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A functional language to implement the divide-and-conquer Delaunay triangulation algorithm

机译:一种实现分治Delaunay三角剖分算法的功能语言

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This paper investigates the implementation of a functional language algorithm for the divide-and-conquer Delaunay triangulation. The global aim is to improve its performance. Up to now it is not available an algorithm that can build the Delaunay triangulation for n points, with non-uniform distribution, with time complexity lower than O(n log n). With this purpose an improved algorithm in C by Geoff Leach was selected, this algorithm improved the Guibas-Stolfi algorithm by a factor of 4-5. The programming language selected was OCam1-Objective Categorical Abstract Machine Language, taking as a base the good results obtained in other computational mathematics research works. The expectation is that the code written in OCam1 can solve the triangulation in less time and more efficiently than the C written code. (c) 2004 Elsevier Inc. All rights reserved.
机译:本文研究了分治Delaunay三角剖分的功能语言算法的实现。全球目标是改善其性能。到目前为止,还没有一种算法可以为n个点构建Delaunay三角剖分,分布不均匀,时间复杂度低于O(n log n)。为此,选择了Geoff Leach在C语言中的改进算法,该算法将Guibas-Stolfi算法提高了4-5倍。选择的编程语言是OCam1-Objective Categorical Abstract Machine Language,以在其他计算数学研究工作中获得的良好结果为基础。期望的是,用OCam1编写的代码比用C编写的代码可以在更短的时间内更有效地解决三角剖分问题。 (c)2004 Elsevier Inc.保留所有权利。

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