任意维无约束约束的k-遗憾查询算法

Min Xie, R. C. Wong, J. Li, Cheng Long, Ashwin Lall
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引用次数: 39

摘要

从大型数据库中提取感兴趣的元组是多准则决策中的一个重要问题。文献中提出了两种具有代表性的查询:top- k查询和skyline查询。top- k查询要求用户事先指定他们的实用函数,然后返回k个元组给用户。skyline查询不需要用户的任何实用函数,但它无法控制返回给用户的元组的数量。最近,由于k-后悔查询不需要用户的任何效用函数,并且输出大小可控,从而避免了top- k查询和skyline查询的不足,而被提出并受到了社区的关注。具体来说,它返回k个元组,这些元组最小化一个称为最大后悔率的标准。本文给出了k -后悔查询的最大后悔率的下界。此外,我们提出了一种新的算法,称为SPHERE,其最大后悔率的上界对于任何维度都是渐近最优的,并且没有限制,这是文献中最著名的结果。我们进行了大量的实验,以表明SPHERE比最先进的k -后悔查询方法表现得更好。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Efficient k-Regret Query Algorithm with Restriction-free Bound for any Dimensionality
Extracting interesting tuples from a large database is an important problem in multi-criteria decision making. Two representative queries were proposed in the literature: top- k queries and skyline queries. A top- k query requires users to specify their utility functions beforehand and then returns k tuples to the users. A skyline query does not require any utility function from users but it puts no control on the number of tuples returned to users. Recently, a k-regret query was proposed and received attention from the community because it does not require any utility function from users and the output size is controllable, and thus it avoids those deficiencies of top- k queries and skyline queries. Specifically, it returns k tuples that minimize a criterion called the maximum regret ratio . In this paper, we present the lower bound of the maximum regret ratio for the k -regret query. Besides, we propose a novel algorithm, called SPHERE, whose upper bound on the maximum regret ratio is asymptotically optimal and restriction-free for any dimensionality, the best-known result in the literature. We conducted extensive experiments to show that SPHERE performs better than the state-of-the-art methods for the k -regret query.
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