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A SIQ mathematical model on COVID-19 investigating the lockdown effect
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作者 Archana Singh Bhadauria Rachana Pathak Manisha Chaudhary 《Infectious Disease Modelling》 2021年第1期244-257,共14页
This research paper aims at studying the impact of lockdown on the dynamics of novel Corona Virus Disease(COVID-19)emerged in Wuhan city of China in December 2019.Perceiving the pandemic situation throughout the world... This research paper aims at studying the impact of lockdown on the dynamics of novel Corona Virus Disease(COVID-19)emerged in Wuhan city of China in December 2019.Perceiving the pandemic situation throughout the world,Government of India restricted international passenger traffic through land check post(Liang,2020)and imposed complete lockdown in the country on 24 March 2020.To study the impact of lockdown on disease dynamics we consider a three-dimensional mathematical model using nonlinear ordinary differential equations.The proposed model has been studied using stability theory of nonlinear ordinary differential equations.Basic reproduction ratio is computed and significant parameters responsible to keep basic reproduction ratio less than one are identified.The study reveals that disease vanishes from the system only if complete lockdown is imposed otherwise disease will always persist in the population.However,disease can be kept under control by implementing contact tracing and quarantine measures as well along with lockdown if lockdown is imposed partially. 展开更多
关键词 SYSTEM STABILITY PERSISTENCE Sensitivity analysis
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