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Graph-Based Fraud Detection Model Outperforms State-of-the-Art Methods
A team of researchers has developed a novel graph-based fraud detection model, dubbed Graphomaly Type-Specific (GTS), that outperforms existing methods on real-world datasets. The model leverages a combination of feature extraction, edge generation, and node classification techniques to identify fraudulent activities in graph-structured data.
How GTS Works
The GTS model is trained on an augmented graph \widetilde{G}
that combines the original graph with synthetic nodes generated using a novel technique. The model consists of three key modules:
- Feature Extractor: generates high-dimensional node representations by concatenating raw features with the embedding of real and synthetic nodes.
- Edge Generator: produces edges between nodes based on their similarity.
- Node Classifier: uses these representations to predict the class labels of each node.
Training Algorithm
The GTS model is trained using a cross-entropy loss function, which is optimized through a combination of feature extractor, edge generator, and node classifier parameters. The training algorithm consists of two main phases:
- Node Classification
- Edge Prediction
Experiments
The researchers evaluated the performance of GTS on two real-world datasets, YelpChi9 and Amazon38, comparing it with several state-of-the-art GNN-based fraud detection models. The results show that GTS outperforms existing methods in terms of:
- Accuracy
- Precision
- Recall
- F1-score
Key Findings
The study highlights the importance of feature extraction and edge generation in graph-based fraud detection tasks. The researchers found that the GTS model benefits from the inclusion of synthetic nodes, which helps to improve the robustness of the model.
Conclusion
The Graphomaly Type-Specific (GTS) model offers a promising approach to graph-based fraud detection tasks. Its ability to extract high-quality node representations and generate accurate edges makes it an effective tool for identifying fraudulent activities in complex graph-structured data.