Pages that link to "Item:Q1680031"
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The following pages link to Analysis of the Gibbs phenomenon in stationary subdivision schemes (Q1680031):
Displaying 13 items.
- A new paradigm to design a class of combined ternary subdivision schemes (Q2034972) (← links)
- Recursive process for constructing the refinement rules of new combined subdivision schemes and its extended form (Q2035714) (← links)
- Gibbs phenomenon for \(p\)-ary subdivision schemes (Q2067764) (← links)
- Mapped polynomials and discontinuous kernels for Runge and Gibbs phenomena (Q2091227) (← links)
- Polynomial interpolation via mapped bases without resampling (Q2279893) (← links)
- On a stable family of four-point nonlinear subdivision schemes eliminating the Gibbs phenomenon (Q2423552) (← links)
- Multivariate approximation at fake nodes (Q2661022) (← links)
- On a nonlinear subdivision scheme avoiding Gibbs oscillations and converging towards $C^{s}$ functions with $s>1$ (Q3168730) (← links)
- Analysis of the Gibbs phenomenon in ternary subdivision schemes (Q5193750) (← links)
- (Q5718717) (← links)
- A regularization-correction approach for adapting subdivision schemes to the presence of discontinuities (Q6139251) (← links)
- Subdivision schemes based on weighted local polynomial regression: a new technique for the convergence analysis (Q6561398) (← links)
- Smooth transition and Gibbs oscillation minimization in a 7-point subdivision scheme with shape-control parameters for high smoothness (Q6618286) (← links)
