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Graph-Based Divide and Conquer Method for Parallelizing Spatial Operations on Vector Data

机译:向量数据空间操作并行化的基于图的分而治之方法

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In computer science, dependence analysis determines whether or not it is safe to parallelize statements in programs. In dealing with the data-intensive and computationally intensive spatial operations in processing massive volumes of geometric features, this dependence can be well utilized for exploiting the parallelism. In this paper, we propose a graph-based divide and conquer method for parallelizing spatial operations (GDCMPSO) on vector data. It can represent spatial data dependences in spatial operations through representing the vector features as graph vertices, and their computational dependences as graph edges. By this way, spatial operations can be parallelized in three steps: partitioning the graph into graph components with inter-component edges firstly, simultaneously processing multiple subtasks indicated by the graph components secondly and finally handling remainder tasks denoted by the inter-component edges. To demonstrate how it works, buffer operation and intersection operation under this paradigm are conducted. In a 12-core environment, the two spatial operations both gain obvious performance improvements, and the speedups are more than eight. The testing results suggest that GDCMPSO contributes to a method for parallelizing spatial operations and can greatly improve the computing efficiency on multi-core architectures.
机译:在计算机科学中,依赖关系分析确定在程序中并行化语句是否安全。在处理大量几何特征时处理数据密集型和计算密集型空间操作时,可以很好地利用这种依赖性来开发并行性。在本文中,我们提出了一种基于图的分而治之方法,用于对矢量数据进行空间运算并行化(GDCMPSO)。通过将矢量特征表示为图形顶点,并将其计算相关性表示为图形边缘,可以表示空间操作中的空间数据依赖性。通过这种方式,空间操作可以在三个步骤中并行化:首先将图划分为具有组件间边缘的图组件,其次同时处理由图组件指示的多个子任务,最后处理由组件间边缘表示的其余任务。为了演示其工作原理,在此范例下进行了缓冲区操作和相交操作。在12核环境中,这两个空间运算均获得了明显的性能提升,并且提速超过8。测试结果表明,GDCMPSO为并行化空间操作做出了贡献,并且可以大大提高多核体系结构上的计算效率。

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