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Updated: Oct 21, 2025

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Published on: February 25, 2013
Dynamic graph and polynomial chaos based models for contact tracing data analysis and optimal testing prescription
Shashanka Ubaru1, Lior Horesh1, Guy Cohen1
1IBM T.J. Watson Research Center, Yorktown Heights, NY, USA.
This study introduces a dynamic graph SEIR model to predict disease spread and identify exposed individuals early. It uses Polynomial Chaos Expansion for uncertainty quantification to optimize testing strategies and vaccine distribution with limited resources.
Area of Science:
- Epidemiology and Public Health
- Computational Modeling and Simulation
- Network Science
Background:
- Disease transmission, exemplified by COVID-19, presents challenges in early warning, asymptomatic identification, and resource-limited testing.
- Existing epidemiological models struggle with accurate state estimation and uncertainty quantification under constrained testing capacities.
- Dynamic contact networks are crucial for understanding disease propagation patterns over time.
Purpose of the Study:
- To develop an early warning system for individuals exposed to infectious diseases.
- To identify asymptomatic carriers and optimize testing strategies for limited testing capacities.
- To propose a framework for optimizing resource allocation, such as testing and vaccination, to mitigate disease spread.
Main Methods:
- A dynamic-graph based SEIR (Susceptible-Exposed-Infectious-Recovered) epidemiological model incorporating time-varying individual interactions.
- A diffusion-reaction mechanism to model disease state dynamics within the network.
- Arbitrary Polynomial Chaos Expansion for quantifying state uncertainty and enabling risk assessment.
Main Results:
- The dynamic graph model effectively identifies likely exposed individuals for early warnings, including asymptomatic cases.
- Uncertainty quantification using Polynomial Chaos Expansion allows for optimized testing prescriptions to reduce overall disease uncertainty.
- Simulations demonstrate the framework's performance in managing disease spread and estimating the impact of incomplete contact tracing.
Conclusions:
- The proposed dynamic graph SEIR model with uncertainty quantification provides a robust framework for disease transmission management.
- This approach enhances early detection, asymptomatic identification, and optimizes resource allocation for testing and vaccination.
- The methodology is adaptable for various infectious diseases and can inform public health policy during pandemics.
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