\( \mathcal{C}^1\) superconvergent quasi-interpolation based on polar forms
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Publication:2228684
DOI10.1016/j.matcom.2014.12.004OpenAlexW2005035193MaRDI QIDQ2228684
A. Boujraf, Ahmed Tijini, Mohamed Tahrichi
Publication date: 19 February 2021
Published in: Mathematics and Computers in Simulation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.matcom.2014.12.004
Related Items (4)
Construction of a normalized basis of a univariate quadratic $C^1$ spline space and application to the quasi-interpolation ⋮ Construction of superconvergent quasi-interpolants using new normalized \(C^2\) cubic B-splines ⋮ A new approach to deal with \(C^2\) cubic splines and its application to super-convergent quasi-interpolation ⋮ On \(C^2\) cubic quasi-interpolating splines and their computation by subdivision via blossoming
Cites Work
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- High-order quadrature rules based on spline quasi-interpolants and application to integral equations
- On integro quartic spline interpolation
- Superconvergent trivariate quadratic spline quasi-interpolants on Worsey-Piper split
- Superconvergent quadratic spline quasi-interpolants on Powell-Sabin partitions
- Computing quasi-interpolants from the B-form of B-splines
- Error estimate and extrapolation of a quadrature formula derived from a quartic spline quasi-interpolant
- Solving Fredholm integral equations by approximating kernels by spline quasi-interpolants
- Quadratic spline quasi-interpolants and collocation methods
- A general method for constructing quasi-interpolants from B-splines
- Numerical integration based on bivariate quadratic spline quasi-interpolants on bounded domains
- Near-best univariate spline discrete quasi-interpolants on nonuniform partitions
- Local spline approximation methods
- Integro sextic spline interpolation and its super convergence
- On Chebyshev-type discrete quasi-interpolants
- Quasi-interpolants splines : exemples et applications
- A practical guide to splines.
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