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Efficient Processing of Top-k Queries in Uncertain Databases with x-Relations

机译:具有x关系的不确定数据库中前k个查询的有效处理

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This work introduces novel polynomial algorithms for processing top-k queries in uncertain databases under the generally adopted model of x-relations. An x-relation consists of a number of x-tuples, and each x-tuple randomly instantiates into one tuple from one or more alternatives. Our results significantly improve the best known algorithms for top-k query processing in uncertain databases, in terms of both runtime and memory usage. In the single-alternative case, the new algorithms are 2 to 3 orders of magnitude faster than the previous algorithms. In the multialternative case, we introduce the first-known polynomial algorithms, while the current best algorithms have exponential complexity in both time and space. Our algorithms run in near linear or low polynomial time and cover both types of top-k queries in uncertain databases. We provide both the theoretical analysis and an extensive experimental evaluation to demonstrate the superiority of the new approaches over existing solutions.
机译:这项工作介绍了新颖的多项式算法,用于在普遍采用的x相关模型下处理不确定数据库中的前k个查询。 x关系由多个x元组组成,每个x元组从一个或多个替代中随机实例化为一个元组。我们的结果在运行时间和内存使用方面都显着改善了不确定数据库中top-k查询处理的最著名算法。在单替换情况下,新算法比以前的算法快2到3个数量级。在多变情况下,我们介绍了第一个已知的多项式算法,而当前的最佳算法在时间和空间上都具有指数复杂性。我们的算法以接近线性或低多项式的时间运行,并涵盖了不确定数据库中的两种top-k查询。我们提供理论分析和广泛的实验评估,以证明新方法优于现有解决方案的优越性。

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