2020
DOI: 10.1101/2020.05.28.20115642
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Spread of COVID-19 through Georgia, USA. Near-term projections and impacts of social distancing via a metapopulation model

Abstract: Epidemiological forecasts of COVID-19 spread at the country and/or state level have helped shape public health interventions. However, such models leave a scale-gap between the spatial resolution of actionable information (i.e. the county or city level) and that of modeled viral spread. States and nations are not spatially homogeneous and different areas may vary in disease risk and severity. For example, COVID-19 has age-stratified risk. Similarly, ICU units, PPE and other vital equipment are not equally dist… Show more

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Cited by 9 publications
(16 citation statements)
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“…Rapid, population-wide serosurveys are needed to connect case reports to localized estimates of ascertainment bias. Integrating such serosurveys at state levels or improvements in estimates of ascertainment bias using statistical or mechanistic models 30,31 could further refine variation in event risk estimates.…”
Section: Discussionmentioning
confidence: 99%
“…Rapid, population-wide serosurveys are needed to connect case reports to localized estimates of ascertainment bias. Integrating such serosurveys at state levels or improvements in estimates of ascertainment bias using statistical or mechanistic models 30,31 could further refine variation in event risk estimates.…”
Section: Discussionmentioning
confidence: 99%
“…Runge–Kutta pairs are widely used for addressing IVPs. In consequence are ideal for use in SIR models 2‐4 . Here, we will test the two approaches over some artificially produced data.…”
Section: Numerical Testsmentioning
confidence: 99%
“…Runge–Kutta (RK) pairs are widely used for addressing IVPs. In consequence are ideal for use in SIR models 2‐4 . These pairs are characterized by the extended Butcher tableau: 5,6 …”
Section: Quadratic Odesmentioning
confidence: 99%
“…In consequence are ideal for use in SIR models. [2][3][4] These pairs are characterized by the extended Butcher tableau: 5,6 , with b T ,b T , c ∈ R s , and A ∈ R s×s is strictly lower triangular with Ae = c. For advancing the solution from (t n , y n ) to t n + 1 = t n + h n , we compute two approximations each step y n + 1 ,̂n +1 to y(t n + 1 ) of orders p and p − 1, respectively, given by…”
Section: Quadratic Odesmentioning
confidence: 99%