Knot intervals and multi-degree splines

Computer Aided Geometric Design

Volumn 20, Issue 7, 2003, Pages 455-468

  Sederberg, Thomas W ^a   Zheng, Jianmin ^b   Song, Xiaowen ^b  

^a BRIGHAM YOUNG UNIVERSITY   (United States)

^b NONE

Author keywords

B spline; Knot intervals

Indexed keywords

POLYNOMIALS; SURFACES; VECTORS;

KNOT INTERVALS;

COMPUTER AIDED DESIGN;

EID: 0141733193     PISSN: 01678396     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0167-8396(03)00096-7     Document Type: Article

References (6)

1. Costantini P. Variable degree polynomial splines. Rabut C., Le Mehaute A., Schumaker L.L. Curves and Surfaces with Applications in CAGD. 1997;85-94 Vanderbilt University Press, Nashville.
2. Costantini P. Curve and surface construction using variable degree polynomial splines. Computer Aided Geometric Design. 17:(5):2000;419-446.
3. Hoschek J., Lasser D. Fundamentals of Computer Aided Geometric Design. 1993;A K Peters.
4. Kaklis P.D., Pandelis D.G. Convexity-preserving polynomial splines of non-uniform degree. IMA J. Numer. Anal. 10:1990;223-234.
5. Ramshaw L. Blossoms are polar forms. Computer Aided Geometric Design. 6:1989;323-358.
6. Sederberg T.W., Zheng J., Sewell D., Sabin M. Non-uniform recursive subdivision surfaces. Proceedings of SIGGRAPH 98. 1998;387-394.