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GrowthPredict: A toolbox and tutorial-based primer for fitting and forecasting growth trajectories using phenomenological growth models.
Chowell, Gerardo; Bleichrodt, Amanda; Dahal, Sushma; Tariq, Amna; Roosa, Kimberlyn; Hyman, James M; Luo, Ruiyan.
Afiliação
  • Chowell G; Department of Population Health Sciences, School of Public Health, Georgia State University, Atlanta, GA, USA. gchowell@gsu.edu.
  • Bleichrodt A; Department of Population Health Sciences, School of Public Health, Georgia State University, Atlanta, GA, USA.
  • Dahal S; Department of Population Health Sciences, School of Public Health, Georgia State University, Atlanta, GA, USA.
  • Tariq A; School of Medicine, Stanford University, Stanford, CA, USA.
  • Roosa K; National Institute for Mathematical and Biological Synthesis (NIMBioS), University of Tennessee, Knoxville, TN, USA.
  • Hyman JM; Department of Mathematics, Center for Computational Science, Tulane University, New Orleans, LA, USA.
  • Luo R; Department of Population Health Sciences, School of Public Health, Georgia State University, Atlanta, GA, USA.
Sci Rep ; 14(1): 1630, 2024 Jan 18.
Article em En | MEDLINE | ID: mdl-38238407
ABSTRACT
Simple dynamic modeling tools can help generate real-time short-term forecasts with quantified uncertainty of the trajectory of diverse growth processes unfolding in nature and society, including disease outbreaks. An easy-to-use and flexible toolbox for this purpose is lacking. This tutorial-based primer introduces and illustrates GrowthPredict, a user-friendly MATLAB toolbox for fitting and forecasting time-series trajectories using phenomenological dynamic growth models based on ordinary differential equations. This toolbox is accessible to a broad audience, including students training in mathematical biology, applied statistics, and infectious disease modeling, as well as researchers and policymakers who need to conduct short-term forecasts in real-time. The models included in the toolbox capture exponential and sub-exponential growth patterns that typically follow a rising pattern followed by a decline phase, a common feature of contagion processes. Models include the 1-parameter exponential growth model and the 2-parameter generalized-growth model, which have proven useful in characterizing and forecasting the ascending phase of epidemic outbreaks. It also includes the 2-parameter Gompertz model, the 3-parameter generalized logistic-growth model, and the 3-parameter Richards model, which have demonstrated competitive performance in forecasting single peak outbreaks. We provide detailed guidance on forecasting time-series trajectories and available software ( https//github.com/gchowell/forecasting_growthmodels ), including the full uncertainty distribution derived through parametric bootstrapping, which is needed to construct prediction intervals and evaluate their accuracy. Functions are available to assess forecasting performance across different models, estimation methods, error structures in the data, and forecasting horizons. The toolbox also includes functions to quantify forecasting performance using metrics that evaluate point and distributional forecasts, including the weighted interval score. This tutorial and toolbox can be broadly applied to characterizing and forecasting time-series data using simple phenomenological growth models. As a contagion process takes off, the tools presented in this tutorial can help create forecasts to guide policy regarding implementing control strategies and assess the impact of interventions. The toolbox functionality is demonstrated through various examples, including a tutorial video, and the examples use publicly available data on the monkeypox (mpox) epidemic in the USA.

Texto completo: 1 Coleções: 01-internacional Base de dados: MEDLINE Tipo de estudo: Prognostic_studies / Qualitative_research Idioma: En Ano de publicação: 2024 Tipo de documento: Article

Texto completo: 1 Coleções: 01-internacional Base de dados: MEDLINE Tipo de estudo: Prognostic_studies / Qualitative_research Idioma: En Ano de publicação: 2024 Tipo de documento: Article