4.5 Article

Bayesian workflow for disease transmission modeling in Stan

Journal

STATISTICS IN MEDICINE
Volume 40, Issue 27, Pages 6209-6234

Publisher

WILEY
DOI: 10.1002/sim.9164

Keywords

Bayesian workflow; compartmental models; epidemiology; infectious diseases

Funding

  1. AstraZeneca postdoc programme
  2. Schweizerischer Nationalfonds zur Forderung der Wissenschaftlichen Forschung [174281]

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This tutorial demonstrates how to build, fit, and diagnose disease transmission models in Stan, particularly focusing on the SARS-CoV-2 pandemic. Bayesian modeling quantifies uncertainty and incorporates data and prior knowledge. Stan is a user-friendly language that simplifies inference and ensures transparent modeling work.
This tutorial shows how to build, fit, and criticize disease transmission models in Stan, and should be useful to researchers interested in modeling the severe acute respiratory syndrome coronavirus 2 (SARS-CoV-2) pandemic and other infectious diseases in a Bayesian framework. Bayesian modeling provides a principled way to quantify uncertainty and incorporate both data and prior knowledge into the model estimates. Stan is an expressive probabilistic programming language that abstracts the inference and allows users to focus on the modeling. As a result, Stan code is readable and easily extensible, which makes the modeler's work more transparent. Furthermore, Stan's main inference engine, Hamiltonian Monte Carlo sampling, is amiable to diagnostics, which means the user can verify whether the obtained inference is reliable. In this tutorial, we demonstrate how to formulate, fit, and diagnose a compartmental transmission model in Stan, first with a simple susceptible-infected-recovered model, then with a more elaborate transmission model used during the SARS-CoV-2 pandemic. We also cover advanced topics which can further help practitioners fit sophisticated models; notably, how to use simulations to probe the model and priors, and computational techniques to scale-up models based on ordinary differential equations.

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