Anomaly detection with variational quantum generative adversarial networks
Daniel Herr, Benjamin Obert, Matthias Rosenkranz

TL;DR
This paper introduces a hybrid quantum-classical Wasserstein GAN framework for anomaly detection, improving training stability and efficiency, demonstrated on a credit card fraud dataset with competitive results.
Contribution
It presents a novel variational quantum-classical Wasserstein GAN that enhances training stability and integrates quantum components into classical anomaly detection workflows.
Findings
Achieves performance comparable to classical methods in F1 score on credit card fraud data.
Analyzes the impact of circuit design and neural network parameters on model performance.
Demonstrates the feasibility of hybrid quantum-classical GANs for practical anomaly detection.
Abstract
Generative adversarial networks (GANs) are a machine learning framework comprising a generative model for sampling from a target distribution and a discriminative model for evaluating the proximity of a sample to the target distribution. GANs exhibit strong performance in imaging or anomaly detection. However, they suffer from training instabilities, and sampling efficiency may be limited by the classical sampling procedure. We introduce variational quantum-classical Wasserstein GANs to address these issues and embed this model in a classical machine learning framework for anomaly detection. Classical Wasserstein GANs improve training stability by using a cost function better suited for gradient descent. Our model replaces the generator of Wasserstein GANs with a hybrid quantum-classical neural net and leaves the classical discriminative model unchanged. This way, high-dimensional…
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