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Large mesh generation from boundary models with parametric face representation
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Source ACM Symposium on Solid and Physical Modeling archive
Proceedings of the third ACM symposium on Solid modeling and applications table of contents
Salt Lake City, Utah, United States
Pages: 431 - 440  
Year of Publication: 1995
ISBN:0-89791-672-7
Authors
Reinhard Klein  Universität Tübingen Bundesrepublik Deutschland, Wilheln-Schickard-Institut für Informatik, Graphisch-Interaktive Systeme, Auf der Morgenstelle 10/C9, 7400 Tübingen
Wolfgang Straber  Universität Tübingen Bundesrepublik Deutschland, Wilheln-Schickard-Institut für Informatik, Graphisch-Interaktive Systeme, Auf der Morgenstelle 10/C9, 7400 Tübingen
Sponsor
SIGGRAPH: ACM Special Interest Group on Computer Graphics and Interactive Techniques
Publisher
ACM  New York, NY, USA
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Downloads (6 Weeks): 3,   Downloads (12 Months): 20,   Citation Count: 7
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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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DEFLORIANI, L., FALCtDmNO, B., AND PIENOVX, C. Delaunay-based representation of surfaces defined over arbitrarily shaped domains. Computer Vision, Graphics and Image Processing 5~ (1985), 127-140.
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DEY, T. K., BAJAJ, C. L., AND SUGIHARA, K. On good triangulations in three dimensions. Internat. J. Comput. Geom. AppI. 2, 1 (1992), 75-95.
 
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DYN, N., LEVIN, D., AND RIPPA, S. Data dependent triangulations for piecewise linear interpolation. IMA I Numer. Analysis 10 (1990), 137-154.
 
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GARGANT{NI, I., AND TABAKMAN, Z. Linear quad- and oct-trees: Their use in generating simple algorithms for image processing. In Proceedings of Graphics Interface '82 (1982), K. B. Evans and E. M. Kidd, Eds., pp. 123-126.
 
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KLEIN, R., AND Krt~MErt, J. Delaunay triangulations of planar domains. Tech. rep., Wilhelm- Schickard-Institut, Graphisch Interaktive Systeme, Universit~it Tiibingen, 1993.
 
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KLEIN, R., AND SLUSALLEK, P. Object-oriented framework for curves and surfaces. In Curves and Surfaces in Computer Vision and Graphics III (november 1992), J. Warren, Ed., SPIE, pp. 284- 295.
 
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LAWSON, C. Software for C1 surface interpolation. In Mathematical Software IIi, J. Rice, Ed. Academic Press, 1977, pp. 161-164.
 
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LEE, D. T., AND SCHACHTER, B. J. Two algorithms for constructing a delaunay triangulation. International Journal Computer and Information Sciences 9, 3 (1980), 219.
 
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LSHNErt, R., AND PArtIKH, P. Generation of three dimensional unstructured grids by the advancing front method. International Journal for Numerical Methods in Fluids 8, 10 (1988), 1135-1149.
 
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MANTYLA, M. Solid Modeling. Computer Science Press, Inc., 1988.
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REQUICHA, A. A. G., AND VOELCKER, H. B. Solid modeling: Current status and research directions. IEEE Computer Graphics And Applications 3 (Oct. 1983), 25-37.
 
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SAeZDIS, N. S., AND PERUCCHIO, R. Domain delaunay tetrahedrization of solid models, internal. J. Comput. Geom. Appl. 1, 3 (1991), 299-325.
 
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SHENG, X., AND HIRSCH, B. E. Triangulation of trimmed surfaces in parametric space. Computer Aided Design 24, 8 (August 1992), 437-444.
 
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SZABO, B. Geometric idealizations in finite element computations. Communications in applied numerical methods 4, 3 (1988), 393-400.
 
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VlCO, M., AND BRUNET, P. Picewise linear approximation of trimmed surfaces. In Geometric Modelling, G. Farin, H. Hagen, and H. Noltemeier, Eds. ~, 1993.

CITED BY  7

Collaborative Colleagues:
Reinhard Klein: colleagues
Wolfgang Straber: colleagues