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Polygonal mesh regularization for subdivision surfaces interpolating meshes of curves

机译:细分曲面插值曲线网格的多边形网格正则化

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A recursive-subdivision surface interpolating a mesh of curves can be generated from a given polygonal mesh (or a polyhedron) and some tagged control polygons by constructing a polygonal complex for each of these polygons. This process will modify the geometry, and possibly the topology, of the polygonal mesh and could result in poorly shaped surfaces across the interpolated curves. The problem can be minimized by applying some fairing procedure that regularly repositions the vertices of the mesh. This paper provides an approach to regularize a polygonal mesh based on the Laplacian and mean curvature of the vertices. The results are useful, especially if further constraints such as normal or cross curvature are imposed across the interpolated curves, where more irregularity can be introduced on the polygonal mesh.
机译:通过为每个多边形构造多边形复合体,可以从给定的多边形网格(或多面体)和某些带标签的控制多边形中生成插值曲线网格的递归细分曲面。此过程将修改多边形网格的几何形状,甚至可能修改拓扑,并可能导致插值曲线上的曲面形状不佳。可以通过应用一些定期对网格的顶点重新定位的整流罩过程来最小化该问题。本文提供了一种基于拉普拉斯算子和顶点平均曲率对多边形网格进行正则化的方法。该结果很有用,特别是如果对插值曲线施加了诸如法线或交叉曲率之类的其他约束条件时,可以在多边形网格上引入更多不规则性。

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