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Fast online computation of the Q_n estimator with applications to the detection of outliers in data streams

机译:Q_N估计器的快速在线计算应用于检测数据流中的异常值

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We present FQN (Fast Q_n), a novel algorithm for online computation of the Q_n scale estimator. The algorithm works in the sliding window model, cleverly computing the Q_n scale estimator in the current window. We thoroughly compare our algorithm for online Q_n with the state of the art competing algorithm by Nunkesser et al., and show that FQN (ⅰ) is faster, requiring only O(s) time in the worst case where s is the length of the window (ⅱ) its computational complexity does not depend on the input distribution and (ⅲ) it requires less space. To the best of our knowledge, our algorithm is the first that allows online computation of the Q_n scale estimator in worst case time linear in the size of the window. As an example of a possible application, besides its use as a robust measure of statistical dispersion, we show how to use the Q_n estimator for fast detection of outliers in data streams. Extensive experimental results on both synthetic and real datasets confirm the validity of our approach.
机译:我们呈现FQN(FAST Q_N),这是一种新颖的Q_N比例估计器的在线计算算法。该算法在滑动窗口模型中工作,巧妙地计算当前窗口中的Q_N比例估计器。我们通过Nunkesser等人将我们的竞争算法的状态彻底比较了我们的在线Q_N的算法,并表明FQN(Ⅰ)更快,只需要o(s)时间在最坏的情况下,其中s是长度窗口(Ⅱ)其计算复杂性不依赖于输入分布,并且(Ⅲ)需要更少的空间。据我们所知,我们的算法是第一个允许在窗口大小的最坏情况下线性的Q_N比例估计器的在线计算。作为可能的应用程序的示例,除了其用作统计色散的强大测量之外,我们展示了如何使用Q_N估计器来快速检测数据流中的异常值。合成和实际数据集的广泛实验结果证实了我们方法的有效性。

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