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An Efficient Algorithm for K-Rank Queries on Large Uncertain Databases

机译:大型不确定数据库的K-Rank查询的一种有效算法。

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Recently, large uncertain databases have attracted much attention in many applications, including data management, data integration, social media and security investigation and so on. K-Rank queries, according to matching scores, are an important tool for exploring large uncertain data sets. Few algorithms have been developed to solve this problem. In spite of these works, developing more efficient algorithm is on demand. The problem can be represented as a model of n tuples consist of m instances, and each query-tuple randomly instantiates into one or more tuples based on a set of multi-alternative instances. In this paper, we present an effective backtracking-based algorithm, called Fast Multi-Objective Optimization (FMOO) algorithm. It is able to find K-Rank queries on uncertain databases with efficient memory usage and time complexity O(knlogn), whereas all existing algorithms run in quadratic space and time complexity. Experimental evaluation on synthetic data with theoretical analysis have been provided to demonstrate the efficiency of the new algorithm.
机译:近年来,大型的不确定数据库在许多应用中引起了广泛的关注,包括数据管理,数据集成,社交媒体和安全调查等。根据匹配分数,K-Rank查询是探索大型不确定数据集的重要工具。很少有算法可以解决这个问题。尽管进行了这些工作,仍需要开发更有效的算法。可以将问题表示为由m个实例组成的n个元组的模型,并且每个查询元组基于一组多个替代实例随机地实例化为一个或多个元组。在本文中,我们提出了一种有效的基于回溯的算法,称为快速多目标优化(FMOO)算法。它能够以有效的内存使用和时间复杂度O(knlogn)在不确定的数据库上找到K-Rank查询,而所有现有算法都在二次空间和时间复杂度下运行。通过理论分析对合成数据进行了实验评估,以证明该算法的有效性。

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