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地表模型上的最短路径算法研究

An Algorithm for the Shortest Path on DTM
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摘要 本文提出了一种基于空间三角网格表示的地表模型上的最短路径算法,该算法利用离散点的空间信息计算得到起点到周围邻接点的最短距离,然后利用逐步向外层边界扩展的方法扩大起点的邻接点范围,直到起点的邻接点中包含终点,此过程可求得s0到t0的最短路径上的关键点,然后求取无原始边连接的两个关键点之间的精确路径点。 This article is designated to an algorithm to get the shortest path on the triangle grid in 3D space. Based on the information of vertexes in 3d space, the shortest distance between s0 and its adjacency vertexes can be first computed. With the gradual expansion of the scope of adjacency vertexes till t0 is in adjacency vertexes set, both the key vertexes on the shortest path from s0 to t0 and the exact vertexes on the shortest path between the two key vertexes can be computed.
作者 郝慎学
出处 《山东英才学院学报》 2007年第2期57-61,共4页 Journal of Shandong Yingcai University
关键词 最短路径 最短距离 关键点 外边界 扩展 shortest path shortest distance key vertex outer edge expansion
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  • 1张法荣.设备平面配置中处理碰撞问题的算法[J].计算机工程,1995,21(6):10-14. 被引量:5
  • 2Ziegelmann M.[D].Saarbrücken: Max-Planck-Institute,2001.
  • 3Levoy M,Pulli K,Curless B,et al. The Digital Michelangelo Project: 3D scanning of large statues, Proc[A]. SIGGRAPH 2000. New Orleans, Louisiana, July 23 -28, 2000. In Computer Graphics Proceedings, Annual Conference Series[C]. ACM SIGGRAPH, 2000.131 - 144.
  • 4Levoy M. Digitizing the Shape and Appearance of Three- Dimensional Objects, In Frontiers of Engineering[J ]. National Academy of Engineering, 1997.37- 46; Also Appeared in The Bridge, Vol. 27, No. 2, National Academy of Engineering,1997.12 - 15.
  • 5Zhao H K,Osher S and Fedkiw R. Fast Surface Reconstruction using the Level Set Method[A]. 1st IEEE Workshop on Variational and Level Set Methods, in conjunction with the 8th International Conference on Computer Vision (ICCV)[C]. Vancouver, Canada,2001. 194 - 202.
  • 6Takashi Kanai. Hiromasa Suzuki. Approximate Shortest Path on a Polyhedral Surface and its Application[J]. Computer- Aided Design,2001, (33) :801 - 811.
  • 7Sharir M, Schorr A. On Shortest Paths in Polyhedral Surface [ J ]. SIAM J. Computing, 1986,15 (2) : 193 - 215.
  • 8Mitchell J S B, Mount D M, Papadimitriou C H. The Discrete Geodesic Problem[J ]. SIAM J Computing, 1987,16 (4) : 647 -668.
  • 9Chen J, Han Y. Shortest Paths on a Polyhedron[ M ]. Proe Sixth ACM Symposium on Computational Geometry, 1990.360 -390.
  • 10Har- Peled S. Approximate Shortest Paths and Geodesic Diameters on Convex Polytopes in Three Dimensions[M]. In Proc 13th ACM Symposium on Computational Geometry, 1997. 359 - 366.

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