Implicit \(G^{n}\)-blending of vertices
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Publication:5941143
DOI10.1016/S0167-8396(01)00030-9zbMath0971.68171MaRDI QIDQ5941143
Publication date: 20 August 2001
Published in: Computer Aided Geometric Design (Search for Journal in Brave)
continuityblendingfunctional splinesimplicit blendingimplicit blending curves/surfacessetback blendingvertex blending
Related Items (4)
Polyhedral vertex blending with setbacks using rational S-patches ⋮ Cubic algebraic spline curves design ⋮ Geometric interpolants with different degrees of smoothness ⋮ \(G^{n}\)-continuous connections between normal ringed surfaces
Cites Work
- Geometric continuity
- Tracing surface intersections
- High-order implicit blending surfaces of low degree
- Generalization of the potential method for blending three surfaces
- A marching method for the triangulation of surfaces
- On the curvature of curves and surfaces defined by normalforms
- Geometric contact for curves and surfaces
- A survey of blending methods that use parametric surfaces
- Geometrical criteria on the higher-order smoothness of composite surfaces
- Automatic surface generation in computer aided design
- Numerical parameterization of curves and surfaces
- \(G^{n-1}\)-functional splines for interpolation and approximation of curves, surfaces and solids
- Blending algebraic surfaces
- The displacement method for implicit blending surfaces in solid models
- Numerical implicitization for intersection and \(G^n\)-continuous blending of surfaces
- Parametric \(G^n\) blending of curves and surfaces
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