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This paper was accepted at the workshop Deep Generative Models for Health at NeurIPS 2023.

Cardiovascular diseases (CVDs) are a major global health concern, making the longitudinal monitoring of cardiovascular biomarkers vital for early diagnosis and intervention. A core challenge is the inference of cardiac pulse parameters from pulse waves, especially when acquired from wearable sensors at peripheral body locations. Traditional machine learning (ML) approaches face hurdles in this context due to the scarcity of labeled data, primarily sourced from clinical settings. Simultaneously, physical models, like the whole-body 1D hemodynamics simulators, although informative, struggle with the inverse problem and the complications posed by parameter interactions. Recent work has turned to simulation-based inference (SBI) to inform parameter inference by leveraging model simulations. Still, transferring predictors from simulations to real-world data remains a challenge due to model misspecifications. Addressing these issues, this paper presents a novel hybrid learning approach. By fusing a pulse-wave propagation simulator with a data-driven correction model, our methodology aims to blend the rigor of physical models with the flexibility of ML, offering a promising avenue for effective cardiovascular biomarker monitoring.

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In recent years, graph neural network (GNN) based models showed promising results in simulating complex physical systems. However, training dedicated graph network simulator can be costly, as most models are confined to fully supervised training. Extensive data generated from traditional simulators is required to train the model. It remained unexplored how transfer learning could be applied to improve the model performance and training…

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This paper was accepted at the workshop Machine Learning and the Physical Sciences at NeurIPS 2023.

Over the past decades, hemodynamics simulators have steadily evolved and have become tools of choice for studying cardiovascular systems in-silico. This comes naturally at the cost of increasing complexity since state-of-the-art models are non-linear partial differential equations depending on many parameters. While such tools are routinely used…

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