Computing the Bézier control points of the lagrangian interpolant in arbitrary dimension

Keyphrases

• Total Positivity 100%
• Lagrangian 100%
• Bernstein 100%
• Arbitrary Dimension 100%
• Vandermonde 100%
• Interpolants 100%
• Bernstein Basis 100%
• Univariate Case 100%
• Neville Elimination 100%
• Approximation Theory 50%
• Linear Systems 50%
• Lagrange 50%
• Ill-conditioned Problem 50%
• Linear Algebra 50%
• Solutions of Partial Differential Equations 50%
• Non-specialist 50%
• Simple Derivation 50%
• Spline Approximation 50%
• Lagrange Interpolation 50%
• Armoury 50%
• Computer Aided Geometric Design 50%
• Bernstein-Vandermonde Matrix 50%
• Higher-dimensional Simplex 50%
• Higher-order Finite Element Method 50%
• Alternative Algorithms 50%

Mathematics

• Lagrangian 100%
• Univariate Case 100%
• Total Positivity 100%
• Arbitrary Dimension 100%
• PDE 50%
• Approximation Theory 50%
• Polynomial 50%
• Spline 50%
• Natural Generalization 50%
• Linear System 50%
• Finite Element Methods 50%
• Linear Algebra 50%
• Lagrange Interpolation 50%
• Multivariate Case 50%
• Vandermonde Matrix 50%
• Dimensional Simplex 50%