Adaptive T-spline surface fitting to Z-map models

Proceedings - GRAPHITE 2005 - 3rd International Conference on Computer Graphics and Interactive Techniques in Australasia and Southeast Asia

Volumn , Issue , 2005, Pages 405-411

  Zheng, Jianmin ^a   Wang, Yimin ^a   Seah, Hock Soon ^a  

^a NANYANG TECHNOLOGICAL UNIVERSITY   (Singapore)

Author keywords

Adaptive fitting; Surface reconstruction; T splines; Z map models

Indexed keywords

ALGORITHMS; APPROXIMATION THEORY; COMPUTATIONAL GEOMETRY; CONTROL SYSTEMS; MATHEMATICAL MODELS; SURFACE PROPERTIES;

ADAPTIVE FITTING; SURFACE RECONSTRUCTION; T-SPLINES; Z-MAP MODELS;

SURFACE STRUCTURE;

EID: 33745858008     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1145/1101389.1101468     Document Type: Conference Paper

References (19)

1. BLAIS, F. 2004. Review of 20 years of range sensor development. Journal of Electronic Imaging 13, 1, 231-240.
2. CARR, J., BEATSON, R., CHERRIE, J., MITCHELL, T., FRIGHT, W., MCCALLUM, B., AND EVANS, T. 2001. Reconstruction and representation of 3D objects with radial basis functions. In Proceedings of ACM SIGGRAPH 2001, ACM Press. 67-76.
3. CELNIKER. G., AND GOSSARD, D. 1991. Deformable curve and surface finite elements for free-form shape design. In Computer Graphics (Proceedings of ACM SIGGRAPH 91), vol. 25, 257-265.
4. CHEN, X., AND SCHMITT, F. 1994. Surface modelling of range data by constrained triangulation. Computer-Aided Design 26, 8, 632-645.
5. CHIVATE, P., AND JABLOKOW, A. 1995. Review of surface representation and fitting for reverse engineering. Computer Integrated Manufacturing Systems 8, 3, 193-204.
6. CHOI, B., CHUNG. Y., AND PARK. J. 1997. Applications and extension of z-map model. In Proceedings of the 3rd Pacific Conference on Computer Graphics & Applications, Seoul, 363-381.
7. FORSEY, D., AND BARTELS. R. 1995. Surface fitting with hierarchical splines. ACM Trans. Graphics 14, 1, 134-161.
8. FRANKE, R., AND NIELSON, G. 1991. Scattered data interpolation and applications: a tutorial and survey. In Geometric Modelling: Methods and Their Application. H. Hagen and D. Roller, Eds. Berlin: Springer-Verlag, 131-160.
9. HOPPE. H., DEROSE, T., DUCHAMP, T., MCDONALD, J., AND STUETZLE, W. 1992. Surface reconstruction from unorganized points. In Computer Graphics (Proceedings of ACM SIGGRAPH 92), vol. 26, 71-78.
10. JANG, D., KIM, K., AND JEONG. J. 1999. Adaptive Gregory patch approximation to z-map data. Int J Adv. Manuf. Technol 15.
11. KRISHNAMURTHY, V., AND LEVOY, M. 1996. Fitting smooth surfaces to dense polygon meshes. In Proceedings of ACM SIGGRAPH 96. ACM Press. 313-324.
12. LEE, S., WOLBERG, G., AND SHIN, S. 1997. Scattered data interpolation with multilevel B-splines. IEEE Trans. Visualization and Computer Graphics 3, 3, 228-244.
13. MURAKI, S. 1991. Volumetric shape description of range data using blobby model. In Computer Graphics (Proceedings of ACM SIGGRAPH 91), vol. 25, 227-235.
14. PARK. H., AND KIM, K. 1995. An adaptive method for smooth surface approximation to scattered 3d points. Computer-Aided Design 27, 12, 929-939.
15. SAKAR, B., AND MENQ, C. 1991. Smooth surface approximation and reverse engineering. Computer-Aided Design 23, 9, 623-628.
16. SCHMITT, F., BARSKY, B., AND DU, W. 1986. An adaptive subdivision method for surface-fitting from sampled data. In Computer Graphics (Proceedings of ACM SIGGRAPH 86), 179-188.
17. SEDERBERG, T. W., ZHENG, J., BAKENOV, A., AND NASRI, A. H. 2003. T-splines and t-nurccs. ACM Trans. Graph. (ACM SIGGRAPH 2003) 22, 3, 477-484.
18. SEDERBERG, T. W., CARDON, D. L., FINNIGAN. G. T., NORTH, N. S., ZHENG, J., AND LYCHE, T. 2004. T-spline simplification and local refinement. ACM Trans. Graph. (ACM SIGGRAPH 2004) 23, 3, 276-283.
19. SOLINA, F., AND BAJCSY, R. 1990. Recovery of parametric models from range images: The case for superquadrics with global deformations. IEEE Trans. PAMI 12, 2, 131-147.