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Electrocardiogram Classification with Transformers Using Koopman and Wavelet Features

arXiv 2603.08339 ↗First posted 9 Mar 2026eess.SP cs.AI cs.LGcited by 0

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Abstract (arXiv)

Electrocardiogram (ECG) analysis is vital for detecting cardiac abnormalities, yet robust automated classification is challenging due to the complexity and variability of physiological signals. In this work, we investigate transformer-based ECG classification using features derived from the Koopman operator and wavelet transforms. Two tasks are studied: (1) binary classification (Normal vs. Non-normal), and (2) four-class classification (Normal, Atrial Fibrillation, Ventricular Arrhythmia, Block). We use Extended Dynamic Mode Decomposition (EDMD) to approximate the Koopman operator. Our results show that wavelet features excel in binary classification, while Koopman features, when paired with transformers, achieve superior performance in the four-class setting. A simple hybrid of Koopman and wavelet features does not improve accuracy. However, selecting an appropriate EDMD dictionary -- specifically a radial basis function dictionary with tuned parameters -- yields significant gains, surpassing the wavelet-only baseline and the hybrid wavelet-Koopman system. We also present a Koopman-based reconstruction analysis for interpretable insights into the learned dynamics and compare against a recurrent neural network baseline. Overall, our findings demonstrate the effectiveness of Koopman-based feature learning with transformers and highlight promising directions for integrating dynamical systems theory into time-series classification.

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References · 5

  1. 2017Attention Is All You Needcited by 59,932
  2. 2020A Transformer-based Framework for Multivariate Time Series Representation Learningcited by 449
  3. 2017DeepSleepNet: a Model for Automatic Sleep Stage Scoring based on Raw Single-Channel EEGcited by 154
  4. 2017Cardiologist-Level Arrhythmia Detection with Convolutional Neural Networkscited by 52
  5. 2016Linear identification of nonlinear systems: A lifting technique based on the Koopman operatorcited by 18

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