基于简单无模型法和时间序列回归模型的泰国新冠肺炎疫情实时预测

R. Wongsathan
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引用次数: 0

摘要

2019年新型冠状病毒(COVID-19)大流行被宣布为全球健康危机。实时、准确、可预测的感染病例数模型可为政府提供医疗援助和公共卫生决策提供信息。这项工作是利用基于无模型和时间序列回归模型的简单但功能强大的方法,对大流行第一和第二阶段在泰国持续的COVID-19传播进行建模。通过曲线拟合,采用logistic函数、双曲正切函数、高斯函数的无模型方法预测新感染人数,累计总病例数,包括高峰和病毒停止(结束)日期。或者,在历史数据输入有明显的时滞的情况下,回归模型预测这些参数的时间跨度为1天到1个月。为了获得最优的预测模型,无模型方法通过遗传算法对参数进行微调,而广义最小二乘法对回归模型的参数进行更新。假设未来的趋势继续遵循过去的模式,预计患者总数约为2,689 - 3,000例。估计的病毒停止日期为2020年5月2日(使用高斯函数)、2020年5月4日(使用双曲函数)和2020年6月5日(使用逻辑函数),而峰值时间发生在2020年4月5日。此外,无模型方法适合长期预测,而回归模型适合短期预测。此外,回归模型的性能产生了高度准确的预测,RMSE较低,R2较高,可达1周。采用logistic函数、双曲正切函数和高斯函数的无模型方法预测疫情的基本测度,回归模型预测1天到1个月的基本测度,无模型方法的参数通过遗传算法进行微调
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Real-Time Prediction of the COVID-19 Epidemic in Thailand using Simple Model-Free Method and Time Series Regression Model
The novel coronavirus 2019 (COVID-19) pandemic was declared a global health crisis. The real-time accurate and predictive model of the number of infected cases could help inform the government of providing medical assistance and public health decision-making. This work is to model the ongoing COVID-19 spread in Thailand during the 1st and 2nd phases of the pandemic using the simple but powerful method based on the model-free and time series regression models. By employing the curve fitting, the model-free method using the logistic function, hyperbolic tangent function, and Gaussian function was applied to predict the number of newly infected patients and accumulate the total number of cases, including peak and viral cessation (ending) date. Alternatively, with a significant time-lag of historical data input, the regression model predicts those parameters from 1-day-ahead to 1-month-ahead. To obtain optimal prediction models, the parameters of the model-free method are fine-tuned through the genetic algorithm, whereas the generalized least squares update the parameters of the regression model. Assuming the future trend continues to follow the past pattern, the expected total number of patients is approximately 2,689 - 3,000 cases. The estimated viral cessation dates are May 2, 2020 (using Gaussian function), May 4, 2020 (using a hyperbolic function), and June 5, 2020 (using a logistic function), whereas the peak time occurred on April 5, 2020. Moreover, the model-free method performs well for long-term prediction, whereas the regression model is suitable for short-term prediction. Furthermore, the performances of the regression models yield a highly accurate forecast with lower RMSE and higher R2 up to 1-week-ahead. HIGHLIGHTS COVID-19 model for Thailand during the first and second phases of the epidemic The model-free method using the logistic function, hyperbolic tangent function, and Gaussian function  applied to predict the basic measures of the outbreak Regression model predicts those measures from one-day-ahead to one-month-ahead The parameters of the model-free method are fine-tuned through the genetic algorithm  GRAPHICAL ABSTRACT
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