A new 4-point \(C^{3}\) quaternary approximating subdivision scheme
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Publication:1030640
DOI10.1155/2009/301967zbMath1167.65342OpenAlexW1615935048WikidataQ58646570 ScholiaQ58646570MaRDI QIDQ1030640
Publication date: 2 July 2009
Published in: Abstract and Applied Analysis (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/55849
Related Items (13)
On a nonlinear 4-point quaternary approximating subdivision scheme eliminating the Gibbs phenomenon ⋮ Symbols and exact regularity of symmetric pseudo-splines of any arity ⋮ \((2n - 1)\)-point ternary approximating and interpolating subdivision schemes ⋮ Polynomial reproduction for univariate subdivision schemes of any arity ⋮ Odd-ary approximating subdivision schemes and RS strategy for irregular dense initial data ⋮ The mask of odd points \(n\)-ary interpolating subdivision scheme ⋮ A family of even-point ternary approximating schemes ⋮ Numerical solution of two-point boundary value problems by interpolating subdivision schemes ⋮ Statistical and geometrical way of model selection for a family of subdivision schemes ⋮ Subdivision depth computation for tensor product \(n\)-ary volumetric models ⋮ Dual univariate \(m\)-ary subdivision schemes of de Rham-type ⋮ The mask of (\(2b + 4\))-point \(n\)-ary subdivision scheme ⋮ A class of shape preserving 5-point n-ary approximating schemes
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- An interpolating 4-point \(C^{2}\) ternary non-stationary subdivision scheme with tension control
- A 4-point interpolatory subdivision scheme for curve design
- A ternary 4-point approximating subdivision scheme
- Subdivision schemes in geometric modelling
- Simple Regularity Criteria for Subdivision Schemes
- An interpolating 4-point \(C^2\) ternary stationary subdivision scheme
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