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SHORTEST DIAGONAL TRIANGULATION OF CONVEX LAYERS

机译:凸层的最短对角三角剖分

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摘要

One problem in the field of computational geometry is therntriangulation of convex layers. The rotating caliper algorithmrnis an alternative to the constrained Delaunay triangulationrnmethod. We present an improved triangulation algorithm,rnwhich gives a mesh quality close to that of the ConstrainedrnDelaunay but substantially faster. Each layer willrnbe connected to the neighboring layer by edges and fromrnthe two vertices constituting an edge the proposed algorithmrnwill select the shortest diagonal to its next neighborsrnin the polygonal chain on the other side, i.e. from the outerrnlayer to the inner layer or vice versa. We discuss qualityrnissues regarding the rotating caliper method and some improvementsrnto it, as well as how a Constrained Delaunayrncan be efficiently implemented for convex layers.
机译:计算几何学领域中的一个问题是凸层的三角剖分。旋转卡尺算法是约束Delaunay三角剖分方法的替代方法。我们提出了一种改进的三角剖分算法,它的网格质量接近ConstrainedrnDelaunay,但是速度更快。每一层将通过边缘与相邻层连接,并且从构成边缘的两个顶点开始,所提出的算法将在另一侧的多边形链中,即从外层到内层,或从外层到内层,选择与其下一个相邻邻居的最短对角线。我们讨论了有关旋转卡尺方法的质量问题及其一些改进,以及如何有效地对凸层实施约束Delaunayrn。

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