“Fair and Robust Curve Interpolation on the Sphere” by Séquin and Yen
Conference:
Type:
Interest Area:
- Application
Title:
- Fair and Robust Curve Interpolation on the Sphere
Session/Category Title: Curves and Morphing
Presenter(s)/Author(s):
Abstract:
By blending arcs, this interpolating subdivision scheme for curves on the sphere produces fair-looking CZ-continuous curves even through challenging sets of interpolation points.
References:
1. Moreton, H.P. & Séquin, C.H. (1992). Functional optimization for fair surface design. Proceedings ACM SIGGRAPH 92, 167-176.
2. Dyn, N., Gregory, J., & Levin, D. (1987). A four-point interpolatory subdivision scheme for curve design. CAGD 4, 257-268.
3. Szilvasi-Nagy, M. & Vendel, T.P. (2000). Generating curves and swept surfaces by blended circles. CAGD 17, 197-206.
4. Kim, M.J., Kim, M.S., & Shin, S.Y. (1995). A general construction scheme for unit quaternion curves with simple high order derivatives. Proceedings ACM SIGGRAPH 95, 369-376.
