用空间填充曲线填充r树

Jianzhong Qi, Yufei Tao, Yanchuan Chang, Rui Zhang
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引用次数: 15

摘要

在大数据时代,大量的数据和各种各样的数据分布要求访问方法在查询处理和索引管理方面都是高效的,并且在实际和最坏的工作负载下都是高效的。为了满足这一需求,我们回顾两种经典的多维访问方法——r树和空间填充曲线。提出了一种基于空间填充曲线的r树填充策略。在最坏的情况下,该策略产生的r树对于窗口查询具有渐近最优的I/O复杂度。实验表明,我们的r树在查询不同分布的真实数据和合成数据方面都是高效的。所提出的策略也很容易并行化,因为它只依赖于排序。在此基础上提出了一种r树批量加载并行算法,并分析了该算法在大规模并行通信模型下的性能。为了处理动态数据更新,我们进一步提出索引更新算法,在不影响最佳查询I/O复杂度的情况下处理数据插入和删除。实验结果证实了该算法在大数据集上的有效性和高效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Packing R-trees with Space-filling Curves
The massive amount of data and large variety of data distributions in the big data era call for access methods that are efficient in both query processing and index management, and over both practical and worst-case workloads. To address this need, we revisit two classic multidimensional access methods—the R-tree and the space-filling curve. We propose a novel R-tree packing strategy based on space-filling curves. This strategy produces R-trees with an asymptotically optimal I/O complexity for window queries in the worst case. Experiments show that our R-trees are highly efficient in querying both real and synthetic data of different distributions. The proposed strategy is also simple to parallelize, since it relies only on sorting. We propose a parallel algorithm for R-tree bulk-loading based on the proposed packing strategy and analyze its performance under the massively parallel communication model. To handle dynamic data updates, we further propose index update algorithms that process data insertions and deletions without compromising the optimal query I/O complexity. Experimental results confirm the effectiveness and efficiency of the proposed R-tree bulk-loading and updating algorithms over large data sets.
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