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首页> 外文期刊>International journal of numerical methods and applications >NUMERICAL SOLUTIONS OF MATHEMATICAL MODEL FOR COVID-19 IN THE KINGDOM OF SAUDI ARABIA
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NUMERICAL SOLUTIONS OF MATHEMATICAL MODEL FOR COVID-19 IN THE KINGDOM OF SAUDI ARABIA

机译:沙特阿拉伯王国Covid-19数学模型的数值解

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The purpose of this paper is to reveal the spread rules of the COVID-19 by using numerical methods. We analyze the number of people infected with coronavirus (COVID-19) in the Kingdom of Saudi Arabia, based on data from March 19, 2020 until January 10, 2021. The parameters of the coronavirus transmission growth model are obtained by nonlinear fitting. Various epidemiological models are available to model the transmission of the disease in a given space. One model which captures essentials of the spread is the S-I-R model. The S-I-R model is a simple epidemiological model which can help us grasp some of the terminologies being used and see why this shapes the policy adopted. This paper summarizes the S-I-R epidemiological model and applies it to the situation in the Kingdom of Saudi Arabia. It looks at the effect of contact ratio and also gives us clues for the "flattening of the curve" and the number of people who will catch the disease. We try to know when the pandemic will be on a downturn and life can return to some level of normalcy.
机译:本文的目的是通过使用数值方法揭示Covid-19的扩展规则。我们在2020年3月19日至1月10日至2011年3月19日至1921年3月19日至1911年3月19日的数据,分析了在沙特阿拉伯王国感染的人数。通过非线性配件获得冠状病毒传播生长模型的参数。各种流行病学模型可用于在特定空间中模拟疾病的传播。捕获扩散本质的一个模型是S-I-R模型。 S-I-R模型是一个简单的流行病学模型,可以帮助我们掌握所使用的一些术语,并了解为什么这种塑造政策所采用的原因。本文总结了S-I-R流行病学模式,并将其应用于沙特阿拉伯王国的情况。它看起来接触比的影响,也给我们带来了“曲线的平坦化”的线索和患有这种疾病的人数。我们试图知道大流行何时将在低迷状态,生活可以恢复到某种程度的正态度。

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