Simulation Study on Effect of Lockdown and Recovery Time on Spread of COVID-19 in High and Low-Density Areas

Moses J. Kartha, H. Pathan
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引用次数: 1

Abstract

We have carried out a Monte-Carlo simulation study of diffusion of healthy and infected disks for low and high density to understand the spread of COVID-19. Each disk has a fixed size and consists of an infecting region and is allowed to move in any random direction. When a healthy disk enters into the infecting region of the other disk, it also turns to an infected one mimicking the spread of COVID-19. Once infected it become again healthy after a fixed recovery time, τ. We show that when the density disk is low, for the low value of τ, the infected cases can be brought down to zero even without lockdown. When the lockdown is not applied, for higher values of τ, the infected cases reaches a saturation value, Ns which shows a power-law behavior, Ns ~ τβ, where β = 0.58. When the density of the system is high, the number of infected cases goes to zero only for a complete lockdown and the saturation value of infected case Ns is found independent of recovery time.
封锁和恢复时间对高密度和低密度地区COVID-19传播影响的模拟研究
为了了解COVID-19的传播情况,我们对健康磁盘和感染磁盘在低密度和高密度下的扩散进行了蒙特卡罗模拟研究。每个磁盘都有固定的大小,由一个感染区域组成,并允许向任意随机方向移动。当健康磁盘进入另一个磁盘的感染区域时,它也会变成模拟COVID-19传播的受感染磁盘。一旦感染,它在固定的恢复时间τ后又恢复健康。研究表明,当密度盘较低时,对于τ值较低,即使不封城,感染病例也可以降至零。当不施加封锁时,对于较高的τ值,感染病例达到饱和值Ns,其表现为幂律行为,Ns ~ τβ,其中β = 0.58。当系统密度较高时,感染病例数仅在完全封城时趋近于零,感染病例Ns的饱和值与恢复时间无关。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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