New spline spaces with generalized tension properties
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Publication:1014886
DOI10.1007/s10543-008-0195-7zbMath1175.41006OpenAlexW2024940780MaRDI QIDQ1014886
Francesca Pelosi, Paolo Giuseppe Costantini, Maria Lucia Sampoli
Publication date: 29 April 2009
Published in: BIT (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10543-008-0195-7
Related Items (9)
A class of blending functions with \(C^{\infty}\) smoothness ⋮ A class of spline curves with four local shape parameters ⋮ Variable degree polynomial splines are Chebyshev splines ⋮ Curves and surfaces construction based on new basis with exponential functions ⋮ New trigonometric basis possessing denominator shape parameters ⋮ Point data reconstruction and smoothing using cubic splines and clusterization ⋮ New cubic rational basis with tension shape parameters ⋮ Curve construction based on five trigonometric blending functions ⋮ Curve construction based on four \(\alpha \beta\)-Bernstein-like basis functions
Cites Work
- Shape-preserving approximation of spatial data
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- Curve and surface construction using variable degree polynomial splines
- Convexity-Preserving Polynomial Splines of Non-uniform Degree
- Co-Monotone Interpolating Splines of Arbitrary Degree—a Local Approach
- Data Approximation Using Shape-Preserving Parametric Surfaces
- PROPERTIES AND APPLICATIONS OF NEW POLYNOMIAL SPACES
- Shape-preserving approximation by space curves
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