Pages that link to "Item:Q1632400"
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The following pages link to Constrained multi-degree reduction with respect to Jacobi norms (Q1632400):
Displaying 16 items.
- Polynomial degree reduction in the discrete \(L_2\)-norm equals best Euclidean approximation of \(h\)-Bézier coefficients (Q285260) (← links)
- Note on multi-degree reduction of Bézier curves via modified Jacobi-Bernstein basis transformation (Q729848) (← links)
- Polynomial best constrained degree reduction in strain energy (Q836681) (← links)
- Approximation by constrained parametric polynomials (Q1178598) (← links)
- Least squares approximation of Bézier coefficients provides best degree reduction in the \(L_2\)-norm (Q1567424) (← links)
- Good degree reduction of Bézier curves using Jacobi polynomials (Q1591965) (← links)
- Improvement on constrained multi-degree reduction of Bézier surfaces using Jacobi polynomials (Q1647849) (← links)
- Degree reduction of composite Bézier curves (Q1737132) (← links)
- \(\tau_{RR}\) minimization in presence of hypermultiplets (Q2090968) (← links)
- Curve construction based on quartic Bernstein-like basis (Q2129904) (← links)
- Finite alternation theorems and a constructive approach to piecewise polynomial approximation in Chebyshev norm (Q2174925) (← links)
- Modeling of free-form complex curves using SG-Bézier curves with constraints of geometric continuities (Q2333852) (← links)
- Degree reduction of \(S-\lambda\) curves using a genetic simulated annealing algorithm (Q2333957) (← links)
- Constrained degree reduction of polynomials in Bernstein-Bézier form over simplex domain (Q2483332) (← links)
- Transformation between weighted orthogonal basis satisfying end point constraints and Bernstein basis and its application (Q2886118) (← links)
- A contraction mapping preserving balanced reduction scheme and its infinity norm error bounds (Q3809646) (← links)
