Editing the topology of 3D models by sketching

Proceedings of the ACM SIGGRAPH Conference on Computer Graphics

Volumn , Issue , 2007, Pages

  Ju, Tao ^a   Zhou, Qian Yi ^b   Hu, Shi Min ^b  

^a WASHINGTON UNIVERSITY   (United States)

^b TSINGHUA UNIVERSITY   (China)

Author keywords

Skeleton; Sketching; Topology repair

Indexed keywords

SKETCHING; THREE DIMENAIONAL LINE SKELETONS; TOPOLOGY REPAIR; 2D SKETCHING; 3D MODELS; CREATIVE DESIGNS; D LINES; SKELETON; SOURCE MODELS; TARGET SHAPES; TOPOLOGICAL ARTIFACTS; TOPOLOGICAL CHANGES; TOPOLOGICAL FEATURES; USER CONTROLS;

COMPUTATIONAL GEOMETRY; IMAGING SYSTEMS; INTERFACES (COMPUTER); MATHEMATICAL MODELS; TOPOLOGY; COMPUTER GRAPHICS; ELECTRON EMISSION; INTERACTIVE COMPUTER GRAPHICS; MAINTENANCE; TARGETS; THREE DIMENSIONAL;

THREE DIMENSIONAL COMPUTER GRAPHICS; TOPOLOGY;

EID: 57149103975     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1145/1275808.1276430     Document Type: Conference Paper

References (25)

1. AKTOUF, Z., BERTRAND, G., AND PERROTON, L. 1996. A 3d-hole closing algorithm.. In 6th International Workshop on Discrete Geometry for Computer Imagery, 36-47.
2. ANDUJAR, C., BRUNET, P., AND AYALA, D. 2002. Topologyreducing surface simplification using a discrete solid representation. ACM Trans. Graph. 21, 2, 88-105.
3. BLSCHOFF, S., AND KOBBELT, L. 2002. Isosurface reconstruction with topology control. In Pacific Conference on Computer Graphics and Applications, 246-255.
4. BISCHOFF, S., PAVIC, D., AND KOBBELT, L. 2005. Automatic restoration of polygon models. ACM Trans. Graph. 24,4,1332-1352.
5. DAVIS, J., AGRAWALA, M., CHUANG, E., POPOVI;, Z., AND SALESIN, D. 2003. A sketching interface for articulated figure animation. In SCA '03: Proceedings of the 2003 ACM SIG-GRAPH/Eurographics symposium on Computer animation, Eurographics Association, Aire-la-Ville, Switzerland, Switzerland, 320-328.
6. DLEFENBACH, P. J. 1996. Pipeline rendering: interaction and realism through hardware-based multi-pass rendering. PhD thesis, Philadelphia, PA, USA.
7. EL-S ANA, J., AND VARSHNEY, A. 1997. Controlled simplification of genus for polygonal models. In IEEE Visualization, 403-412.
8. GUSKOV, I., AND WOOD, Z. J. 2001. Topological noise removal. In Graphics Interface, 19-26.
9. HAN, X., XU, C., BRAGA-NETO, U., AND PRINCE, J. L. 2002. Topology correction in brain cortex segmentation using a multiscale, graph-based algorithm. IEEE Trans. Med. Imaging 21, 2, 109-121.
10. HATCHER, A. 2002. Algebraic Topology. Cambridge University Pres.
11. IGARASHI, T., MATSUOKA, S., AND TANAKA, H. 1999. Teddy: A sketching interface for 3d freeform design. In SIGGRAPH, 409-416.
12. JU, T., LOSASSO, F., SCHAEFER, S., AND WARREN, J. 2002. Dual contouring of hermite data. In SIGGRAPH '02: Proceedings of the 29th annual conference on Computer graphics and interactive techniques, ACM Press, New York, NY, USA, 339-346.
13. JU, T. 2004. Robust repair of polygonal models. ACM Trans. Graph. 23, 3, 888-895.
14. KHO, Y., AND GARLAND, M. 2005. Sketching mesh deformations. In SI3D, 147-154.
15. KRIEGESKORTE, N., AND GOEBEL, R. 2001. An efficient algorithm for topologically correct segmentation of the cortical sheet in anatomical mr volumes. Neuroimage 14, 2 (August), 329-346.
16. MAMMEN, A. 1989. Transparency and antialiasing algorithms implemented with the virtual pixel maps technique. IEEE Comput. Graph. Appl. 9, 4, 43-55.
17. MANGIN, J.-F., FROUIN, V., BLOCH, I., REGIS, J., AND LOPEZKRAHE, J. 1995. From 3d magnetic resonance images to structural representations of the cortex topography using topology preserving deformations. Journal of Mathematical Imaging and Vision 5, 297-318.
18. MATVEEV, S. 2003. Algorithmic Topology and Classification of 3-Manifolds. Springer-Verlag Berlin.
19. NEALEN, A., SORKINE, O., ALEXA, M., AND COHEN-OR, D. 2005. A sketch-based interface for detail-preserving mesh editing. ACM Trans. Graph. 24, 3, 1142-1147.
20. NOORUDDIN, F. S.. AND TURK, G. 2003. Simplification and repair of polygonal models using volumetric techniques. IEEE Trans. Vis. Comput. Graph. 9, 2, 191-205.
21. SHARF, A., LEWINER, T., SHAMIR, A., KOBBELT, L., AND COHEN-OR, D. 2006. Competing fronts for coarse-to-fine surface reconstruction. In Eurographics, 389-398.
22. SHATTUCK, D. W., AND LEAHY, R. M. 2001. Automated graph based analysis and correction of cortical volume topology. IEEE Trans. Med. Imaging 20, 11, 1167-1177.
23. SZYMCZAK, A., AND VANDERHYDE, J. 2003. Extraction of topologically simple isosurfaces from volume dataseis. In IEEE Visualization, 67-74.
24. WOOD, Z. J., HOPPE, H., DESBRUN, M., AND SCHRÖDER, P. 2004. Removing excess topology from isosurfaces. ACM Trans. Graph. 23, 2, 190-208.
25. ZHOU, Q.-Y, JU, T., AND HU, S.-M. 2007. Topology repair of solid models using skeletons. IEEE Transactions on Visualization and Computer Graphics, to appear.