Obesity · 2013 · 88 citations · 22 references
Public HealthHealth SciencesPopulation Health SciencesEpidemiologic MethodsEpidemiologyPopulation HealthBody Composition ChangesObesity EpidemiologyPopulation Health ForecastingPredictive Analytics For Population HealthWeight ManagementBody Mass Index DeclineDifferential Equation FormulationDifferential Equation ModelsDynamic Model DerivationDynamic Model IdentificationEnvironmental Determinants Of ObesityObesogenic EnvironmentWeight Trajectories
OBJECTIVE: Obesity prevalence in the United States appears to be leveling, but the reasons behind the plateau remain unknown. Mechanistic insights can be provided from a mathematical model. The objective of this study is to model known multiple population parameters associated with changes in body mass index (BMI) classes and to establish conditions under which obesity prevalence will plateau. DESIGN AND METHODS: A differential equation system was developed that predicts population-wide obesity prevalence trends. The model considers both social and nonsocial influences on weight gain, incorporates other known parameters affecting obesity trends, and allows for country specific population growth. RESULTS: The dynamic model predicts that: obesity prevalence is a function of birthrate and the probability of being born in an obesogenic environment; obesity prevalence will plateau independent of current prevention strategies; and the US prevalence of overweight, obesity, and extreme obesity will plateau by about 2030 at 28%, 32%, and 9% respectively. CONCLUSIONS: The US prevalence of obesity is stabilizing and will plateau, independent of current preventative strategies. This trend has important implications in accurately evaluating the impact of various anti-obesity strategies aimed at reducing obesity prevalence.
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Prevalence and Trends in Obesity Among US Adults, 1999-2008
Katherine M. Flegal · JAMA · 2010 · 7.6K citations
Years of Life Lost Due to Obesity
Kevin R. Fontaine, David T. Redden, Chenxi Wang et al. · JAMA · 2003 · 2.5K citations
Ordinary Differential Equations.
Ray Redheffer, Jack K. Hale · American Mathematical Monthly · 1971 · 2.2K citations