Deformation design technology of dental restoration model

BioMedical Engineering and Informatics: New Development and the Future - Proceedings of the 1st International Conference on BioMedical Engineering and Informatics, BMEI 2008

Volumn 2, Issue , 2008, Pages 793-797

  Ning, Dai ^a   Xiaq Sheng, Cheng ^a   Wen He, Liao ^a   Qing, Yu ^b   Yong, Wang ^c   Pei Jun, Lü ^c   Quan Ping, Sun ^a  

^a NANJING UNIVERSITY OF AERONAUTICS AND ASTRONAUTICS   (China)

^b Jiangsu Province Engineering Research Center of Stomatological Translational Medicine   (China)

^c PEKING UNIVERSITY SCHOOL AND HOSPITAL OF STOMATOLOGY   (China)

Author keywords

[No Author keywords available]

Indexed keywords

BIOMEDICAL ENGINEERING; COMPUTER NETWORKS; DEFORMATION; FILLING; PROCESS ENGINEERING;

DENTAL CAD/CAM; INFORMATICS;

PROCESS DESIGN;

EID: 51649130965     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1109/BMEI.2008.293     Document Type: Conference Paper

References (13)

1. Xu Wujun, "Prosthodontics (fourth edition)", People's Medicel pulblishing press, 1997
2. The Procera All Ceram System Introduction. http://www.ddsltdlab.com/ procera.htm
3. Cerec3D Operator's Manual. http://www.sirona.com/ecomaXL/index.php?site= SIRONA_COM_cerec
4. KaVo Everest System. http://www.kavo-everest.com/en /system/1,07,1001,01. asp
5. S. Gürke. "A new approach for geometrically deformable models by integration of knowledge", In 4th International Fall Workshop Vision, Modeling, and Visualization, Erlangen, 1999, pp. 387-394,
6. D.E. Breen, W.E. Lorensen, J.V. Miller, R.M. O'Bara, and M.J. Wozny, "Geometrically deformed models: Method for extracting closed geometric models from volume data", Computer Graphics, 1991, 25(4), pp. 217-226
7. Wang Y., Xiao S.M., Zhou B., Lii P. J., Li Z., "A occlusal adjustment algorithm for computer aided denture design", Chinese Journal of Prosthodontics, 2004, 5(3), pp. 209-211
8. Loop C. Smooth Subdivision Based on TrianglesfD]. Unversity of Utah, Department of Mathematic, 1987
9. Loop C. Tony D. Generalized B-spline surfaces of arbitrary topology [J]. In Computer Graphics Proceedings, ACM SIGGRAPH, 1990, 24(4), pp. 347-356
10. Shinagawa Y. Kunii T L. Constructing a Reeb graph automatically form cross sections[C]. IEEE Computer Graphics and Application, 1991, 11(6), pp. 44-51
11. Yoshizawa S. Belyaev A G. Hans-Peter Seidel. Freeform Skeleton-driven Mesh DeformationsfC]. Proceeding of the eighth ACM symposium on Solid modeling and applications, 2003, pp. 247-253
12. Garland M. Heckbert P. Surface simplification using quadric error metrics[A]. Whitted T. Proceedings of SIGGRAPH 97, Computer Graphics Proceedings, Annual Conference Series[C]. Los Angeles: Addison Wesley, 1997.209-216
13. Jeong W. K., Kahler K., Haber J., Seidel H. P., "Subdivision Surface Simplification", Proceeding of the 10th Pacific Conference on Computer Graphics and Applications, 2002, pp. 477-480