Selected article for: "completely susceptible population and infected people"

Author: Rajesh Ranjan
Title: Predictions for COVID-19 outbreak in India using Epidemiological models
  • Document date: 2020_4_6
  • ID: 3vntjg8d_20
    Snippet: We assume a disease-free equilibrium (DFE) for a completely susceptible population i.e. the final number of infected people is zero. In the current approach, the initial guess of γ and β are obtained by setting R(0) = 0 and then the SIR equations are solved. Details of the implementation can be found in Batista [14] . For the COVID-19 predictions in China, Batista [14] has shown that both logistic and SIR give similar results. Hence, in this st.....
    Document: We assume a disease-free equilibrium (DFE) for a completely susceptible population i.e. the final number of infected people is zero. In the current approach, the initial guess of γ and β are obtained by setting R(0) = 0 and then the SIR equations are solved. Details of the implementation can be found in Batista [14] . For the COVID-19 predictions in China, Batista [14] has shown that both logistic and SIR give similar results. Hence, in this study only SIR results are included. For this purpose, the fitViruscv19v3 code developed by McGee [15] is used.

    Search related documents:
    Co phrase search for related documents
    • China prediction and infected people: 1, 2, 3, 4, 5
    • completely susceptible population and current approach: 1
    • completely susceptible population and DFE disease free equilibrium: 1
    • completely susceptible population and disease free equilibrium: 1
    • completely susceptible population and final number: 1
    • completely susceptible population and β γ initial guess: 1
    • completely susceptible population and infected people: 1, 2, 3
    • completely susceptible population and infected people final number: 1
    • completely susceptible population and initial guess: 1
    • current approach and DFE disease free equilibrium: 1
    • current approach and disease free equilibrium: 1
    • current approach and final number: 1
    • current approach and β γ initial guess: 1
    • current approach and infected people: 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12
    • current approach and infected people final number: 1
    • current approach and initial guess: 1
    • current approach and SIR equation: 1
    • DFE disease free equilibrium and infected people final number: 1
    • DFE disease free equilibrium and initial guess: 1