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De Boor's algorithm
Known as:
De Boor
, De Boor algorithm
In the mathematical subfield of numerical analysis de Boor's algorithm is a fast and numerically stable algorithm for evaluating spline curves in B…
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Related topics
Related topics
10 relations
Algorithm
B-spline
Bézier curve
De Casteljau's algorithm
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Broader (1)
Interpolation
Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
2008
2008
An Introduction to Bezier Curves, B-Splines, and Tensor Product Surfaces with History and Applications
B. Bertka
2008
Corpus ID: 14092937
Before computer graphics ever existed there were engineers designing aircraft wings and automobile chassis by using splines. A…
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2008
2008
Bivariate ideal projectors and their perturbations
B. Shekhtman
Advances in Computational Mathematics
2008
Corpus ID: 30757846
In this paper we present a complete description of ideal projectors from the space of bivariate polynomials $\mathbb{F}[x,y…
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2007
2007
Pseudoaffinity, de Boor algorithm, and blossoms
M. Mazure
Advances in Computational Mathematics
2007
Corpus ID: 23027617
Abstract In order to ensure existence of a de Boor algorithm (hence of a B-spline basis) in a given spline space with (n+1…
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2006
2006
On a Conjecture of Carl de Boor Regarding the Limits of Lagrange Interpolants
B. Shekhtman
2006
Corpus ID: 33734974
The purpose of this paper is to provide a counterexample to a conjecture of Carl de Boor [2], that every ideal projector is a…
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1995
1995
A generalization of de Boor’s stability result and symmetric preconditioning
K. Jetter
,
J. Stöckler
Advances in Computational Mathematics
1995
Corpus ID: 33404220
We provide a symmetric preconditioning method based on weighted divided differences which can be applied in order to solve…
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1994
1994
On the orthogonality of residual polynomials\newline of minimax polynomial preconditioning
Hong Jiang
1994
Corpus ID: 18637979
Summary.This paper studies polynomials used in polynomial preconditioning for solving linear systems of equations. Optimum…
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1991
1991
Joining rational curves smoothly
T. Goodman
Computer Aided Geometric Design
1991
Corpus ID: 39446345
1989
1989
Yet another proof of knot insertion
E. T. Lee
Computer Aided Geometric Design
1989
Corpus ID: 205070256
1981
1981
Local piecewise polynomial projection methods for an O.D.E. which give high-order convergence at knots
C. Boor
,
B. Swartz
1981
Corpus ID: 11843203
Local projection methods which yield C/sup( m/-1) piecewise polynomials of order m+k as approximate solutions of a boundary value…
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1976
1976
Calculation of interpolating natural spline functions using de Boor''s package for calculating with B-splines
J. G. Herriot
1976
Corpus ID: 57088880
A FORTRAN subroutine is described for finding interpolating natural splines of odd degree for an arbitrary set of data points…
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