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Improving range-sum query evaluation on data cubes via polynomial approximation

机译:通过多项式逼近改进数据立方体的范围和查询评估

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Inefficient query answering is the main drawback in Decision Support Systems (DSS), due to the very large size of the multidimensional data stored in the underlying Data Warehouse Server (DWS). Aggregate queries are the most frequent and useful kind for such systems, as they support several analysis based on the multidimensionality and multi-resolution of data. As a consequence, providing fast answers to aggregate queries (by trading off accuracy for efficiency, if possible) has become a very important requirement in improving the effectiveness of DSS-based applications. In this paper we present a technique based on an analytical interpretation of multidimensional data and on the well-known least squares approximation (LSA) method for supporting approximate aggregate query answering in OLAP, which represents the most common application interfaces for a DWS. Our technique consists in building data synopses by interpreting the original data distributions as a set of discrete functions. These synopses, called Δ-Syn, are obtained by approximating data with a set of polynomial coefficients, and by storing these coefficients instead of the original data. Queries are issued on the compressed representation, thus reducing the number of disk accesses needed to evaluate the answers.
机译:由于底层数据仓库服务器(DWS)中存储的多维数据量非常大,查询答复效率低下是决策支持系统(DSS)的主要缺点。聚合查询是此类系统中最常见和最有用的一种,因为它们支持基于数据的多维性和多分辨率的多种分析。因此,提供快速的汇总查询答案(可能的话,通过权衡准确性以提高效率)已成为提高基于DSS的应用程序有效性的一项非常重要的要求。在本文中,我们提出了一种基于多维数据的分析解释的技术,该技术基于众所周知的最小二乘近似(LSA)方法来支持OLAP中的近似聚合查询应答,它代表了DWS的最常见应用程序接口。我们的技术包括通过将原始数据分布解释为一组离散函数来构建数据概要。这些概要称为Δ-Syn,是通过用一组多项式系数近似数据并存储这些系数而不是原始数据来获得的。在压缩表示中发出查询,因此减少了评估答案所需的磁盘访问次数。

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