Mathematics (Nov 2021)

Estimation of COVID-19 Transmission and Advice on Public Health Interventions

  • Qingqing Ji,
  • Xu Zhao,
  • Hanlin Ma,
  • Qing Liu,
  • Yiwen Liu,
  • Qiyue Guan

DOI
https://doi.org/10.3390/math9222849
Journal volume & issue
Vol. 9, no. 22
p. 2849

Abstract

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At the end of 2019, an outbreak of the novel coronavirus (COVID-19) made a profound impact on the country’s production and people’s daily lives. Up until now, COVID-19 has not been fully controlled all over the world. Based on the clinical research progress of infectious diseases, combined with epidemiological theories and possible disease control measures, this paper establishes a Susceptible Infected Recovered (SIR) model that meets the characteristics of the transmission of the new coronavirus, using the least square estimation (LSE) method to estimate the model parameters. The simulation results show that quarantine and containment measures as well as vaccine and drug development measures can control the spread of the epidemic effectively. As can be seen from the prediction results of the model, the simulation results of the epidemic development of the whole country and Nanjing are in agreement with the real situation of the epidemic, and the number of confirmed cases is close to the real value. At the same time, the model’s prediction of the prevention effect and control measures have shed new light on epidemic prevention and control.

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