Robust kurtosis projection for multivariate outlier labeling

D. Herwindiati, Rahmat Sagara, J. Hendryli
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引用次数: 1

Abstract

Outlier labeling can be considered as an early procedure to get the information of `suspects'. This paper introducesrobust kurtosis projection algorithm for multivariate outlier labeling of data set with moderate, high and very high percentage outlier. The algorithm works in two stages. In the first stage, we propose a projection approach to findthe orthonormal set of all vectors that maximize the kurtosis of the projected standardized data. In the second stage, we estimate robust covariance matrix minimizing vector variance to label high dimensional outliers. In this stage, we use the robust estimator on the lower-dimensional data space to identify the suspected anomolous observations. The simulation experiments reveal that theintroduced algorithm has a good performance to identify an anomalous observation hidden in a moderate, high, and very high percentage of contamination data and it seems to work well in data analysis.
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多变量离群标记的鲁棒峰度投影
异常值标记可以看作是获取“嫌疑人”信息的早期程序。本文介绍了一种鲁棒峰度投影算法,用于多变量离群值标记中、高、极高离群值数据集。该算法分为两个阶段。在第一阶段,我们提出了一种投影方法来寻找使投影标准化数据的峰度最大化的所有向量的标准正交集。在第二阶段,我们估计鲁棒协方差矩阵最小化向量方差标记高维异常值。在这一阶段,我们使用低维数据空间上的鲁棒估计器来识别可疑的异常观测值。仿真实验表明,该算法对隐藏在中、高、极高比例污染数据中的异常观测具有良好的识别性能,并能很好地用于数据分析。
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