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Online Anomaly Detection Under Markov Statistics With Controllable Type-I Error

机译:具有可控制的I型误差的马尔可夫统计量下的在线异常检测

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We study anomaly detection for fast streaming temporal data with real time Type-I error, i.e., false alarm rate, controllability; and propose a computationally highly efficient online algorithm, which closely achieves a specified false alarm rate while maximizing the detection power. Regardless of whether the source is stationary or nonstationary, the proposed algorithm sequentially receives a time series and learns the nominal attributes—in the online setting—under possibly varying Markov statistics. Then, an anomaly is declared at a time instance, if the observations are statistically sufficiently deviant. Moreover, the proposed algorithm is remarkably versatile since it does not require parameter tuning to match the desired rates even in the case of strong nonstationarity. The presented study is the first to provide the online implementation of Neyman-Pearson (NP) characterization for the problem such that the NP optimality, i.e., maximum detection power at a specified false alarm rate, is nearly achieved in a truly online manner. In this regard, the proposed algorithm is highly novel and appropriate especially for the applications requiring sequential data processing at large scales/high rates due to its parameter-tuning free computational efficient design with the practical NP constraints under stationary or non-stationary source statistics.
机译:我们研究了具有实时I型错误(即误报率,可控性)的快速流时间数据的异常检测;并提出了一种计算效率高的在线算法,该算法可以在达到最大检测功率的同时,紧密达到指定的误报率。无论源是固定的还是非固定的,所提出的算法都可以顺序接收时间序列,并在可能变化的马尔可夫统计量的情况下(在线设置)学习名义属性。然后,如果观测值在统计上足够偏离,则在某个时间实例处声明异常。而且,由于即使在非平稳性很强的情况下,它也不需要参数调整来匹配所需的速率,因此该算法具有显着的通用性。提出的研究是第一个为问题在线提供Neyman-Pearson(NP)表征的实现的方法,从而以一种真正的在线方式几乎实现了NP最优性,即在指定的虚警率下的最大检测能力。在这方面,由于算法在固定或非固定源统计条件下具有实际NP约束的无参数调整的高效计算效率设计,因此该算法非常新颖且特别适合需要大规模/高速率顺序数据处理的应用。

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