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Optimized Methods to Estimate Lower and Upper Bounds for Approximate Cycle Matching in Homogeneous Symmetric Pub/Sub System

机译:优化方法来估计均匀对称PUB /子系统中近似周期匹配的下限和上限

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In this paper we consider the problem of estimating lower and upper bounds for approximate cycle matching in homogeneous symmetric publish/subscribe system. The approximate cycle matching aims to find cycle matchings as many as possible with limited space, where a probability threshold is used to prune the space used to store the intermediate results of the approximate cycle matching. It is necessary to estimate the lower and upper bounds of the space to be saved according to the probability threshold. The existing method partitions a 2d space of possible subscriptions into rectangle zones by the probability threshold. The possible subscriptions in different zones are counted to estimate the lower and upper bounds. In order to get tighter bounds, we propose an estimation method based on the space partition with curves and prove that there exist such kind of curves, and then propose an estimation method based on dimension reduction in the case that the data distribution is previously known. The proposed methods are evaluated in a simulated environment. The results show that the proposed methods estimate the bounds tighter than the existing method, and the estimation is improved by nearly 20% in the best case.
机译:在本文中,我们考虑估计均匀对称发布/订阅系统中近似周期匹配的下限和上限的问题。近似周期匹配的目的是使用有限的空间找到尽可能多的周期匹配,其中概率阈值用于修剪用于存储近似周期匹配的中间结果的空间。有必要根据概率阈值估计要节省的空间的下限和上限。现有方法通过概率阈值将可能订阅的2D空间分区为矩形区域。计算不同区域中的可能订阅以估计下限和上限。为了获得更严格的界限,我们提出了一种基于空间分区的估计方法,该估计方法具有曲线,并证明存在这种类型的曲线,然后提出基于预先知道数据分布的情况下的尺寸减少的估计方法。所提出的方法在模拟环境中评估。结果表明,所提出的方法估计比现有方法更短的界限,并且在最佳情况下估计提高了近20%。

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