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Analytical modelling of the spread of disease in confined and crowded spaces. | LitMetric

AI Article Synopsis

  • Most disease spread models since 1927 have been compartmental, assuming populations are homogeneous and well-mixed, but recent models now consider heterogeneous interactions using agent-based approaches, which complicate calculations.
  • The simplicity of compartmental models is appealing, but their parameters, particularly transmission rates, are complex and influenced by various factors, making predictions difficult.
  • The proposed research merges crowd-behavior insights with compartmental models to better understand disease spread in crowded situations, showing a non-linear relationship between crowd density and infection rates based on local conditions.

Article Abstract

Since 1927 and until recently, most models describing the spread of disease have been of compartmental type, based on the assumption that populations are homogeneous and well-mixed. Recent models have utilised agent-based models and complex networks to explicitly study heterogeneous interaction patterns, but this leads to an increasing computational complexity. Compartmental models are appealing because of their simplicity, but their parameters, especially the transmission rate, are complex and depend on a number of factors, which makes it hard to predict how a change of a single environmental, demographic, or epidemiological factor will affect the population. Therefore, in this contribution we propose a middle ground, utilising crowd-behaviour research to improve compartmental models in crowded situations. We show how both the rate of infection as well as the walking speed depend on the local crowd density around an infected individual. The combined effect is that the rate of infection at a population scale has an analytically tractable non-linear dependency on crowd density. We model the spread of a hypothetical disease in a corridor and compare our new model with a typical compartmental model, which highlights the regime in which current models may not produce credible results.

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Source
http://www.ncbi.nlm.nih.gov/pmc/articles/PMC4010926PMC
http://dx.doi.org/10.1038/srep04856DOI Listing

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