| A point-placement strategy for conforming Delaunay tetrahedralization |
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Symposium on Discrete Algorithms
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Proceedings of the eleventh annual ACM-SIAM symposium on Discrete algorithms
table of contents
San Francisco, California, United States
Pages: 67 - 74
Year of Publication: 2000
ISBN:0-89871-453-2
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Authors
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Michael Murphy
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Department of Computer Science, University of Maryland, College Park and Los Alamos National Laboratory
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David M. Mount
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Department of Computer Science and Inst. for Advanced Computer Studies, University of Maryland, College Park
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Carl W. Gable
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Geoanalysis Group, Earth and Environmental Science Division, Los Alamos National Laboratory
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Society for Industrial and Applied Mathematics
Philadelphia, PA, USA
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Downloads (6 Weeks): n/a, Downloads (12 Months): n/a, Citation Count: 4
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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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M. Bern and D. Eppstein. Mesh generation and optimal triangulation. In D.-Z. Du and F. K. Hwang, editors, Computing in Euclidean Geometry, volume 1 of Lecture Notes Series on Computing, pages 23-90. World Scientific, Singapore, 1992.
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BP97
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M. Bern and P. Plassmann. Mesh generation. Unpublished Manuscript, 1997. Available at http://www.ics.uci.edu/,~eppstein/280g.
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CDE+99
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Siu-Wing Cheng , Tamal K. Dey , Herbert Edelsbrunner , Michael A. Facello , Shang-Hua Teng, Sliver exudation, Proceedings of the fifteenth annual symposium on Computational geometry, p.1-13, June 13-16, 1999, Miami Beach, Florida, United States
[doi> 10.1145/304893.304894]
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Che89a
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L. P. Chew. Constrained Delannay triangulations. Algorithmica, 4:97-108, 1989.
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Che89b
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L. P. Chew. Guaranteed-quality triangular meshes. Technical Report TR 89-983, Dept. Comput. Sci., Cornell Univ., Ithaca, NY, 1989.
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CM99
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P.R. Cavalcanti and U.T. Mello. Three-dimensional constrained Delannay triangulation: A minimalist approach. In Proc. 8th International Meshing Roundtable, Albuquerque, NM, 1999. Sandia National Laboratories.
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ET93
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H. Edelsbrunner and T.-S. Tan. An upper bound for conforming Delaunay triangulations. Discrete Comput. Geom., 10(2):197-213, 1993.
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GB98
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P.L. George and H. Borouchaki. Delaunay Triangulation and Meshing: Application to Finite-Elements. Hermes, New York, NY, 1998.
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Geo99
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P.L. George. Tet meshing: Construction, optimization, and adaptation. In Proc. 8th International Meshing Roundtable, Albuquerque, NM, 1999. Sandia National Laboratories.
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C. L. Lawson. Software for C1 surface interpolation. In J. R. Rice, editor, Math. Software II1, pages 161-194, New York, NY, 1977. Academic Press.
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MTT+96
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G.L. Miller, D. Talmor, S.-H. Teng, N. Walkington, and H. Wang. Control volume meshes using sphere packing: Generation, refinement, and coarsening. In Proc. 5th International Meshing Roundtable, Albuquerque, NM, 1996. Sandia National Laboratories.
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PS85
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A. Saalfeld. Delaunay edge refinements. In Proc. 3rd Canadian Conf. Comp. Geometry, pages 33-36, 1991.
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G.J. Strung and G. Fix. An Analysis of the Finite- Element Method. Prentice--Hall, 1973.
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K. J. Weiler. The radial edge structure: A topological representation for non-manifold geometric modeling. In J. Encarnacao M. Wozny, H. McLaughlin, editor, Geometric Modeling for CAD Applications. Springer Verlag, 1987.
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