由稀疏的三维网格构成的高程表面的三角测量

V. Nguyen, A. Bac, M. Daniel
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引用次数: 6

摘要

提出了一种基于二维Delaunay三角剖分的快速搜索算法对稀疏三维网格高程曲面进行三角剖分的方法。在将3D点云投影到x, y平面的自然2D网格上后,我们对表面进行三角剖分(实际上,我们利用其规则结构计算2D点云的Delaunay三角剖分)。该方法的主要新颖之处在于在考虑的边缘ei支持的矩形中搜索边缘ei的邻近点。实验结果表明,该方法处理速度快,表面的初始形状保持得很好,输出三角形网格的拓扑结构接近三维点云的输入表面。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Triangulation of an elevation surface structured by a sparse 3D grid
This paper proposes a method to triangulate an elevation surface structured in a sparse 3D grid by using a fast search algorithm based on the 2D Delaunay triangulation. After projecting the 3D point clouds onto a natural 2D grid in the x, y plane, we triangulate the surface (actually, we compute a Delaunay triangulation of the 2D point cloud taking advantage of its regular structure). The main novelty of our approach is that the neighboring points of an edge ei are searched in a rectangle supported by the edge ei under consideration. The obtained results show that our method could process very fast, the initial shape of the surface is well preserved, and the topology of the output triangular mesh approximates the input surface of 3D point clouds.
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