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Updated: Sep 29, 2025

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Published on: May 27, 2022
Sensitivity analysis of disease-information coupling propagation dynamics model parameters.
1School of Economics and Management, China University of Geosciences (Beijing), Beijing, China.
Understanding disease spread requires analyzing the disease-information coupling model. Key parameters influencing disease and information dynamics were identified using global sensitivity analysis, crucial for accurate disease control strategies.
Area of Science:
- Epidemiology
- Network Science
- Computational Social Science
Background:
- The disease-information coupling propagation dynamics model is vital for studying infectious disease spread.
- Parameter settings and sensitivity analysis are often overlooked, leading to significant errors in model results.
- Identifying key model parameters is essential for understanding coupling mechanisms and effective disease control.
Purpose of the Study:
- To explore influencing factors and identify key parameters in the disease-information coupling propagation dynamics model.
- To conduct global sensitivity analysis on six input parameters under both same and heterogeneous interaction radii.
- To enhance understanding of the model's coupling mechanism and inform disease control recommendations.
Main Methods:
- Sobol global sensitivity analysis algorithm was employed.
- Analysis was performed on six input parameters: cross-regional jump probability, information dissemination rate (βI), information recovery rate (μI), epidemic transmission rate (βE), epidemic recovery rate (μE), and preventive action probability.
- Simulations were conducted for both same and heterogeneous interaction radius scenarios.
Main Results:
- In the same interaction radius model, information dissemination rate (βI) and recovery rate (μI) most significantly impacted information spread and peak AI node density.
- In the heterogeneous interaction radius model, information spread rate (βI), disease recovery rate (μE), and information recovery rate (μI) were most influential on information layer dynamics.
- Disease transmission rate (βE), disease recovery rate (μE), and cross-regional jump probability (pjump) significantly affected disease layer dynamics (SE node density and transmission scale) in both interaction radius scenarios.
Conclusions:
- Sensitivity analysis reveals critical parameters governing disease and information spread in coupled models.
- Different interaction radii alter the influence of parameters on disease and information dynamics.
- Accurate parameter identification is crucial for reliable disease modeling and effective public health interventions.
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