Patanarapeelert Klot, Songprasert Wuttinant, Patanarapeelert Nichaphat
Department of Mathematics, Faculty of Science, Silpakorn University, Nakhon Pathom 73000, Thailand.
Department of Mathematics, Faculty of Applied Science, King Mongkut's University of Technology North Bangkok, Bangkok 10800, Thailand.
Trop Med Infect Dis. 2022 Oct 16;7(10):303. doi: 10.3390/tropicalmed7100303.
Quantifying the effects of control measures during the emergence and recurrence of SARS-CoV-2 poses a challenge to understanding the dynamic responses in terms of effectiveness and the population's reaction. This study aims to estimate and compare the non-pharmaceutical interventions applied in the first and second outbreaks of COVID-19 in Thailand. We formulated a dynamic model of transmission and control. For each outbreak, the time interval was divided into subintervals characterized by epidemic events. We used daily case report data to estimate the transmission rates, the quarantine rate, and its efficiency by the maximum likelihood method. The duration-specific control reproduction numbers were calculated. The model predicts that the reproduction number dropped by about 91% after the nationwide lockdown in the first wave. In the second wave, after a high number of cases had been reported, the reproduction number decreased to about 80% in the next phase, but the spread continued. The estimated value was below the threshold in the last phase. For both waves, successful control was mainly induced by decreased transmission rate, while the explicit quarantine measure showed less effectiveness. The relatively weak control measure estimated by the model may have implications for economic impact and the adaptation of people.
在严重急性呼吸综合征冠状病毒2(SARS-CoV-2)出现和复发期间,量化控制措施的效果对理解有效性方面的动态反应以及人群的反应构成了挑战。本研究旨在估计和比较泰国在新冠疫情第一波和第二波中应用的非药物干预措施。我们构建了一个传播与控制的动态模型。对于每一次疫情爆发,时间间隔被划分为以疫情事件为特征的子间隔。我们使用每日病例报告数据,通过最大似然法估计传播率、检疫率及其效率。计算了特定时间段的控制繁殖数。该模型预测,在第一波全国封锁后,繁殖数下降了约91%。在第二波疫情中,在报告了大量病例后,繁殖数在下一阶段降至约80%,但传播仍在继续。估计值在最后阶段低于阈值。对于两波疫情,成功的控制主要是由传播率下降引起的,而明确的检疫措施效果较差。模型估计的相对较弱的控制措施可能对经济影响和人们的适应情况有影响。