A Study on Determination of the Growth Models Using COVID-19 Cases Between March 17 and July 12 2020 in Turkey: Cross-sectional Study

Levent Özbek
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Abstract

ABS TRACT Objective: We use the most frequently used growth functions in the literature for estimating Turkey’s cumulative number of confirmed coronavirus disease-2019 (COVID-19) cases. We analyze Brody, Bertalanffy, Logistic, Generalized Logistic, Gompertz, Richards, Negative Exponential, Stevens, and Tanaka models for determining the appropriate model. Material and Methods: The number of cases of COVID-19 in Turkey between March 17, 2020 and July 12, 2020 were included in the study. The data used in the study were obtained from Johns Hopkins University. We used the most frequently used Non-linear growth models in the literature for estimating Turkey’s cumulative number of confirmed COVID-19 cases. Matlab software was used to estimate the parameters in the models studied. non-linear least squares regression function is used in Matlab software. Results: According to the estimation results, the best fitting model is the Richards model in terms of both the mean squared error and R 2 (coefficient of determination). Conclusion: We recommend to use the Richards model in modeling the cumulative COVID-19 cases. For estimating the future cases, it will be appropriate to use the Richards model. In addition, estimates of the number of daily cases obtained from the Richards model are not compatible with the actual number of daily cases. This may occur because estimations on these growth models can
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2020年3月17日至7月12日在土耳其使用COVID-19病例确定增长模型的研究:横断面研究
目的:我们使用文献中最常用的生长函数来估计土耳其2019冠状病毒病(COVID-19)确诊病例的累积数量。我们分析了Brody、Bertalanffy、Logistic、Generalized Logistic、Gompertz、Richards、负指数、Stevens和Tanaka模型,以确定合适的模型。材料和方法:研究纳入了2020年3月17日至2020年7月12日在土耳其发生的COVID-19病例数。研究中使用的数据来自约翰霍普金斯大学。我们使用文献中最常用的非线性增长模型来估计土耳其的COVID-19确诊病例累积数量。利用Matlab软件对所研究模型中的参数进行估计。在Matlab软件中使用非线性最小二乘回归函数。结果:根据估计结果,无论是均方误差还是r2(决定系数),Richards模型都是最好的拟合模型。结论:我们建议使用Richards模型对COVID-19累积病例进行建模。为了估计未来的情况,使用理查兹模型是合适的。此外,根据Richards模型估计的每日病例数与实际的每日病例数不一致。这可能是因为对这些增长模型的估计可以
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CiteScore
0.30
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0.00%
发文量
10
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