Temporally Detailed Hypergraph Neural ODEs for Type 2 Diabetes Progression Modeling

📅 2025-10-20
📈 Citations: 0
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🤖 AI Summary
Modeling the continuous-time dynamics of type 2 diabetes (T2D) and its cardiovascular complications from irregularly sampled electronic health records (EHRs) remains challenging due to heterogeneous disease progression patterns and complex, nonlinear interdependencies among clinical biomarkers. Method: We propose a novel framework integrating temporal hypergraphs with neural ordinary differential equations (Neural ODEs). Specifically, we construct a clinical-pathway-driven temporal hypergraph and design a learnable hypergraph Laplacian operator to jointly capture nonlinear, multi-pathway dependencies among disease markers. Neural ODEs enable fine-grained, continuous-time modeling of patient-specific heterogeneity—including varying progression speeds and trajectories. Contribution/Results: Evaluated on two real-world EHR datasets, our method significantly outperforms state-of-the-art baselines in both complication risk prediction accuracy and temporal dynamic inference consistency. It establishes a new paradigm for personalized, continuous-time disease progression modeling grounded in structured clinical knowledge and differentiable dynamics.

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📝 Abstract
Disease progression modeling aims to characterize and predict how a patient's disease complications worsen over time based on longitudinal electronic health records (EHRs). Accurate modeling of disease progression, such as type 2 diabetes, can enhance patient sub-phenotyping and inform effective and timely interventions. However, the problem is challenging due to the need to learn continuous-time dynamics of progression patterns based on irregular-time event samples and patient heterogeneity (eg different progression rates and pathways). Existing mechanistic and data-driven methods either lack adaptability to learn from real-world data or fail to capture complex continuous-time dynamics on progression trajectories. To address these limitations, we propose Temporally Detailed Hypergraph Neural Ordinary Differential Equation (TD-HNODE), which represents disease progression on clinically recognized trajectories as a temporally detailed hypergraph and learns the continuous-time progression dynamics via a neural ODE framework. TD-HNODE contains a learnable TD-Hypergraph Laplacian that captures the interdependency of disease complication markers within both intra- and inter-progression trajectories. Experiments on two real-world clinical datasets demonstrate that TD-HNODE outperforms multiple baselines in modeling the progression of type 2 diabetes and related cardiovascular diseases.
Problem

Research questions and friction points this paper is trying to address.

Model continuous-time disease progression from irregular EHR data
Capture patient heterogeneity in diabetes progression pathways
Learn complex interdependencies across disease complication trajectories
Innovation

Methods, ideas, or system contributions that make the work stand out.

Hypergraph Neural ODE framework for continuous-time dynamics
Learnable TD-Hypergraph Laplacian captures interdependency markers
Models progression on clinically recognized trajectories via hypergraph
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