论文标题

从COVID-19发病率数据进行建模见解:第一部分 - 比较不同大小的人群之间的covid-19案例

Modeling Insights from COVID-19 Incidence Data: Part I -- Comparing COVID-19 Cases Between Different-Sized Populations

论文作者

Wilkinson, Ryan, Roper, Marcus

论文摘要

比较在COVID-19中如何遭受不同人口的苦难是对公共政策和社会不平等如何影响COVID-19案件的数量和严重性的核心部分。但是,从一个亚种群到另一个亚种群,包括在同一城市的社区之间,共同19的发病率可能会有所不同。同时,尽管流行病学异质性在疾病传播的数学模型中越来越有代表性,将这些模型拟合到案例数的真实数据中提出了巨大的挑战,而解释这些模型以回答诸如:哪些公共卫生政策以下问题的挑战也是如此?哪些社会牺牲最值得做出?在这里,我们通过在2020年3月至2021年3月之间将案例激增分组为具有相似动力的组,将COVID-19案例曲线进行比较。我们推进了这样一个假设,即每种激增都是由共同与个体的相互群体的亚群驱动的,并使检测到该人群的大小在我们的聚类算法中成为一步。聚类表明,每个状态中的案例轨迹都符合原型动力学的少数数字(4-6)之一。我们的结果表明,尽管Covid-19在不同状态的传播是异质的,但疾病的传播中存在基本的普遍性,而数学复杂性降低的模型可能仍可预测。这些普遍性也被证明对学校的关闭非常强大,我们选择这是一种普遍但高的社会成本,公共卫生的措施。

Comparing how different populations have suffered under COVID-19 is a core part of ongoing investigations into how public policy and social inequalities influence the number of and severity of COVID-19 cases. But COVID-19 incidence can vary multifold from one subpopulation to another, including between neighborhoods of the same city, making comparisons of case rates deceptive. At the same time, although epidemiological heterogeneities are increasingly well-represented in mathematical models of disease spread, fitting these models to real data on case numbers presents a tremendous challenge, as does interpreting the models to answer questions such as: Which public health policies achieve the best outcomes? Which social sacrifices are most worth making? Here we compare COVID-19 case-curves between different US states, by clustering case surges between March 2020 and March 2021 into groups with similar dynamics. We advance the hypothesis that each surge is driven by a subpopulation of COVID-19 contacting individuals, and make detecting the size of that population a step within our clustering algorithm. Clustering reveals that case trajectories in each state conform to one of a small number (4-6) of archetypal dynamics. Our results suggest that while the spread of COVID-19 in different states is heterogeneous, there are underlying universalities in the spread of the disease that may yet be predictable by models with reduced mathematical complexity. These universalities also prove to be surprisingly robust to school closures, which we choose as a common, but high social cost, public health measure.

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