Pages that link to "Item:Q2630750"
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The following pages link to Novel polynomial Bernstein bases and Bézier curves based on a general notion of polynomial blossoming (Q2630750):
Displaying 12 items.
- \(h\)-blossoming: A new approach to algorithms and identities for \(h\)-Bernstein bases and \(h\)-Bézier curves (Q426173) (← links)
- \(q\)-blossoming: A new approach to algorithms and identities for \(q\)-Bernstein bases and \(q\)-Bézier curves (Q657437) (← links)
- The rational Bernstein bases and the multirational blossoms (Q1605749) (← links)
- On a generalization of Bernstein polynomials and Bézier curves based on umbral calculus. II: De Casteljau algorithm (Q1632375) (← links)
- On a generalization of Bernstein polynomials and Bézier curves based on umbral calculus. III: Blossoming (Q1632498) (← links)
- Generalized quantum splines (Q1634807) (← links)
- A unifying structure for polar forms and for Bernstein Bézier curves (Q2256619) (← links)
- Quantum \((q, h)\)-Bézier surfaces based on bivariate \((q, h)\)-blossoming (Q2281558) (← links)
- A polynomial blossom for the Askey-Wilson operator (Q2311908) (← links)
- On a generalization of Bernstein polynomials and Bézier curves based on umbral calculus (Q2513781) (← links)
- New control polygons for polynomial curves (Q2715905) (← links)
- On the uniqueness of the multirational blossom (Q6143339) (← links)
