Smoothing Outlier Scores is All You Need to Improve Outlier Detectors

离群值 异常检测 平滑的 对象(语法) 人工智能 计算机科学 虚假关系 符号 探测器 数学 算法 模式识别(心理学) 统计 机器学习 算术 电信
作者
Jiawei Yang,Susanto Rahardja,Pasi Fränti
出处
期刊:IEEE Transactions on Knowledge and Data Engineering [IEEE Computer Society]
卷期号:36 (11): 7044-7057 被引量:3
标识
DOI:10.1109/tkde.2023.3332757
摘要

We hypothesize that similar objects should have similar outlier scores . To the best of our knowledge, all existing outlier detectors calculate the outlier score for each object independently regardless of the outlier scores of the other objects. Therefore, they do not guarantee that similar objects have similar outlier scores. To verify our proposed hypothesis, we propose an outlier score post-processing technique for outlier detectors, called neighborhood averaging (NA) for neighborhood smoothing in outlier score space. It pays attention to objects and their neighbors and guarantees them to have more similar outlier scores than their original scores. Given an object and its outlier score from any outlier detector, NA modifies its outlier score by combining it with its $k$ nearest neighbors' scores. We demonstrate the effectivity of NA by using the well-known $k$ nearest neighbors ( $k$ -NN). Experimental results show that NA improves all 10 tested baseline detectors by 13% on average relative to the original results (from 0.70 to 0.79 AUC) evaluated on nine real-world datasets. Moreover, deep-learning-based detectors and even outlier detectors that are already based on $k$ -NN are also improved. The experiments also show that in some applications, the choice of detector is no more significant when detectors are jointly used with NA. This may pose a challenge to the generally considered idea that the data model is the most important factor. We open our code on www.outlierNet.com for reproducibility.

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