Selected article for: "disease reproduction number and SIR model"

Author: Rao, Isabelle J.; Brandeau, Margaret L.
Title: Optimal allocation of limited vaccine to minimize the effective reproduction number()
  • Cord-id: 4qxz84ih
  • Document date: 2021_6_30
  • ID: 4qxz84ih
    Snippet: We examine the problem of allocating a limited supply of vaccine for controlling an infectious disease with the goal of minimizing the effective reproduction number [Formula: see text]. We consider an SIR model with two interacting populations and develop an analytical expression that the optimal vaccine allocation must satisfy. With limited vaccine supplies, we find that an all-or-nothing approach is optimal. For certain special cases, we determine the conditions under which the optimal [Formul
    Document: We examine the problem of allocating a limited supply of vaccine for controlling an infectious disease with the goal of minimizing the effective reproduction number [Formula: see text]. We consider an SIR model with two interacting populations and develop an analytical expression that the optimal vaccine allocation must satisfy. With limited vaccine supplies, we find that an all-or-nothing approach is optimal. For certain special cases, we determine the conditions under which the optimal [Formula: see text] is below 1. We present an example of vaccine allocation for COVID-19 and show that it is optimal to vaccinate younger individuals before older individuals to minimize [Formula: see text] if less than 59% of the population can be vaccinated. The analytical conditions we develop provide a simple means of determining the optimal allocation of vaccine between two population groups to minimize [Formula: see text].

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