Title of article :
A Model of Coronavirus Pandemic Spread with Lockdown and Quarantine
Author/Authors :
Mamo, D. K. Department of Mathematics - College of Natural and Computational Sciences - Debre Berhan University, Debre Berhan, Ethiopia.
Abstract :
Abstract. Globally emerged Corona Virus Disease (COVID-19), has generated multi-
ple damages in the worldwide community and caused enormous mortality. In this pa-
per, a researcher develops SLEAIQRD (Susceptible-Lockdown-Exposed-Asymptomatic-
Symptomatic-Quarantine-Recovery-Death) COVID-19 spread model. The disease-free equi-
librium globally asymptotically stable when R0 ⩽ 1. and also endemic equilibrium stable
whenever R0 > 1. COVID-19 spread dies out when R0 ⩽ 1, while the spread continue in the
community when R0 > 1. For the lockdown intervention measure, at least 30% of coverage
and competence needed to mitigate and control COVID-19 spread. Early identication, quar-
antine suspected peoples, quickly laboratory tests, and isolation of contagious individuals are
inherent for COVID-19 containment. The researcher's conclusion suggests that high coverage
of the contact tracing process is vital to stop the pandemic outbreak. Further curiously, beyond
60% exposed quarantine and a minimum of 50% isolation of infectious individuals overcome
the burden and begin to control the COVID-19 outbreak. Numerical solutions strengthen the
theoretical analysis.
Received: 10 March
Farsi abstract :
فاقد چكيده فارسي
Keywords :
COVID-19 , Lockdown , Quarantine , Stability analysis , Numerical result
Journal title :
International Journal of Mathematical Modelling and Computations