Unsupervised graph anomaly detection - Catching new fraudulent behaviours

Unsupervised graph anomaly detection - Catching new fraudulent behaviours

摘要

Earlier in this series, we covered the importance of graph networks, graph concepts, graph visualisation, and graph-based fraud detection methods. In this article, we will discuss how to automatically detect new types of fraudulent behaviour and swiftly take action on them.

One of the challenges in fraud detection is that fraudsters are incentivised to always adversarially innovate their way of conducting frauds, i.e., their modus operandi (MO in short). Machine learning models trained using historical data may not be able to pick up new MOs, as they are new patterns that are not available in existing training data. To enhance Grab’s existing security defences and protect our users from these new MOs, we needed a machine learning model that is able to detect them quickly without the need for any label supervision, i.e., an unsupervised learning model rather than the regular supervised learning model.

To address this, we developed an in-house machine learning model for detecting anomalous patterns in graphs, which has led to the discovery of new fraud MOs. Our focus was initially on GrabFood and GrabMart verticals, where we monitored the interactions between consumers and merchants. We modelled these interactions as a bipartite graph (a type of graph for modelling interactions between two groups) and then performed anomaly detection on the graph. Our in-house anomaly detection model was also presented at the International Joint Conference on Neural Networks (IJCNN) 2023, a premier academic conference in the area of neural networks, machine learning, and artificial intelligence.

In this blog, we discuss the model and its application within Grab. For avid audiences that want to read the details of our model, you can access it here. Note that even though we implemented our model for anomaly detection in GrabFood and GrabMart, the model is designed for general purposes and is applicable to interaction graphs between any two groups.