Abstract
Anomaly detection, the task of differentiating abnormal data points from normal ones, presents a significant challenge in the realm of machine learning. Numerous strategies have been proposed to tackle this task, with classification-based methods, specifically those utilizing a self-supervised approach via random affine transformations (RATs), demonstrating remarkable performance on both image and non-image data. However, these methods encounter a notable bottleneck, the overlap of constructed labeled datasets across categories, which hampers the subsequent classifiers’ ability to detect anomalies. Consequently, the creation of an effective data distribution becomes the pivotal factor for success. In this article, we introduce a model called “self-supervised forest (sForest)”, which leverages the random Fourier transform (RFT) and random orthogonal rotations to craft a controlled data distribution. Our model utilizes the RFT to map input data into a new feature space. With this transformed data, we create a self-labeled training dataset using random orthogonal rotations. We theoretically prove that the data distribution formulated by our methodology is more stable compared to one derived from RATs. We then use the self-labeled dataset in a random forest (RF) classifier to distinguish between normal and anomalous data points. Comprehensive experiments conducted on both real and artificial datasets illustrate that sForest outperforms other anomaly detection methods, including distance-based, kernel-based, forest-based, and network-based benchmarks.
Original language | English |
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Pages (from-to) | 1-15 |
Number of pages | 15 |
Journal | IEEE Transactions on Neural Networks and Learning Systems |
DOIs | |
Publication status | Accepted/In press - 2024 |
Keywords
- Anomaly detection
- Anomaly detection
- Classification tree analysis
- Forestry
- Fourier transforms
- Random forests
- Self-supervised learning
- Task analysis
- data distribution
- random Fourier transform (RFT)
- random forest (RF) classifier
- random orthogonal rotations
- self-supervised learning