Analysis of non-stationary Hermite subdivision schemes reproducing exponential polynomials
From MaRDI portal
Publication:1713126
DOI10.1016/j.cam.2018.07.050zbMath1503.65032OpenAlexW2887772207WikidataQ115581058 ScholiaQ115581058MaRDI QIDQ1713126
Publication date: 24 January 2019
Published in: Journal of Computational and Applied Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.cam.2018.07.050
convergencesmoothnessexponential polynomial reproductionspectral conditionHermite subdivision schemeTaylor scheme
Numerical smoothing, curve fitting (65D10) Interpolation in approximation theory (41A05) Computer-aided design (modeling of curves and surfaces) (65D17)
Related Items (11)
A Hermite interpolatory subdivision scheme constructed from quadratic rational Bernstein-Bezier spline ⋮ Multivariate generalized Hermite subdivision schemes ⋮ Hermite multiwavelets for manifold-valued data ⋮ Analysis and convergence of Hermite subdivision schemes ⋮ SMART 2017. Second conference on subdivision, geometric and algebraic methods, isogeometric analysis and refinability in Italy ⋮ Factorization of Hermite subdivision operators from polynomial over-reproduction ⋮ Joint spectral radius and ternary Hermite subdivision ⋮ A new family of non-stationary Hermite subdivision schemes reproducing exponential polynomials ⋮ Shape preserving Hermite subdivision scheme constructed from quadratic polynomial ⋮ A hybrid non-stationary subdivision scheme based on triangulation ⋮ Construction of trigonometric box splines and the associated non-stationary subdivision schemes
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- From Hermite to stationary subdivision schemes in one and several variables
- Dual Hermite subdivision schemes of de Rham-type
- Factorization of Hermite subdivision operators preserving exponentials and polynomials
- Convergence of multivariate non-stationary vector subdivision schemes
- Convergence analysis of \(C^{2}\) Hermite interpolatory subdivision schemes by explicit joint spectral radius formulas
- A generalized Taylor factorization for Hermite subdivision schemes
- Convergent vector and Hermite subdivision schemes
- Scalar and Hermite subdivision schemes
- A family of Hermite interpolants by bisection algorithms
- On vector subdivision
- Convergence of univariate non-stationary subdivision schemes via asymptotic similarity
- Regularity of multivariate vector subdivision schemes
- Analysis of asymptotically equivalent binary subdivision schemes
- Hermite subdivision schemes and Taylor polynomials
- Level-dependent interpolatory Hermite subdivision schemes and wavelets
- Convergence of level-dependent Hermite subdivision schemes
- Ellipse-preserving Hermite interpolation and subdivision
- Noninterpolatory Hermite subdivision schemes
This page was built for publication: Analysis of non-stationary Hermite subdivision schemes reproducing exponential polynomials
