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Frontiers of Information Technology & Electronic Engineering

ISSN 2095-9184 (print), ISSN 2095-9230 (online)

Kd-tree and quad-tree decompositions for declustering of 2D range queries over uncertain space

Abstract: We present a study to show the possibility of using two well-known space partitioning and indexing techniques, kd trees and quad trees, in declustering applications to increase input/output (I/O) parallelization and reduce spatial data processing times. This parallelization enables time-consuming computational geometry algorithms to be applied efficiently to big spatial data rendering and querying. The key challenge is how to balance the spatial processing load across a large number of worker nodes, given significant performance heterogeneity in nodes and processing skews in the workload.

Key words: Kd tree, Quad tree, Space partitioning, Spatial indexing, Range queries, Query optimization

Chinese Summary  <29> 不确定空间二维范围查询的Kd-树和四叉树分解

目的:通过点数据二维范围查询性能测试评价空间划分方法(kd-树和四叉树)的可行性和有效性。
创新:基于不确定空间创建有效索引,将范围查询分解成多个等尺寸子范围求解。
方法:将数据集合定义为二维平面上的点,进行范围查询(窗口查询)。根据数据大小(相对大或相对小)及其分布(随机或偏斜)测试四种方案(图3-8)。相同的测试同时应用于真实数据(Turkey’s points of interest data,图9-11)。
结论:所提算法有助选取由索引表格创建的最佳划分组合,最小化给定查询响应时间。四叉树索引平行度更高,这很大程度上由于四叉树更清晰地揭示数据空间位置。

关键词组:Kd-树;四叉树;空间划分;空间索引;范围查询;查询优化


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DOI:

10.1631/FITEE.1400165

CLC number:

TP391

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On-line Access:

2015-01-29

Received:

2014-05-05

Revision Accepted:

2014-10-11

Crosschecked:

2015-01-05

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