Constructing multi-resolution triangulated irregular network model for visualization

Computers and Geosciences

Volumn 31, Issue 1, 2005, Pages 77-86

  Yang, Bisheng ^a   Li, Qingquan ^b   Shi, Wenzhong ^c  

^a UNIVERSITY OF ZURICH   (Switzerland)

^b WUHAN UNIVERSITY   (China)

^c HONG KONG POLYTECHNIC UNIVERSITY   (Hong Kong)

Author keywords

3D visualization; Edge collapses vertex spits; Multi resolution; TIN

Indexed keywords

ALGORITHMS; DATA PROCESSING; GEOGRAPHIC INFORMATION SYSTEMS; PERFORMANCE; THREE DIMENSIONAL; TOPOLOGY; VIRTUAL REALITY; VISUALIZATION;

ACCURACY; ROOT MEAN SQUARE ERROR (RMSE); THREE-DIMENSIONAL VISUALIZATION; TRIANGULATED IRREGULATED NETWORKS (TIN);

TRIANGULATION;

DATA INTERPRETATION; GIS; PERFORMANCE ASSESSMENT; RESOLUTION; TRIANGULATED IRREGULAR NETWORK; VISUALIZATION;

EID: 11144283528     PISSN: 00983004     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.cageo.2004.09.011     Document Type: Article

References (19)

1. L. De Floriani A pyramidal data structure for triangle-based surface description IEEE Computer Graphics and Application 8 2 1989 67-78
2. De Floriani L. Magillo P. 2001. Multiresolution meshes, principles of multiresolution in geometric modeling. PRIMUS01 Summer School, Munich, August 22-30, 2001, pp. 193-234
3. L. De Floriani P. Marzano E. Puppo Multiresolution models for topographic surface description The Visual Computer 12 7 1996 317-345
4. L. De Floriani P. Magillo E. Puppo VARIANT: A system for terrain modeling at variable resolution GeoInformatica 4 3 2000 287-315
5. R. Donaghey Automorphism on catalan trees and bracketing Journal of Combinatorial Theory B 28 1980 75-90
6. M. Eck T. DeRose T. Duchamp H. Hoppe M. Lounsbery W. Stuetzle Multiresolution analysis of arbitrary meshes Computer Graphics 29 1995 173-182
7. J. EI-Sana A. Varshney Generalized view-dependent simplification Computer Graphics Forum 18 3 1999 84-94
8. Gueziec A. 1995. Surface simplification with variable tolerance. In: Second Annual International Symposium on Medical Robotics and Computer Assisted Surgery. November 1995, pp. 132-139
9. Garland M. 1999. Quadric-based polygonal surface simplification. Ph.D. Dissertation, Computer Science Department, Carnegie Mellon University, 210pp
10. Garland M. Heckbert P.S. 1997. Surface simplification using quadric error metrics. In: SIGGRAPH 97 Proceedings, pp. 209-216
11. Hoppe H. 1996. Progressive meshes. In: SIGGRAPH 96 Proceedings, pp. 99-108
12. Hoppe H. 1998. Smooth view-dependent level_of_detail control and its application to terrain rendering. In: IEEE Visualization 1998, pp. 35-42
13. Kim J. Lee S. 2001. Truly selective refinement of progressive meshes. In: Proceedings Graphics Interface 2001, pp. 101-110
14. P. Lindstrom V. Pascucci Terrain simplification simplified: A general framework for view-dependent out-of-core visualization IEEE Transactions on Visualization and Computer Graphics 8 3 2002 239-254
15. P. Lindstrom D. Koller W.F. Ribarsky L. Hodges N.A. Faust G. Turner Real-time continuous level of detail rendering of height fields Computer Graphics 20 1996 109-118
16. S.G. Mallat A theory for multiresolution signal decomposition: The wavelet representation IEEE Transactions on Pattern Analysis and Machine Intelligence 11 7 1989 674-693
17. D. Park H. Cho Y. Kim A tin compression method using delaunay triangulation International Journal of Geographical Information Science 15 3 2001 255-270
18. W. Schroeder A.J. Zarge W. Du Decimation of triangle meshes Computer Graphics 26 2 1992 65-70
19. J. Xia J. El-Sana A. Varshney Adaptive real-time level-of-detail-based rendering for polygonal model IEEE Transactions on Visualization and Computer Graphics 3 2 1997 171-183