Ghanbari A, Khordad R, Ghaderi-Zefrehei Mostafa
Department of Physics, College of Science, Yasouj University, Yasouj, 75918-74934 Iran.
Department of Animal Genetics, Yasouj University, Yasouj, 75918-74934 Iran.
Indian J Phys Proc Indian Assoc Cultiv Sci (2004). 2021;95(12):2567-2573. doi: 10.1007/s12648-020-01930-0. Epub 2021 Jan 2.
In the COVID-19 pandemic era, undoubtedly mathematical modeling helps epidemiological scientists and authorities to take informing decisions about pandemic planning, wise resource allocation, introducing relevant non-pharmaceutical interventions and implementation of social distancing measures. The current coronavirus disease (COVID-19) emerged in the end of 2019, Wuhan, China, spreads quickly in the world. In this study, an entropy-based thermodynamic model has been used for predicting and spreading the rate of COVID-19. In our model, all the epidemic details were considered into a single time-dependent parameter. The parameter was analytically determined using four constraints, including the existence of an inflexion point and a maximum value. Our model has been layout-based the Shannon entropy and the maximum rate of entropy production of postulated complex system. The results show that our proposed model fits well with the number of confirmed COVID-19 cases in daily basis. Also, as a matter of fact that Shannon entropy is an intersection of information, probability theory, (non)linear dynamical systems and statistical physics, the proposed model in this study can be further calibrated to fit much better on COVID-19 observational data, using the above formalisms.
在新冠疫情时代,毫无疑问,数学建模有助于流行病学家和政府当局就疫情规划、合理资源分配、引入相关非药物干预措施以及实施社交距离措施做出明智决策。当前的冠状病毒病(COVID-19)于2019年底在中国武汉出现,并在全球迅速传播。在本研究中,一种基于熵的热力学模型被用于预测和传播COVID-19的速率。在我们的模型中,所有疫情细节都被纳入一个单一的时间相关参数。该参数通过四个约束条件进行解析确定,包括存在一个拐点和一个最大值。我们的模型基于香农熵和假定复杂系统的最大熵产生率进行构建。结果表明,我们提出的模型与每日COVID-19确诊病例数拟合良好。此外,鉴于香农熵是信息论、概率论、(非)线性动力系统和统计物理学的交叉点,本研究中提出的模型可以使用上述形式主义进一步校准,以更好地拟合COVID-19观测数据。