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A Delaunay-based region-growing approach to surface reconstruction from unorganized points

机译:基于Delaunay的区域增长方法从无组织的点进行表面重建

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摘要

This paper presents a Delaunay-based region-growing (DBRG) surface reconstruction algorithm that holds the advantages of both Delaunay-based and region-growing approaches. The proposed DBRG algorithm takes a set of unorganized sample points from the boundary surface of a three-dimensional object and produces an orientable manifold triangulated model with a correct geometry and topology that is faithful to the original object. Compared with the traditional Delaunay-based approach, the DBRG algorithm requires only one-pass Delaunay computation and needs no Voronoi information because it improves the non-trivial triangle extraction by using a region-growing technique. Compared with the traditional region-growing methods, the proposed DBRG algorithm makes the surface reconstruction more systematic and robust because it inherits the structural characteristics of the Delaunay triangulation, which nicely complements the absence of geometric information in a set of unorganized points. The proposed DBRG algorithm is capable of handling surfaces with complex topology, boundaries, and even non-uniform sample points. Experimental results show that it is highly efficient compared with other existing algorithms.
机译:本文提出了一种基于Delaunay的区域增长(DBRG)表面重建算法,该算法同时具有基于Delaunay的方法和区域增长方法的优点。提出的DBRG算法从三维物体的边界表面获取了一组无组织的采样点,并生成了一个忠实于原始物体的,具有正确几何形状和拓扑的可定向歧管三角剖分模型。与传统的基于Delaunay的方法相比,DBRG算法仅需进行一次Delaunay计算,就不需要Voronoi信息,因为它通过使用区域增长技术改进了非平凡的三角形提取。与传统的区域增长方法相比,所提出的DBRG算法继承了Delaunay三角剖分的结构特征,从而使表面重建更加系统化和鲁棒性,很好地弥补了在无组织点中缺少几何信息的不足。提出的DBRG算法能够处理具有复杂拓扑,边界甚至不均匀采样点的表面。实验结果表明,与其他现有算法相比,该算法具有很高的效率。

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