Selected article for: "differential equation and infected population"

Author: Hynd, Ryan; Ikpe, Dennis; Pendleton, Terrance
Title: Two critical times for the SIR model
  • Cord-id: wqdh171i
  • Document date: 2020_9_21
  • ID: wqdh171i
    Snippet: We consider the SIR model and study the first time the number of infected individuals begins to decrease and the first time this population is below a given threshold. We interpret these times as functions of the initial susceptible and infected populations and characterize them as solutions of a certain partial differential equation. This allows us to obtain integral representations of these times and in turn to estimate them precisely for large populations.
    Document: We consider the SIR model and study the first time the number of infected individuals begins to decrease and the first time this population is below a given threshold. We interpret these times as functions of the initial susceptible and infected populations and characterize them as solutions of a certain partial differential equation. This allows us to obtain integral representations of these times and in turn to estimate them precisely for large populations.

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