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A Modeling Study on the Estimation of COVID-19 Daily and Weekly Cases and Reproduction Number Using the Adaptive Kalman Filter: The Example of Ziraat Bank, Turkey

机译:使用Adaptive Kalman滤波器估算Covid-19日和每周案例和再生号的建模研究:土耳其Ziraat Bank的示例

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Since the beginning of 2020, the world has been struggling with a viral epidemic (COVID-19), which poses a serious threat to the collective health of the human race. Mathematical modeling of epidemics is critical for developing such policies, especially during these uncertain times. In this study, the reproduction number and model parameters were predicted using AR(1) (autoregressive time-series model of order 1) and the adaptive Kalman filter (AKF). The data sample used in the study consists of the weekly and daily number of cases amongst the Ziraat Bank personnel between March 11, 2020, and April 19, 2021. This sample was modeled in the state space, and the AKF was used to estimate the number of cases per day. It is quite simple to model the daily and weekly case number time series with the time-varying parameter AR(1) stochastic process and to estimate the time-varying parameter with online AKF. Overall, we found that the weekly case number prediction was more accurate than the daily case number (R2 = 0.97), especially in regions with a low number of cases. We suggest that the simplest method for reproduction number estimation can be obtained by modeling the daily cases using an AR(1) model.
机译:自2020年初以来,世界一直在努力与病毒疫情(Covid-19)挣扎,这对人类的集体健康构成了严重威胁。流行病的数学建模对于开发此类策略至关重要,特别是在这些不确定时期。在该研究中,使用AR(1)(自动评出的时间序列1)和Adaptive Kalman滤波器(AKF)来预测再现数和模型参数。该研究中使用的数据样本包括在2020年3月11日至4月19日之间的Ziraat银行人员中的每周和每日案件,并在2021年4月19日之间。该样本在国家空间中建模,AKF用于估计每天的案件数量。使用时变参数AR(1)随机进程来模拟日常和每周案例编号时间序列并估计与在线AKF的时变参数进行模拟非常简单。总的来说,我们发现每周案例数预测比每日案例数(R2 = 0.97)更准确,尤其是在具有较低案例的区域。我们建议通过使用AR(1)模型建模日常情况来获得最简单的再现数估计方法。

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