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首页> 外文期刊>Knowledge and Data Engineering, IEEE Transactions on >Recursive Stratified Sampling: A New Framework for Query Evaluation on Uncertain Graphs
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Recursive Stratified Sampling: A New Framework for Query Evaluation on Uncertain Graphs

机译:递归分层抽样:不确定图查询评估的新框架

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Uncertain graph management has been recognized as an important research topic in recent years. In this paper, we first introduce two types of query evaluation problems on uncertain graphs, named expectation query evaluation and threshold query evaluation. Most previous solutions for these problems are based on naive Monte-Carlo () sampling, which typically result in large variances. To reduce the variance of , we propose two efficient estimators, called and estimators, based on the idea of recursive stratified sampling (). To further reduce the variances of and , we propose a recursive based stratified sampling estimator for a particular kind of query evaluation problem. We show that all the proposed estimators are unbiased and their variances are significantly smaller than that of . Moreover, the time complexity of all the proposed estimators are the same as that of under a mild assumption. In addition, we develop an elegant graph simplification technique to further improve the accuracy and running time of our estimators. We also apply the proposed estimators to three different uncertain graph query evaluation problems. Finally, we conduct extensive experiments to evaluate the proposed estimators, and the results show the accuracy, efficiency, and scalability of our estimators.
机译:近年来,不确定的图形管理已被视为重要的研究课题。在本文中,我们首先介绍两类不确定图上的查询评估问题,分别是期望查询评估和阈值查询评估。先前针对这些问题的大多数解决方案都是基于朴素的蒙特卡洛(Monte-Carlo)采样,通常会导致较大的差异。为了减少的方差,我们基于递归分层抽样()的思想,提出了两个有效的估算器,称为和。为了进一步减小和的方差,我们针对特定类型的查询评估问题提出了一种基于递归的分层抽样估计器。我们证明,所有拟议的估计量都是无偏的,并且其方差明显小于。此外,所有拟议估计量的时间复杂度与在温和假设下的时间复杂度相同。此外,我们开发了一种优雅的图形简化技术,以进一步提高估算器的准确性和运行时间。我们还将提出的估计器应用于三个不同的不确定图查询评估问题。最后,我们进行了广泛的实验来评估所提出的估算器,结果表明了估算器的准确性,效率和可扩展性。

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