Mold accessibility via gauss map analysis

Journal of Computing and Information Science in Engineering

Volumn 5, Issue 2, 2005, Pages 79-85

  Elber, Gershon ^a   Chen, Xianming ^c   Cohen, Elaine ^b  

^a TECHNION ISRAEL INSTITUTE OF TECHNOLOGY   (Israel)

^b Department of Electrical and Computer Engineering   (United States)

^c UNIVERSITY OF UTAH   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

BOUNDARY SURFACES; MOLD SEPARABILITY PROBLEM; ORTHOGRAPHIC PROJECTION; PARABOLIC POINTS;

ALGORITHMS; COMPUTER AIDED DESIGN; DIE CASTING; GEODESY; GRAPH THEORY; INJECTION MOLDING; PERTURBATION TECHNIQUES;

PLASTIC MOLDS;

EID: 22944435198     PISSN: 15309827     EISSN: None     Source Type: Journal    
DOI: 10.1115/1.1875572     Document Type: Conference Paper

References (21)

1. Hui, K., and Tan, S., 1992, "Mould Design with Sweep Operations - A Heuristic Search Approach," Comput.-Aided Des., 24, pp. 81-91.
2. Chen, L., Chou, S., and Woo, T., 1993, "Paring Directions for Mould and Die Design," Comput.-Aided Des., 25, pp. 762-768.
3. Ahn, H.-K., Berg, M. D., Bose, P., Cheng, S., Halperin, D., Matousek, J., and Cheong, O., 2002, "Separating An Object from its Cast," Comput.-Aided Des., 34, pp. 547-559.
4. Bown, J., 1979, Injection Moulding of Plastic Components, McGraw-Hill, New York
5. Elliott, R., 1988, Cast Iron Technology, Butterworths, London, UK.
6. Koenderink, J. J., 1990, Solid Shape, MIT Press, Cambridge, MA.
7. O'Neill, B., 1997, Elementary Differential Geometry, Academic Press, New York, 2nd ed.
8. Arnold, V., 1983, "Singularities of Systems of Rays," Russ. Math. Surveys, 38, pp. 87-176.
9. Arnold, V., 1992, Catastrophe Theory, Springer-Verlag, Berlin, 3rd ed.
10. Eggert, D., and Bowyer, K., 1989, "Computing the Orthographic Projection Aspect Graph of Solids of Revolution," IEEE Workshop on Proceedings of Interpretation of 3D Scenes, Austin, TX, pp. 102-108.
11. Eggert, D., and Bowyer, K., 1991, "Perspective Projection Aspect Graphs of Solids of Revolution: An Implementation," IEEE Workshop on Directions in Automated CAD-Based Vision, Wellesley, MA, pp. 44-53.
12. Eggert, D., and Bowyer, K., 1993, "Computing The Perspective Projection Aspect Graph of Solids of Revolution," IEEE Trans. Pattern Anal. Mach. Intell., 15, pp. 109-128.
13. Kriegman, D., and Ponce, J., 1989, "Computing Exact Aspect Graphs of Curved Objects: Solids of Revolution," IEEE Workshop on Proceedings of Interpretation of 3D Scenes, Austin, TX, pp. 116-122.
14. Petitjean, S., and Ponce, J., 1992, "Computing Exact Aspect Graphs of Curved Objects: Algebraic Surfaces," Int. J. Comput. Vis., 9(3), pp. 231-255.
15. Cipolla, R., and Giblin, P., 2000, Visual Motion of Curves and Surfaces, Canbridge University Press, Cambridge.
16. do Carmo, M., 1976, Elementary Differential Geometry, Prentice-Hall, Englewood Cliffs, NJ., 2nd ed.
17. Elber, G. and Cohen, E., 1993, "Second Order Surface Analysis Using Hybrid of Symbolic and Numeric Operators," ACM Trans. Graphics, 12, pp. 160-178.
18. Smith, T. S., and Farouki, R. T., 2001, "Gauss Map Computation for Free-Form Surfaces," Comput. Aided Geom. Des., 18, pp. 831-850.
19. Elber, G., and Kim, M.-S., 2001, "Geometric Constraint Solver Using Multivariate Rational Spline Functions," The 6th ACM/IEEE Symposium on Solid Modeling and Applications, pp. 1-10.
20. Gonzalez, R., and Woods, R., 1992, Digital Image Processing, Addison-Wesley, New York.
21. Hoschek, J., Lasser, D., and Schumaker, L. L., 1993, Fundamentals of Computer Aided Geometric Design, A. K. Peters, Ltd., Wellesley, MA.