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Parallel Algorithms for Convex Hull Problems and Their Paradigm

机译:凸包问题的并行算法及其范例

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摘要

A convex hull is one of the most fundamental and interesting geometric constructs in computational geometry. Considerable research effort has focused on developing algorithms, both in serial and in parallel, for computing convex hulls. In particular, there are few problems whose parallel algorithms are so thoroughly studied as convex hull problems. In this paper, we review the convex hull parallel algorithms and their paradigm. We provide a summary of results and introduce several interesting topics including typical techniques, output-size sensitive methods, randomized approaches, and robust algorithms for convex hull problems, with which we may see the highlights of the whole research for parallel algorithms. Most of our discussion uses the PRAM (Parallel Random Access Machine) computational model, but still we give a glance at the results of the other parallel com- putational models such as mesh, mesh-of-trees, hypercube, recofigurable array, and models of coarse grained multicomputers like BSP and LogP.
机译:凸包是计算几何中最基本,最有趣的几何构造之一。大量研究工作集中于开发用于计算凸包的串行和并行算法。特别是,很少有问题像凸包问题那样对并行算法进行了充分的研究。在本文中,我们回顾了凸包并行算法及其范例。我们提供了一个结果摘要,并介绍了几个有趣的主题,包括典型技术,输出大小敏感方法,随机方法和凸包问题的鲁棒算法,通过这些我们可能会看到整个并行算法研究的重点。我们的大多数讨论都使用PRAM(并行随机存取机)计算模型,但我们仍然对其他并行计算模型(例如网格,树状网格,超立方体,可重配置阵列和模型)的结果有所了解。 BSP和LogP等粗粒度的多计算机。

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