Mathematical Modeling and Its Methodological Approach: Application to Infectious Disease

O. Abiodun, A. Olukayode, J. Ndako
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Abstract

Mathematical models are very important in all of the natural sciences, and they are becoming more and more important in the social sciences too. They also offer a quantitative context for explaining, making predictions, and making decisions in almost every area of life, such as controlling the spread of a disease, managing resources, and making decisions in sports. This study shows numerous frameworks and perspectives adopted for modelling infectious disease using mathematical modelling. This work introduces a general modeling paradigm that has been shown to be beneficial for modeling complex scientific systems for biological purposes. We highlight the most important methodology, tactics, and interconnections of these approaches. In addition, the significance, key characteristics, and methodology of mathematical modeling are discussed. This is a theoretical study that other epidemic and pandemic model researchers may find valuable.
数学建模及其方法论:在传染病中的应用
数学模型在所有自然科学中都非常重要,在社会科学中也变得越来越重要。它们还提供了一个定量的背景,用于解释、预测和在生活的几乎每个领域做出决定,例如控制疾病的传播、管理资源和在体育运动中做出决定。这项研究显示了许多框架和观点采用数学建模传染病。这项工作介绍了一种通用的建模范式,该范式已被证明有利于为生物学目的建模复杂的科学系统。我们强调了这些方法中最重要的方法、策略和相互联系。此外,还讨论了数学建模的意义、关键特征和方法。这是一个理论研究,其他流行病和大流行模型的研究人员可能会发现有价值。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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