Multiresolution tetrahedral meshes: An analysis and a comparison

Proceedings - SMI 2002: Shape Modeling International 2002

Volumn , Issue , 2002, Pages 83-91

  Danovaro, Emanuele ^a   De Floriani, Leila ^a   Lee, Michael ^b   Samet, Hanan ^b  

^a UNIVERSITY OF GENOA   (Italy)

^b UNIVERSITY OF MARYLAND   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EXPERIMENTAL COMPARISON; MULTI RESOLUTION REPRESENTATION; MULTI-RESOLUTION MODELING; MULTIRESOLUTION; MULTIRESOLUTION MESH; TETRAHEDRAL CELLS; TETRAHEDRAL MESHES; VOLUME DATA SETS;

EID: 84884772216     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1109/SMI.2002.1003532     Document Type: Conference Paper

References (25)

1. P. Cignoni, L. De Floriani, C. Montani, E. Puppo, and R. Scopigno. Multiresolution modeling and visualization of volume data based on simplicial complexes. In Proceedings 1994 Symposium on Volume Visualization, pages 19-26, Washington, DC, October 1994.
2. P. Cignoni, L. De Floriani, P. Magillo, E. Puppo, and R. Scopigno. TAn2 - Visualization of Large Irregular Volume Data sets. Department of Computer and Information Science, University of Genova (Italy), DISI-TR-00-07, 2000.
3. P. Cignoni, D. Costanza, C. Montani, C. Rocchini, and R. Scopigno. Simplification of tetrahedral volume with accurate error evaluation. In Proceedings IEEE Visualization 2000, pages 85-92, Salt Lake City, UT, October 2000.
4. L. De Floriani, P. Magillo, and E. Puppo. A formal approach to multiresolution hypersurface modeling. In Geometric Modeling: Theory and Practice, W. Strasser, R. Klein, and R. Rau, eds., pages 302-323. Springer-Verlag, Berlin, Germany, 1997.
5. L. De Floriani and P. Magillo. Multiresolution Meshes. Principles of Multiresolution in Geometric Modeling - PRIMUS summer school, Munich, Germany, August 2001.
6. B. Hamann, E. LaMar, and K. I. Joy. High-quality rendering of smooth isosurfaces. The Journal of Visualization and Computer Animation, 10(2): 79-90, April-June 1999.
7. J. El-Sana and A. Varshney. Generalized view-dependent simplification. Computer Graphics Forum, 18(3): 83-94, September 1999.
8. M. Garland. Multiresolution modeling: Survey & future opportunities. In Eurographics '99 - State of the Art Reports, pages 111-131, 1999.
9. M.H. Gross and O.G. Staadt. Progressive tetrahedralizations. In Proceedings IEEE Visualization '98, pages 397-402, Research Triangle Park, NC, October 1998.
10. R. Grosso, C. Luerig, and T. Ertl. The multilevel finite element method for adaptive mesh optimization and visualization of volume data. In Proceedings IEEE Visualization '97, pages 387-394, Phoenix, AZ, October 1997.
11. D. J. Hebert. Symbolic local refinement of tetrahedral grids. Journal of Symbolic Computation, 17: 457-472, 1994.
12. I. Ihm and S. Park. Wavelet-based 3D compression scheme for very large volume data. In Proceedings Graphics Interface, pages 107-116, Banff, Canada, May 1998.
13. th Pacific Conference on Computer Graphics and Applications, pages 147-157, Seoul, Korea, October 1999.
14. M. Lee, L. De Floriani and H. Samet. Constant-time neighbor finding in hierarchical tetrahedral meshes. In Proceedings Shape Modeling International 2001, pages 286-295, Genova, Italy, May 2001.
15. J. M. Maubach. Local bisection refinement for n-simplicial grids generated by reflection. SIAM Journal on Scientific Computing, 16(1): 210-227, January 1995.
16. M. Ohlberger and M. Rumpf. Hierarchical and adaptive visualization on nested grids. Computing, 56(4): 365-385, 1997.
17. V. Pascucci and C. L. Bajaj. Time critical isosurface refinement and smoothing. In Proceedings IEEE Symposium on Volume Visualization, pages 33-42, Salt Lake City, UT, October 2000.
18. J. Popovic and H. Hoppe. Progressive simplicial complexes. In ACM Computer Graphics Proceedings, Annual Conference Series, (SIGGRAPH '97), pages 217-224, 1997.
19. M. Rivara and C. Levin. A 3D refinement algorithm for adaptive and multigrid techniques. Communications in Applied Numerical Methods, 8: 281-290, 1992.
20. K.J. Renze and J.H. Oliver. Generalized unstructured decimation. IEEE Computer Graphics & Applications, 16(6): 24-32, November 1996.
21. R. Shekhar, E. Fayyad, R. Yagel, and J. Cornhill. Octree-based decimation of marching cubes surfaces. In Proceedings IEEE Visualization '96, pages 335-344, San Francisco, CA, October 1996.
22. J.R. Shewchuck. Tetrahedral mesh generation by Delau-nay refinement. In Proceedings 14th Annual Symposium on Computational Geometry, pages 86-95, Minneapolis, MN, June 1998.
23. I.J. Trotts, B. Hamann, and K.I. Joy. Simplification of tetrahedral meshes with error bounds. IEEE Transactions on Visualization and Computer Graphics, 5(3): 224-237, July-September 1999.
24. J. Wilhelms and A. Van Gelder. Multi-dimensional trees for controlled volume rendering and compression. In Proceedings of the 1994 Symposium on Volume Visualization, pages 17-18, Washington, DC, October 1994.
25. Y. Zhou, B. Chen, and A. Kaufman. A multiresolution tetrahedral framework for visualizing regular volume data. In Proceedings IEEE Visualization '97, pages 135-142, Phoenix, AZ, October 1997.