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A numerical stable algorithm for constructing constrained Delaunay triangulation and application to multichip module layout

机译:构造约束Delaunay三角剖分的数值稳定算法及其在多芯片模块布局中的应用

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Presents some characteristics of constrained Delaunay triangulation and introduces a numerically stable algorithm for incrementally constructing constrained Delaunay triangulation. This algorithm produces constrained Delaunay triangulation at each step. It builds Delaunay triangulation in O(N/sup 2/) time in the worst case. However, its average case performance is O(NlogN). Since the algorithm mainly uses the circle criterion, it arises the precision problem, such as whether a point is inside, outside or exactly on a circle. The authors present a method to conceptually avoid the numerical errors. The experimental results are shown in this paper.
机译:介绍了约束Delaunay三角剖分的一些特征,并介绍了一种数值稳定的算法,用于增量构造约束Delaunay三角剖分。该算法在每个步骤都会产生约束的Delaunay三角剖分。在最坏的情况下,它会在O(N / sup 2 /)时间建立Delaunay三角剖分。但是,其平均情况下的性能为O(NlogN)。由于该算法主要使用圆判据,因此会出现精度问题,例如某个点是在圆的内部,外部还是精确在圆上。作者提出了一种从概念上避免数值误差的方法。实验结果在本文中显示。

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