Shaping and fairing of tubular B-spline surfaces

Computer Aided Geometric Design

Volumn 14, Issue 8, 1997, Pages 699-706

  Szilvasi Nagy, M ^a  

^a TU Institute of Building Constructions and Sanitary Engineering Budapest   (Hungary)

Author keywords

B spline surface; Boundary control; Computer aided design; Fairing

Indexed keywords

BOUNDARY CONDITIONS; COMPUTER AIDED DESIGN; CURVE FITTING; PROBLEM SOLVING; TENSORS;

B SPLINE SURFACE; BOUNDARY CONTROL; SHAPING TUBULAR SURFACES;

COMPUTATIONAL GEOMETRY;

EID: 0031250438     PISSN: 01678396     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0167-8396(96)00056-8     Document Type: Article

References (10)

1. Choi, B.K., Yoo, W.S. and Lee, C.S. (1990), Matrix representation for NURB curves and surfaces, Computer-Aided Design 22, 235-239.
2. Farin, G. (1988), Curves and Surfaces for Computer Aided Geometric Design, A Practical Guide, Academic Press, New York.
3. Hoschek, J. and Lasser, D. (1989, 1992), Grundlagen der geometrischen Datenverarbeitung, B.G. Teubner Stuttgart.
4. Nowacki, H., Liu, D. and Lü, X. (1990), Fairing Bézier curves with constraints, Computer Aided Geometric Design 7, 43-55.
5. Nowacki, H. (1993), Hull form variation and evaluation, J. Kansai Soc. N.A. Japan 219, 173-184.
6. Nowacki, H. and Lü, X. (1994), Fairing composite polynomial curves with constraints, Computer Aided Geometric Design 11, 1-15.
7. Rogers, D.F. and Adams, J.A. (1990), Mathematical Elements for Computer Graphics, 2nd ed., McGraw-Hill, Inc.
8. Sánches-Reyes, J. (1994), Single-valued tubular patches, Computer Aided Geometric Design 11, 565-592.
9. Szilvasi-Nagy, M. (1995), Tubular NURB surfaces with boundary control, Math. Pannonica 6, 217-228.
10. Wolfram, S. (1991), Mathematica: A System for Doing Mathematics by Computer, Addison-Wesley Publishing Company.