1. Uniform Cubic B-Spline Curve  
   Verók István, Department of Control Engineering and Information Technology at the Budapest University of Technology  
2. B-Splines and Geometric Design  
   Paul Davis, Math. Dept., Worcester Polytechnic Institute, Worcester, MA  
3. Modeling and Animation of Facial Expressions based on B-Splines  
   Michael Hoch, NEC Research Institute, Princeton, NJ  
4. Tensor Product B-Splines  
   Eric Hall, Math. Dept., University of Waterloo, Waterloo, Ontario, Canada  
5. La dérivation et l'intégration des B-splines  
   Nathalie Gosselin, Dépt. de Mathématiques et de Statistique a l'Université de Montréal, Canada  
6. B-Splines  
   Jochen J. Steil, Technische Fakultät, AG Neuroinformatik, Universität Bielefeld, Germany  
7. Les fonctions B-splines  
   Jean-Louis Maltret, Département de Mathématique, Universite de la Mediterranee, France  
8. B-spline basis sets: A flexible basis set for solving the Schrödinger equation  
   Hugo van der Hart, Dept. of Math. and Physics, Queen's University of Belfast, N. Ireland  
9. B-spline parametric curve demonstration applet  
   Stephen Todd Jones, Computer Science, University Of Utah, Lake City, UT  
10. Ship Design Using B-spline Patches  
    Steffen Schalck, Maritime Engineering, Technical University of Denmark  
11. B-Splines  
    Ashish Gehani, Computer Science Dept., Duke University, Durham, NC  
12. Definition of a B-spline Curve  
    On-Line Geometric Modeling Notes, Computer Science Dept., Univ. of California Davis  
13. B-spline Basis Functions: Important Properties  
    Ching-Kuang Shene, Computer Science Dept., Michigan Technological University, MI  
14. B-Spline Curve Visualization  
    Apostolos Lerios, Computer Science Dept., Stanford University, CA  
15. Modeling - Surface Representation, Shape Recovery of Volume Data with Deformable B-Spline Models  
    Allen Sanderson, Elaine Cohen, School of Computing, University of Utah, Salt Lake City, UT  
16. B-Spline     
    ACM SIGGRAPH Education Committee, Hypermedia and Visualization Lab, Georgia State University     
17. An efficient boundary encoding scheme using B-Spline Curves which is optimal in the rate-distortion sense  
    Fabian W. Meier, Aggelos K. Katsaggelos, Electrical and Computer Engr., Northwestern University, Evanston, IL  
    Guido M. Schuster, U.S. Robotics, Advanced Technologies Research Center, Mount Prospect, IL  

(c) John H. Mathews 2003