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An Exact and O(1) Time Heaviest and Lightest Hitters Algorithm for Sliding-Window Data Streams

机译:滑动窗口数据流的精确且O(1)时间最重和最轻的Hitters算法

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In this work we focus on the problem of finding the heaviest-k and lightest-k hitters in a sliding window data stream. The most recent research endeavours [1] have yielded an e-approximate algorithm with update operations in constant time with high probability and O(1/e) query time for the heaviest hitters case. We propose a novel algorithm which for the first time, to our knowledge, provides exact, not approximate, results while at the same time achieves O(1) time with high probability complexity on both update and query operations. Furthermore, our algorithm is able to provide both the heaviest-k and the lightest-k hitters at the same time without any overhead. In this work, we describe the algorithm and the accompanying data structure that supports it and perform quantitative experiments with synthetic data to verify our theoretical predictions.
机译:在这项工作中,我们重点研究在滑动窗口数据流中找到最重的k和最轻的k击球者的问题。最新的研究成果[1]产生了一种电子近似算法,该算法在恒定时间内以较高的概率进行更新操作,并且在击球手最重的情况下具有O(1 / e)查询时间。我们提出了一种新颖的算法,据我们所知,该算法首次提供了准确的(而不是近似的)结果,同时以更新和查询操作的高概率复杂度实现了O(1)时间。此外,我们的算法能够同时提供最重的k和最轻的k击球手,而不会产生任何开销。在这项工作中,我们描述了算法及其支持的数据结构,并使用合成数据进行了定量实验以验证我们的理论预测。

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