Particle modeling of the spreading of coronavirus disease (COVID-19)

被引:24
作者
De-Leon, Hilla [1 ,2 ]
Pederiva, Francesco [1 ,3 ]
机构
[1] INFN TIFPA Trento Inst Fundamental Phys & Applica, Via Sommar 14, I-38123 Povo Tn, Italy
[2] European Ctr Theoret Studies Nucl Phys & Related, Str Tabarelle 286, I-38123 Villazzano Tn, Italy
[3] Univ Trento, Dipartimento Fis, Via Sommar 14, I-38123 Povo, Trento, Italy
关键词
COVID-19 - Population statistics;
D O I
10.1063/5.0020565
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
By the end of July 2020, the COVID-19 pandemic had infected more than 17 x 10(6) people and had spread to almost all countries worldwide. In response, many countries all over the world have used different methods to reduce the infection rate, such as case isolation, closure of schools and universities, banning public events, and forcing social distancing, including local and national lockdowns. In our work, we use a Monte Carlo based algorithm to predict the virus infection rate for different population densities using the most recent epidemic data. We test the spread of the coronavirus using three different lockdown models and eight various combinations of constraints, which allow us to examine the efficiency of each model and constraint. In this paper, we have tested three different time-cyclic patterns of no-restriction/lockdown patterns. This model's main prediction is that a cyclic schedule of no-restrictions/lockdowns that contains at least ten days of lockdown for each time cycle can help control the virus infection. In particular, this model reduces the infection rate when accompanied by social distancing and complete isolation of symptomatic patients.
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页数:7
相关论文
共 22 条
[1]   SARS-CoV-2 (COVID-19) by the numbers [J].
Bar-On, Yinon M. ;
Flamholz, Avi ;
Phillips, Rob ;
Milo, Ron .
ELIFE, 2020, 9
[2]   Likelihood of survival of coronavirus in a respiratory droplet deposited on a solid surface [J].
Bhardwaj, Rajneesh ;
Agrawal, Amit .
PHYSICS OF FLUIDS, 2020, 32 (06)
[3]  
Bliznashki S., 2020, BAYESIAN LOGISTIC GR
[4]  
Blossey R., 2019, Computational Biology: A Statistical Mechanics Perspective
[5]   Analysis of DNA sequences using methods of statistical physics [J].
Buldyrev, SV ;
Dokholyan, NV ;
Goldberger, AL ;
Havlin, S ;
Peng, CK ;
Stanley, HE ;
Viswanathan, GM .
PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS, 1998, 249 (1-4) :430-438
[6]   Epidemiologically and Socio-economically Optimal Policies via Bayesian Optimization [J].
Amit Chandak ;
Debojyoti Dey ;
Bhaskar Mukhoty ;
Purushottam Kar .
Transactions of the Indian National Academy of Engineering, 2020, 5 (2) :117-127
[7]   Modeling the role of respiratory droplets in Covid-19 type pandemics [J].
Chaudhuri, Swetaprovo ;
Basu, Saptarshi ;
Kabi, Prasenjit ;
Unni, Vishnu R. ;
Saha, Abhishek .
PHYSICS OF FLUIDS, 2020, 32 (06)
[8]   On respiratory droplets and face masks [J].
Dbouk, Talib ;
Drikakis, Dimitris .
PHYSICS OF FLUIDS, 2020, 32 (06)
[9]   On coughing and airborne droplet transmission to humans [J].
Dbouk, Talib ;
Drikakis, Dimitris .
PHYSICS OF FLUIDS, 2020, 32 (05)
[10]   Estimating the effects of non-pharmaceutical interventions on COVID-19 in Europe [J].
Flaxman, Seth ;
Mishra, Swapnil ;
Gandy, Axel ;
Unwin, H. Juliette T. ;
Mellan, Thomas A. ;
Coupland, Helen ;
Whittaker, Charles ;
Zhu, Harrison ;
Berah, Tresnia ;
Eaton, Jeffrey W. ;
Monod, Melodie ;
Ghani, Azra C. ;
Donnelly, Christl A. ;
Riley, Steven ;
Vollmer, Michaela A. C. ;
Ferguson, Neil M. ;
Okell, Lucy C. ;
Bhatt, Samir .
NATURE, 2020, 584 (7820) :257-+