Abstract
Anomaly (user or transaction) detection is a major concern and has intrigued a wide spectrum of disciplines, for example, finance, security, etc. Anomalous instances in a dataset are very rare in general, which leads to imbalanced distribution of classes in the dataset, and poses a great challenge to anomaly detection. In the case of credit card transactions, it is of utmost importance to identify fraudulent transactions in order to save financial organizations from giving credit to users that are not likely to be repaid in the future. Most of the prevailing techniques to address the class imbalance problem aim to balance the dataset by either producing synthetic data samples of a minority class or eliminating some samples of the majority class. In this chapter, we provide a brief overview of the challenges faced due to class imbalance while learning deep learning-based prediction models and discuss the sampling strategies that deal with the class imbalance data problem, for example, oversampling, SMOTE, and its variants, and data ensembles. Data ensembles divide the dataset into small subsets that are in itself balanced. Then, corresponding to each balanced sub-dataset, a classifier is trained, and voting is used for the first level of prediction. As deep learning approaches have the ability to map complex non-linear relations within high-dimensional data, they can be leveraged to anomaly detection problems. To improve the classification task’s performance and avoid overfitting, Deep Multilayer Perceptron (DMLP) and Deep Convolutional Neural Network (DCNN) are trained for each balanced sub-dataset, and second level voting is performed. Also, a detailed numerical analysis of the proposed architecture is provided.
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Kansal, V., Pandey, P. (2022). Deep Digging of Anomalous Transactions in Financial Networks with Imbalanced Data. In: Hong, TP., Serrano-Estrada, L., Saxena, A., Biswas, A. (eds) Deep Learning for Social Media Data Analytics. Studies in Big Data, vol 113. Springer, Cham. https://doi.org/10.1007/978-3-031-10869-3_15
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