Anomaly Detection from Multilinear Observations via Time-Series Analysis and 3DTPCA

Jackson Cates, R. Hoover, Kyle A. Caudle, D. Marchette, Cagri Ozdemir
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Abstract

In the era of big data, there is massive demand for new techniques to forecast and analyze multi-dimensional data. One task that has seen great interest in the community is anomaly detection of streaming data. Toward this end, the current research develops a novel approach to anomaly detection of streaming 2-dimensional observations via multilinear time-series analysis and 3-dimensional tensor principal component analysis (3DTPCA). We approach this problem utilizing dimensionality reduction and probabilistic inference in a low-dimensional space. We first propose a natural extension to 2-dimensional tensor principal component analysis (2DTPCA) to perform data dimensionality reduction on 4-dimensional tensor objects, aptly named 3DTPCA. We then represent the sub-sequences of our time-series observations as a 4-dimensional tensor utilizing a sliding window. Finally, we use 3DTPCA to compute reconstruction errors for inferring anomalous instances within the multilinear data stream. Experimental validation is presented via MovingMNIST data. Results illustrate that the proposed approach has a significant speedup in training time compared with deep learning, while performing competitively in terms of accuracy.
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基于时间序列分析和3DTPCA的多线性观测异常检测
在大数据时代,对多维数据预测和分析的新技术有着巨大的需求。在社区中引起极大兴趣的一项任务是流数据的异常检测。为此,本研究开发了一种基于多线性时间序列分析和三维张量主成分分析(3DTPCA)的二维流观测异常检测新方法。我们利用低维空间中的降维和概率推理来解决这个问题。我们首先提出了对二维张量主成分分析(2DTPCA)的自然扩展,对四维张量对象进行数据降维,并将其命名为3DTPCA。然后,我们将时间序列观测的子序列表示为利用滑动窗口的4维张量。最后,我们使用3DTPCA计算重建误差,以推断多线性数据流中的异常实例。通过MovingMNIST数据进行了实验验证。结果表明,与深度学习相比,该方法在训练时间上有显着的加快,同时在准确性方面具有竞争力。
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