A novel generalization of trigonometric Bézier curve and surface with shape parameters and its applications
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Publication:6534658
DOI10.1155/2020/4036434zbMATH Open1544.65041MaRDI QIDQ6534658
Kenjiro Takai Miura, Gang Hu, Ahmad Ramli, Sidra Maqsood, Muhammad Abbas
Publication date: 14 May 2021
Published in: Mathematical Problems in Engineering (Search for Journal in Brave)
Cites Work
- Unnamed Item
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- An extension of the Bézier model
- Generalized L systems
- A novel extension to the polynomial basis functions describing Bézier curves and surfaces of degree \(n\) with multiple shape parameters
- A novel generalization of Bézier curve and surface
- Unified and extended form of three types of splines
- Numerically stable algorithm for cycloidal splines
- Quadratic-cycloidal curves
- Chebyshev-Bernstein bases
- Quadratic trigonometric polynomial curves with a shape parameter
- Shape-adjustable generalized Bézier rotation surfaces with multiple shape parameters
- A unified approach to construct generalized B-splines for isogeometric applications
- \(GB\)-splines of arbitrary order
- A class of trigonometric Bernstein-type basis functions with four shape parameters
- Nuat B-spline curves
- Cubic trigonometric polynomial curves with a shape parameter
- \(\mathrm G^2\) continuity conditions for generalized Bézier-like surfaces with multiple shape parameters
- On a class of weak Tchebycheff systems
- Extending cubic uniform B-splines by unified trigonometric and hyperbolic basis
- An Interpolation Curve Using a Spline in Tension
- Shape preserving alternatives to the rational Bézier model
Related Items (3)
Unnamed Item ⋮ Construction of generalized hybrid trigonometric Bézier surfaces with shape parameters and their applications ⋮ A novel generalized trigonometric Bézier curve: properties, continuity conditions and applications to the curve modeling
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