基于质量比方差的离群因子

Phichapop Changsakul, Somjai Boonsiri, K. Sinapiromsaran
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引用次数: 4

摘要

在统计学中,有限数据集的离群值被定义为与其他数据点显著不同的数据点。它通常被几个数据点包围,而正常的数据点则被其他数据点吞没。这种行为导致提出的离群因子称为质量比方差离群因子(MOF)。从其他数据点的质量比分布的方差中给一个数据点分配一个分数。在离群值的范围内,与正常范围相比,数据点很少。因此,异常值的质量比将不同于正常数据点的质量比。生成MOF的算法不需要参数,并且包含了密度的概念。实验结果表明,MOF的前10个最高分可以识别合成数据集中的所有异常值,与LOF和FastABOD等最先进的异常值评分方法的得分相似。此外,它可以从三个真实世界的数据集中检索更多的异常值。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Mass-ratio-variance based Outlier Factor
An outlier of a finite dataset in statistics is defined as a data point that differs significantly from others. It is normally surrounded by a few data points while normal ones are engulfed by others. This behavior leads to the proposed outlier factor called Mass-ratio-variance Outlier Factor (MOF). A score is assigned to a data point from the variance of the mass-ratio distribution from the rest of data points. Within a sphere of an outlier, there will be few data points compared with a normal one. So, the mass-ratio of an outlier will be different from that of a normal data point. The algorithm to generate MOF requires no parameter and embraces the density concept. Experimental results show that top-10 highest scores from MOF could identify all outliers from synthesized datasets similar to those scores from the state-of-the-art outlier scoring methods such as LOF and FastABOD. Moreover, it could retrieve more outliers from three real World datasets.
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