The construction of \({\lambda}{\mu}\)-B-spline curves and its application to rotational surfaces
DOI10.1016/j.amc.2015.05.056zbMath1410.65031OpenAlexW620013932MaRDI QIDQ669347
Suxia Zhang, Gang Hu, Xiaomin Ji, Guo Wei, Xin-Qiang Qin
Publication date: 15 March 2019
Published in: Applied Mathematics and Computation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.amc.2015.05.056
extensionblending functionsrotational surface\({\lambda}{\mu}\)-B-spline curveslocal shape parametertransfinite vector valued rational interpolation function
Numerical computation using splines (65D07) Approximation by rational functions (41A20) Spline approximation (41A15)
Related Items (9)
Cites Work
- Generalized Bézier curves and surfaces based on Lupaş \(q\)-analogue of Bernstein operator
- Vector valued rational interpolants. I
- On the stability of normalized Powell--Sabin B-splines
- Increasing the degree of closed B-spline curves
- A class of algebraic-trigonometric blended splines
- A quartic \(B\)-spline for second-order singular boundary value problems
- A novel extension to the polynomial basis functions describing Bézier curves and surfaces of degree \(n\) with multiple shape parameters
- Changeable degree spline basis functions
- C-curves: An extension of cubic curves
- Quadratic trigonometric polynomial curves with a shape parameter
- \(GB\)-splines of arbitrary order
- A class of generalized B-spline curves
- Curves and surfaces construction based on new basis with exponential functions
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