Incremental adaptive loop subdivision

Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics)

Volumn 3045, Issue , 2004, Pages 237-246

  Pakdel, Hamid Reza ^a   Samavati, Faramarz ^a  

^a UNIVERSITY OF CALGARY   (Canada)

Author keywords

[No Author keywords available]

Indexed keywords

ARTIFICIAL INTELLIGENCE; COMPUTERS;

ADAPTIVE LOOPS; ADAPTIVE SUBDIVISION; OR APPLICATIONS; SMOOTH SURFACE; SMOOTH TRANSITIONS; SPECIFIC AREAS; SUBDIVISION DEPTH;

ALGORITHMS;

EID: 35048903197     PISSN: 03029743     EISSN: 16113349     Source Type: Book Series    
DOI: 10.1007/978-3-540-24767-8_25     Document Type: Article

References (11)

1. A. Amresh, G. Farin, and A. Razdan. Adaptive subdivision schemes for triangular meshes. In G. Farin, H. Hagen, and B. Hamann, editors, Hierarchical and Geometric Methods in Scientific Visualization, pages 319-327, 2003.
2. E. Catmull and J. Clark. Recursively generated B-spline surfaces on arbitrary topological meshes. Computer-Aided Design, 10(6):350-355, September 1978.
3. T. DeRose, M. Kass, and T. Truong. Subdivision surfaces in character animation. Computer Graphics, 32(Annual Conference Series):85-94, August 1998.
4. D. Doo and M. Sabin. Behavior of recursive subdivision surfaces near extraordinary points. Computer-Aided Design, 10(6):356-360, September 1978.
5. N. Dyn, K. Hermann, S. J. Kim, and D. Levin. Optimizing 3D triangulations using discrete curvature analysis. In Mathematical Methods for Curves and Surfaces: Oslo 2000. Vanderbilt University Press, 2001.
6. T. Isenberg, K. Hartmann, and H. König. Interest value driven adaptive subdivision. In T. Schulze, S. Schlechtweg, and V. Hinz, editors, Simulation und Visualisierung, pages 139-149. SCS European Publishing House, March 2003.
7. C. Loop. Smooth subdivision surfaces based on triangles. Master's thesis, University of Utah, August 1987.
8. M. Meyer, M. Desbrun, P. Schröder, and A. H. Barr. Discrete differential-geometry operators for triangulated 2-manifolds VisMath, 2002.
9. S. Seeger, K. Hermann, G. Häusler, and G. Greiner. A sub-atomic subdivision approach. In T. Ertl, B. Girod, G. Greiner, H. Niemann, and H. P. Seidel, editors, Proceedings of the Vision Modeling and Visualization Conference 2001 (VMV-01), pages 77-86, Berlin, November 2001. Aka GmbH.
10. D. Zorin and P. Schröder. Subdivision for modeling and animation. Course notes of Siggraph, 2000.
11. D. Zorin, P. Schröder, and W. Sweldens. Interactive multiresolution mesh editing. Computer Graphics, 31 (Annual Conference Series):259-268, August 1997.