On the efficiency of multiple range query processing in multidimensional data structures

P. Chovanec, M. Krátký
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引用次数: 4

Abstract

Multidimensional data are commonly utilized in many application areas like electronic shopping, cartography and many others. These data structures support various types of queries, e.g. point or range query. The range query retrieves all tuples of a multidimensional space matched by a query rectangle. Processing range queries in a multidimensional data structure has some performance issues, especially in the case of a higher space dimension or a lower query selectivity. As result, these data are often stored in an array or one-dimensional index like B-tree and range queries are processed with a sequence scan. Many real world queries can be transformed to a multiple range query: the query including more than one query rectangle. In this article, we aim our effort to processing of this type of the range query. First, we show an algorithm processing a sequence of range queries. Second, we introduce a special type of the multiple range query, the Cartesian range query. We show optimality of these algorithms from the IO and CPU costs point of view and we compare their performance with current methods. Although we introduce these algorithms for the R-tree, we show that these algorithms are appropriate for all multidimensional data structures with nested regions.
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多维数据结构中多范围查询处理的效率研究
多维数据通常用于许多应用领域,如电子购物、制图和许多其他领域。这些数据结构支持各种类型的查询,例如点查询或范围查询。范围查询检索与查询矩形匹配的多维空间的所有元组。在多维数据结构中处理范围查询存在一些性能问题,特别是在空间维度较高或查询选择性较低的情况下。因此,这些数据通常存储在数组或一维索引(如B-tree)中,并且使用序列扫描处理范围查询。许多现实世界的查询可以转换为多范围查询:查询包含多个查询矩形。在本文中,我们将努力处理这种类型的范围查询。首先,我们展示了一个处理一系列范围查询的算法。其次,介绍了一种特殊类型的多范围查询,即笛卡尔范围查询。我们从IO和CPU成本的角度展示了这些算法的最优性,并将它们的性能与当前方法进行了比较。虽然我们为r树引入了这些算法,但我们表明这些算法适用于所有具有嵌套区域的多维数据结构。
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