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ע⣺ՓڡЇDDΌW 2003, 8(12):13791388ϰl
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(|ϴWԄӻо, Ͼ210096)

ժҪSɢycʷCA GDˆCAD󹤳̵ȷʮ֏Vđ. ĻSɢycʷֵăɷNҪƽͶӰֱʷַ, ׷Nõ㷨^Ԕ, ͬrʷ㷨нFĔYԔĽB. ʷֲõăʄtQʷֽY, ˱ӑՓˎ׷Nõʷփʄt, e׷NʄtM^Ԕķ^. ҪӑՓ㷨sԼĿǰʷֵҪо, ָڌH̑Ќsɘӵõɢyc, Ҫõ혺ͱεʷ, Ҫµʷ֜ʄt㷨.
PI~D̎SɢycʷYʄt

Surface Triangulations Based on 3D Arbitrary Point-sets

Yong-chun Zhang(), Fei-peng Da, Wen-zhong Song
(Research Institute of Automation, Southeast University, Nanjing, China, 210096)

Abstract: Surface triangulations based on 3D arbit rary point sets are widely applied in CA GD/CAD and reverse engineering, etc. In the first place, this paper reviews two main methods in surface triangulations, named as plane projection and direct triangulation. For the former, Delaunay triangulations are mainly enunciated. For the later, algorithm developed by B. K. Choi is particularized. Some typical algorithms are introduced in detail, as well as various data-structures built in these algorithms. Next, since the final result of triangulation is determined by the optimal criterion, some proverbial optimal criteria are specified and analyzed in this paper, and they are thoroughly compared with each other here through anatomizing an example. It is pointed that, in practical engineering, it is necessary to develop new algorithms with new criteria for triangulations of scattered points sampled from complicated surfaces so as to maintain the properties such as better smoothness and shape preserving. Finally the time and space complexities of various algorithms are briefly and concisely discussed, also the research trend of surface triangulations based on 3D arbit rary point-sets.
Keywords:
3D arbitrary point-sets, Surface triangulations, Data structures, Optimal criteria

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