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A Quasi-Laplacian Smoothing Approach on Arbitrary Triangular Meshes

机译:任意三角形网格的拟Laplacian平滑方法

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A new method for smoothing triangular meshes is presented. Mean curvature normal is used to define a Quasi-Laplacian for smoothing inner vertices at a local region. Vertices are moved along the normal direction in a more appropriate velocity which can make mesh smoothing and shape preserving harmonizing well. For the boundary vertices,a new method for estimating the mean curvature normal is presented,so that for an arbitrary triangular mesh,the inner and the boundary vertices can be smoothed by the same smoothing process. Features of the original mesh can be preserved by the weighted mean curvature normal restriction of the neighbors of one vertex effectively. Experiments of comparison between the new method and previous methods are included in this paper.
机译:提出了一种平滑三角形网格的新方法。平均曲率法线用于定义拟Laplacian,以平滑局部区域的内部顶点。顶点沿着法线方向以更合适的速度移动,这可以使网格平滑并保持形状保持良好的协调。对于边界顶点,提出了一种估计平均曲率法线的新方法,以便对于任意三角形网格,可以通过相同的平滑过程对内部顶点和边界顶点进行平滑。有效地保留一个顶点的邻居的加权平均曲率法向约束可以保留原始网格的特征。本文包括了新方法与以前方法之间的比较实验。

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