\)-multi degree reduction of Bézier curves, Degree reduction of B-spline curves, Multiple Degree Reduction and Elevation of Bézier Curves Using Jacobi–Bernstein Basis Transformations, Degree reduction of Béezier curves using constrained Chebyshev polynomials of the second kind, Good degree reduction of Bézier curves using Jacobi polynomials, Multi-degree reduction of disk Bézier curves with \(G^{0}\)- and \(G^{1}\)-continuity, A unified approach for degree reduction of polynomials in the Bernstein basis. I: Real polynomials



Cites Work