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Global parameterization and quadrilateral meshing of point cloud

机译:点云的全局参数化和四边形网格化

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Point data are basic media for shape information acquisition and representation. A new approach is presented for global parameterization of unorganized point data and application to the meshing of point models with noises. While most of recent researches focus on quadrangulation of mesh models, it is extended to point models in this work, so as to loosely reconstruct the shape model by quadrilateral meshing of curvature isolines. The new approach is guided by principal directions, so as to preserve intrinsic geometric properties. A robust method is applied to estimate curvatures in presence of noise and outliers based on fitting surface normals. The parameterization of [Ray et al. 2006] is then adapted to point data by local Delaunay triangulation. Isolines are extracted by discarding and merging the redundant segments in each local triangle. This method is totally automatic, and a high-quality quadrilateral dominated mesh can be generated, as shown in Figure 1.
机译:点数据是形状信息获取和表示的基本媒体。为全局参数化的未组织点数据和应用于带噪声的点模型的应用程序的全局参数化。虽然最近的大部分研究专注于网格模型的四分之一,但它在这项工作中扩展到点模型,从而松散地通过四边形啮合曲率啮合来重建形状模型。新方法是由主路线引导的,以便保持内在的几何特性。应用鲁棒方法以基于拟合表面法线的噪声和异常值存在估计曲率。 [Ray等人的参数化。然后,2006]改编为当地Delaunay三角测量的数据点。通过丢弃和合并每个本地三角形中的冗余段来提取索收。该方法完全自动,可以生成高质量的四边形主导网格,如图1所示。

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