Digital twinning of cardiac electrophysiology models from the surface ECG: a geodesic backpropagation approach

Thomas Grandits, Jan Verhülsdonk, Gundolf Haase, Alexander Effland, Simone Pezzuto
8/16/2023
math.OCcs.LGphysics.med-ph

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Abstract

The eikonal equation has become an indispensable tool for modeling cardiac electrical activation accurately and efficiently. In principle, by matching clinically recorded and eikonal-based electrocardiograms (ECGs), it is possible to build patient-specific models of cardiac electrophysiology in a purely non-invasive manner. Nonetheless, the fitting procedure remains a challenging task. The present study introduces a novel method, Geodesic-BP, to solve the inverse eikonal problem. Geodesic-BP is well-suited for GPU-accelerated machine learning frameworks, allowing us to optimize the parameters of the eikonal equation to reproduce a given ECG. We show that Geodesic-BP can reconstruct a simulated cardiac activation with high accuracy in a synthetic test case, even in the presence of modeling inaccuracies. Furthermore, we apply our algorithm to a publicly available dataset of a biventricular rabbit model, with promising results. Given the future shift towards personalized medicine, Geodesic-BP has the potential to help in future functionalizations of cardiac models meeting clinical time constraints while maintaining the physiological accuracy of state-of-the-art cardiac models.

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Cite this paper

@article{grandits2023digital,
  title  = {Digital twinning of cardiac electrophysiology models from the surface ECG: a geodesic backpropagation approach},
  author = {Thomas Grandits and Jan Verhülsdonk and Gundolf Haase and Alexander Effland and Simone Pezzuto},
  year   = {2023},
  eprint = {2308.08410},
  archivePrefix = {arXiv},
  url    = {http://arxiv.org/abs/2308.08410v2}
}

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