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Implementations of the LMT heuristic for minimum weight triangulation
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Source Annual Symposium on Computational Geometry archive
Proceedings of the fourteenth annual symposium on Computational geometry table of contents
Minneapolis, Minnesota, United States
Pages: 96 - 105  
Year of Publication: 1998
ISBN:0-89791-973-4
Authors
Ronald Beirouti  Dept. of Computer Science, University of British Columbia
Jack Snoeyink  Dept. of Computer Science, University of British Columbia
Sponsors
SIGACT: ACM Special Interest Group on Algorithms and Computation Theory
SIGGRAPH: ACM Special Interest Group on Computer Graphics and Interactive Techniques
Publisher
ACM  New York, NY, USA
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Downloads (6 Weeks): 5,   Downloads (12 Months): 26,   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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O. Aichholzer, F. Aurenhammer, G. Rote, and Y.-F. Xu. Constant-level greedy triangulations approximate the MWT well. In D.-Z. Du, X.- S. Zhang, and K. Cheng, editors, Proc. Second Internat. Syrup. Operations Research and it:# Applications, Guilin, China, December 11#-13, 1996, volume 2 of Lecture Notes in Operation.._, Research, pages 309-318, Beijing, 1996. World Publishing Corp.
 
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S. W. Cheng, M. J. Colin, and J. C. F. Tsang. Expected case analysis of fl-skeletons with applications to the construction of minimumweight triangulations. In Proc. 7th Canad. Conf. Comput. Geom., pages 279-284, 1995.
 
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M. T. Dickerson, J. M. Keil, and M. H. Montague. A large subgTaph of the minimum weight triangulation. Disc. Comp. Geom., 18(3):289-304, 1997.
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R. L. S. Drysdale, S. McElfresh, and J. S. Snoeyink. Aa improved diamond property for minimum-weight triangulations. Preliminary version at CG'98, 14th Euro. Workshop on Comp. Geom., 1998.
 
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R, L. S. Drysdale, G. Rote, and O. Aichholzer. A simple linear time greedy triangulation algorithm for uniformly distributed points. Technical Report IIG-408, Institutes for Information Processing, Technische Universit#it Graz, Feb. 1995.
 
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P. D. Gilbert. New results in planar triangulations. Report R-850, Coordinated Sci. Lab., Univ. Illinois, Urbana, IL, 1979.
 
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It. Hainz, O. Aichholzer, and F. Aurenhammer. New results on minimum weight triangulations and the LMT-skeleton (extended abstract). In CG'9713th Euro. Workshop on Comp. Geom., Wiirzburg Germany, 1997.
 
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D, G. Kirkpatrick. A note on Delaunay and optimal triangulations. Inform. Process. Leg., 10:127-128# 1980.
 
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G. T. Klincsek. Minimal triangulations of polygonal domains. Discrete Math., 9:121-123, 1980.
 
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Y. Kyoda. A study of generating minimum weight triangulation within practical time. Master's thesis, Grad. School Info. Sci,, Univ. Tokyo, Feb. 1996. http:/ /naomi. is. e. u-tokyo, ac. jp/papers/ THES IS/HASTER/kyoda. ps. gz.
 
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C. Levcopoulos and D. Krznaric. A nearoptimal heuristic for the minimum weight triangulation of convex polygons, unpublished, 1997.
 
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A. Lingas. A linear-time heuristic for minimum weight triangulation of convex polygons. In Proc. 23rd Allerton Conf. Commun. Control Comput, 1985.
 
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E. L. Lloyd. On triangulations of a set of points in the plane. In Proc. 18th Annu. IEEE Sympos. Found. Gomput Sci., pages 228-240, 1977.
 
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Collaborative Colleagues:
Ronald Beirouti: colleagues
Jack Snoeyink: colleagues