| Literature DB >> 32726639 |
Mitsushi Okazawa1, Sadao Suzuki2.
Abstract
Entities:
Year: 2020 PMID: 32726639 PMCID: PMC7359811 DOI: 10.1016/j.puhe.2020.07.012
Source DB: PubMed Journal: Public Health ISSN: 0033-3506 Impact factor: 2.427
Fig. 1Graphical simulation of the ideal SIR model and equations. The thin line is the change in the fraction of uninfected population, expressed as dS(t)/dt=-βS(t)∗I(t), and the hatched line shows the change in the fraction of recovered (removed) population expressed as dR(t)/dt = γI(t). The thick line is the change in the fraction of infectious population expressed as βS(t)∗I(t) - γI(t). S(t), I(t) and R(t) are fractions of uninfected, infectious and recovered (removed) populations, respectively. β and γ are the infectious and recovery coefficients, respectively.
Fig. 2Estimated changes in the effective reproduction number Rt nationwide. Adopted from Expert Meeting on Novel Coronavirus Control Analysis of the response to novel coronavirus disease (COVID-19) and recommendation, with permission by Ministry of Health, Labour and Welfare. Green bars indicate confirmed cases of COVID19. Black bars represent COVID19 cases imported from abroad. The blue line and area are the average R(t) with the data interval and 95% confidence interval. The X-axis is the date of infection.