Subdivision surface fitting from a dense triangle mesh

Proceedings - Geometric Modeling and Processing: Theory and Applications, GMP 2002

Volumn , Issue , 2002, Pages 94-103

  Ma, Weiyin ^a   Ma, Xiaohu ^a,b   Tso, Shiu Kit ^a   Pan, Zhigeng ^c  

^a CITY UNIVERSITY OF HONG KONG   (Hong Kong)

^b JIANGSU NORMAL UNIVERSITY   (China)

^c ZHEJIANG UNIVERSITY   (China)

Author keywords

[No Author keywords available]

Indexed keywords

GEOMETRY; TOPOLOGY;

FEATURE PRESERVING; FITTING EQUATIONS; MESH SIMPLIFICATIONS; NEW APPROACHES; ORIGINAL MESHES; SHARP FEATURES; SUBDIVISION RULES; SUBDIVISION SURFACES;

MESH GENERATION;

EID: 84963876942     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1109/GMAP.2002.1027500     Document Type: Conference Paper

References (15)

1. H. Biermann, A. Levin and D. Zorin, Piecewise smooth subdivision surfaces with normal control. SIGGRAPH Computer Graphics Proceedings, 2000, pp. 113-120.
2. E. Catmull and J. Clark, Recursively generated B-spline surfaces on arbitrary topological meshes. Computer Aided Design, Vol. 10, No. 6, 1978, pp. 350-355.
3. D. Doo and M. Sabin, Analysis of the behaviour of recursive subdivision surfaces near extraordinary points. Computer Aided Design, Vol. 10, No. 6, 1978, pp.356-360.
4. M. Garland and P. S. Heckbert. Surface simplification using quadric error metrics. SIGGRAPH Computer Graphics Proceedings, ACM, 1992, pp. 209-216.
5. M. Halstead, M. Kass and T. DeRose, Efficient, Fair interpolation using Catmull-Clark surfaces. SIGGRAPH Computer Graphics Proceedings, ACM, 1993, pp. 35-44.
6. H. Hoppe, T. DeRose, T. Duchamp, M. Halstead, H. Jin, J. McDonald, J. Cchweitzer and W. Stueltzle, Piecewise smooth surface reconstruction. SIGGRAPH Computer Graphics Proceedings, ACM, 1994, pp. 295-302.
7. N. Litke, A. Levin and P. Schröder, Fitting Subdivision Surfaces. Proceedings of Scientific Visualization, 2001 (http://www.multires.caltech.edu/pubs/).
8. C. Loop, Smooth subdivision surface based on triangles. M.Sc. Thesis, Dept Mathematics, University of Utah, 1987.
9. W. Ma and N. Zhao. Catmull-clark surface fitting for reverse engineering applications. Proceedings of Geometric Modeling and Processing 2000, IEEE, pp. 274-283.
10. A. Nasri, Polyhedral subdivision methods for free-form surfaces, Communication of ACM, Transactions on Graphics, Vol. 6 , No. 1, January 1987, pp. 29-73.
11. W. J. Schroeder, J. A. Zarge and W. E. Lorensen, Decimation of Triangle Meshes. SIGGRAPH Computer Graphics Proceedings, ACM, Vol. 26, No. 2, July 1992, pp. 65-70.
12. J. Stam. Exact evaluation of catmull-clark subdivision surfaces at arbitrary parameter values. SIGGRAPH Computer Graphics Proceedings, ACM, 1998, pp. 395-404.
13. th Pacific Conference on Graphics and Applications (Pacific Graphics'99), IEEE Computer Society, 1999, pp. 158-167.
14. th Pacific Conference on Graphics and Applications (Pacific Graphics'2000), IEEE Computer Society, 2000, pp. 202-212.
15. D. Zorin and P. Schröder, Subdivision for modeling and animation, SIGGRAPH 2000 Course Notes, ACM, 2000.