Dynamic parameterization of a modified SEIRD model to analyze and forecast the dynamics of COVID-19 outbreaks in the United States

被引:2
作者
Davarci, Orhun O. [1 ,2 ]
Yang, Emily Y. [1 ]
Viguerie, Alexander [3 ]
Yankeelov, Thomas E. [1 ,2 ,4 ,5 ,6 ,7 ]
Lorenzo, Guillermo [1 ,8 ]
机构
[1] Univ Texas Austin, Oden Inst Comp Engn & Sci, 201 E 24th St, Austin, TX 78712 USA
[2] Univ Texas Austin, Dept Biomed Engn, Austin, TX USA
[3] Gran Sasso Sci Inst, Laquila, Italy
[4] Univ Texas Austin, Dell Med Sch, Livestrong Canc Inst, Austin, TX USA
[5] Univ Texas Austin, Dept Diagnost Med, Austin, TX USA
[6] Univ Texas Austin, Dept Oncol, Austin, TX USA
[7] MD Anderson Canc Ctr, Dept Imaging Phys, Houston, TX USA
[8] Univ Pavia, Dept Civil Engn & Architecture, Pavia, Italy
关键词
COVID-19; Infectious diseases; Mathematical epidemiology; Modified SEIRD model; Dynamic parameterization; Data-informed modeling; EPIDEMIC;
D O I
10.1007/s00366-023-01816-9
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
The rapid spread of the numerous outbreaks of the coronavirus disease 2019 (COVID-19) pandemic has fueled interest in mathematical models designed to understand and predict infectious disease spread, with the ultimate goal of contributing to the decision making of public health authorities. Here, we propose a computational pipeline that dynamically parameterizes a modified SEIRD (susceptible-exposed-infected-recovered-deceased) model using standard daily series of COVID-19 cases and deaths, along with isolated estimates of population-level seroprevalence. We test our pipeline in five heavily impacted states of the US (New York, California, Florida, Illinois, and Texas) between March and August 2020, considering two scenarios with different calibration time horizons to assess the update in model performance as new epidemiologic data become available. Our results show a median normalized root mean squared error (NRMSE) of 2.38% and 4.28% in calibrating cumulative cases and deaths in the first scenario, and 2.41% and 2.30% when new data are assimilated in the second scenario, respectively. Then, 2-week (4-week) forecasts of the calibrated model resulted in median NRMSE of cumulative cases and deaths of 5.85% and 4.68% (8.60% and 17.94%) in the first scenario, and 1.86% and 1.93% (2.21% and 1.45%) in the second. Additionally, we show that our method provides significantly more accurate predictions of cases and deaths than a constant parameterization in the second scenario (p < 0.05). Thus, we posit that our methodology is a promising approach to analyze the dynamics of infectious disease outbreaks, and that our forecasts could contribute to designing effective pandemic-arresting public health policies.
引用
收藏
页码:813 / 837
页数:25
相关论文
共 50 条
[21]   A novel reliability-based regression model to analyze and forecast the severity of COVID-19 patients [J].
Bakhtiarvand, Negar ;
Khashei, Mehdi ;
Mahnam, Mehdi ;
Hajiahmadi, Somayeh .
BMC MEDICAL INFORMATICS AND DECISION MAKING, 2022, 22 (01)
[22]   Quickest Detection and Forecast of Pandemic Outbreaks: Analysis of COVID-19 Waves [J].
Soldi, Giovanni ;
Forti, Nicola ;
Gaglione, Domenico ;
Braca, Paolo ;
Millefiori, Leonardo M. ;
Marano, Stefano ;
Willett, Peter K. ;
Pattipati, Krishna R. .
IEEE COMMUNICATIONS MAGAZINE, 2021, 59 (09) :16-22
[23]   SEIRD model to study the asymptomatic growth during COVID-19 pandemic in India [J].
Saptarshi Chatterjee ;
Apurba Sarkar ;
Mintu Karmakar ;
Swarnajit Chatterjee ;
Raja Paul .
Indian Journal of Physics, 2021, 95 :2575-2587
[24]   The mathematical and machine learning models to forecast the COVID-19 outbreaks in Bangladesh [J].
Babu, Md. Ashraful ;
Ahmmed, Md. Mortuza ;
Ferdousi, Amena ;
Mostafizur Rahman, M. ;
Saiduzzaman, Md. ;
Bhatnagar, Vaibhav ;
Raja, Linesh ;
Poonia, Ramesh Chandra .
JOURNAL OF INTERDISCIPLINARY MATHEMATICS, 2022, 25 (03) :753-772
[25]   SEIRD model to study the asymptomatic growth during COVID-19 pandemic in India [J].
Chatterjee, Saptarshi ;
Sarkar, Apurba ;
Karmakar, Mintu ;
Chatterjee, Swarnajit ;
Paul, Raja .
INDIAN JOURNAL OF PHYSICS, 2021, 95 (12) :2575-2587
[26]   A Multiscale Model of COVID-19 Dynamics [J].
Wang, Xueying ;
Wang, Sunpeng ;
Wang, Jin ;
Rong, Libin .
BULLETIN OF MATHEMATICAL BIOLOGY, 2022, 84 (09)
[27]   Dynamics of the COVID-19 epidemic in urban and rural areas in the United States [J].
Cuadros, Diego F. ;
Branscum, Adam J. ;
Mukandavire, Zindoga ;
Miller, F. DeWolfe ;
MacKinnon, Neil .
ANNALS OF EPIDEMIOLOGY, 2021, 59 :16-20
[28]   COVID-19 and Leisure in the United States [J].
Anderson, Stephen .
WORLD LEISURE JOURNAL, 2020, 62 (04) :352-356
[29]   The impact of mask-wearing and shelter-in-place on COVID-19 outbreaks in the United States [J].
Zhang, Kevin ;
Vilches, Thomas N. ;
Tariq, Mehreen ;
Galvani, Alison P. ;
Moghadas, Seyed M. .
INTERNATIONAL JOURNAL OF INFECTIOUS DISEASES, 2020, 101 :334-341
[30]   Prediction of COVID-19 Trend in India and Its Four Worst-Affected States Using Modified SEIRD and LSTM Models [J].
Bedi P. ;
Dhiman S. ;
Gole P. ;
Gupta N. ;
Jindal V. .
SN Computer Science, 2021, 2 (3)