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Guaranteeing the topology of an implicit surface polygonization for interactive modeling
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Source International Conference on Computer Graphics and Interactive Techniques archive
Proceedings of the 24th annual conference on Computer graphics and interactive techniques table of contents
Pages: 279 - 286  
Year of Publication: 1997
ISBN:0-89791-896-7
Authors
Barton T. Stander  Strata, 1562 El Vista Circle, Saint George, UT and School of EECS, Washington State University, Pullman, WA
John C. Hart  School of EECS, Washington State University, Pullman, WA
Sponsor
SIGGRAPH: ACM Special Interest Group on Computer Graphics and Interactive Techniques
Publisher
ACM Press/Addison-Wesley Publishing Co.  New York, NY, USA
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Downloads (6 Weeks): 0,   Downloads (12 Months): 29,   Citation Count: 41
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REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

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BOTTINO, A., NUIJ, W., AND VAN OVERvELD, K. How to shrinkwrap through a critical point: an algorithm for the adaptive triangulation of iso-surfaces with arbitrary topology. In Proc. Implicit Surfaces '96 (Oct. 1996), pp. 53-72.
 
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DESBRUN, M., TSINGOS, N., AND GASCUEL, M.-P. Adaptive sampling of implicit surfaces for interactive modeling and animation. Implicit Sulfaces '95 Proceedings (April 1995), 171-185.
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HANSEN, E. A globally convergent interval method for computing and bounding real roots. BIT 18 (1978), 415-424.
 
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HANSEN, E. R., AND GREENBERG, R. I. An interval newton method. Applied Mathematics and Computation 12 (1983), 89-98.
 
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HART, J. C. Morse theory for computer graphics. Tech. Rep. EECS-97-002, Washington State University, May 1997. Also in: SIGGRAPH '97 Course #14 Notes "New Frontiers in Modeling and Texturing".
 
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MITCHELL, D. Three applications of interval analysis in computer graphics. In Frontiers of Rendering. SIGGRAPH '91 Course Notes, 1991.
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MOORE, R. E. Interval Analysis. Prentice Hall, 1966.
 
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NISHIMURA, H., HIRAI, M., KAWAI, T., KAWATA, T., SHI- RAKAWA, I., AND OMURA, K. Object modeling by distribution function and a method of image generation. In Proc. of Electronics Communication Conference ' 85 (1985), pp. 718- 725. (Japanese).
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RATScHEK, n., AND ROKNE, J. Computer Methods for the Range of Functions. John Wiley and Sons, 1984.
 
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RODRIAN, H.-C., AND MOOCK, H. Dynamic triangulation of animated skeleton-based implicit surfaces. In Proc. Implicit Sulfaces '96 (Oct. 1996), pp. 37-52.
 
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ROSCH, A., RUHL, M., AND S AUPE, D. Interactive visualization of implicit surfaces with singularities. In Proc. Implicit Surfaces '96 (Oct. 1996), pp. 73-87.
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SUFFERN, K., AND FACKERELL, E. Interval methods in computer graphics. In Proc. AUSGRAPH 90 (1990), pp. 35- 44.
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TAYLOR, A. E. Advanced Calculus. Ginn and Company, 1955.
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VAN OVERVELD, C., AND WYVILL, B. Shrinkwrap: an adaptive algorithm for polygonizing and implicit surface. Tech. Rep. 93/514/19, University of Calgary, Dept. of Computer Science, March 1993.
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WYVILL, G., MCPHEETERS, C., AND WYVILL, B. Data structure for soft objects. Visual Computer 2, 4 (1986), 227- 234.

CITED BY  41

Collaborative Colleagues:
Barton T. Stander: colleagues
John C. Hart: colleagues