ABSTRACT Outlier detection is an important topic in the community of data mining and machine learning. In two-class supervised outlier detection, it needs to solve a large quadratic programming whose size is twice the number of samples in the training set. Thus, training two-class supervised outlier detection model is time consuming. In this paper, we show that the result of the two-class supervised outlier detection is determined by minor critical samples which are with nonzero Lagrange multipliers and the critical samples must be located near the boundary of each class. It is much faster to train the two-class supervised outlier detection on the subset which consists of critical samples. We compare three methods which could find boundary samples. The experimental results show that the nearest neighbors distribution is more suitable for finding critical samples for the two-class supervised outlier detection. The two-class supervised novelty detection could become much faster and the performance does not degrade when only critical samples are retained by nearest neighbors' distribution information. INDEX TERMS Supervised outlier detection, critical sample, nearest neighbors' distribution.
Yi et al. REF compare three boundary detection methods to retain critical samples for two-class supervised outlier detection, including nearest neighbors' distribution, relative density degree, and local geometrical information.
Speedup Two-Class Supervised Outlier Detection
IEEE Access
IEEE Access
Computer Science