最小压缩立方体:数据组织、快速计算和增量更新

Zhuo Wang, Ye Xu
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引用次数: 4

摘要

为了减少OLAP系统中庞大的数据立方体,提出了压缩立方体。精简立方体的直观概念是将语义冗余元组压缩为具有代表性的基本单元组(bst)。然而,以往的研究表明,最小凝聚立方体的计算成本很高,因此主要集中在非最小凝聚立方体的替代计算方法上,这并不能保证找到并压缩所有的bst。在本文中,我们关注最小压缩立方体并解决几个实际问题,包括物理组织、快速计算和增量更新。在合成数据集和真实数据集上的实验表明,我们提出的算法在很大程度上优于以前的方法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Minimal Condensed Cube: Data Organization, Fast Computation, and Incremental Update
The condensed cube has been proposed to reduce the huge size of data cubes in OLAP system. The intuition of condensed cube is to compress semantically redundant tuples into their representative base single tuples (BSTs). However, previous studies showed that a minimal condensed cube is expensive to compute, and thus mainly concentrated on alternative computation methods for non-minimal condensed cube, which does not guarantee to find and compress all BSTs. In this paper, we focus on the minimal condensed cube and address several practical issues, including physical organization, fast computation, and incremental update. Experiments on both synthetic and real-world datasets show that our proposed algorithms outperform previous methods by a large margin.
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