De Casteljau-type algorithms are numerically stable under imprecise computer arithmetic or perturbed input data. •. Bernstein-type bases are optimally stable ...
This paper summarizes interesting results on systematic backward and forward error analyses performed for corner cutting algorithms providing evaluation of ...
Oct 1, 2023 · De Casteljau-type algorithms are numerically stable under imprecise computer arithmetic or perturbed input data. · Bernstein-type bases are ...
Oct 22, 2024 · This article identifies and analyzes several points of similarity in the structure and context of forecasting in the social and natural sciences ...
Numer. Linear Algebra Appl. 2022. In this article, we provide a bidiagonal decomposition of the Wronskian matrices of Bernstein bases of polynomials and other ...
On the accuracy of de Casteljau-type algorithms and Bernstein representations ... Marco, A fast and accurate algorithm for solving Bernstein-Vandermonde ...
Feb 2, 2024 · This paper summarizes interesting results on systematic backward and forward error analyses performed for corner cutting algorithms ...
De Casteljau's algorithm is a recursive method to evaluate polynomials in Bernstein form or Bézier curves, named after its inventor Paul de Casteljau.
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Within the last 20 years de Casteljau's algorithms became a fundamental tool in CAGD. His idea of control points and his geometric view of polar forms gave ...
In previous studies [5, 6] we have demonstrated the superior intrinsic stability of the Bernstein-Bezier representation for parametric polynomial curves and.
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