Each region shows the cost-savings realized in a campaign that maintains seroprevalence at the 0.5 herd immunity threshold. Subfigures show model output when host home range is 1 km2 (panel a: k = 0.01) and 10 km2 (panel b: k = 0.1). Regions are bounded above and below by the reduction in costs that occur when the duration of vaccine infection is 1 year (δv = 1), and 1 month (δv = 12). The red line depicts the fractional reduction in vaccine baits predicted by the spatially homogeneous model. Other parameters: d = 0.416 yr−1, ξ = 0.25 km, Cf = 18.16 km−1, Cb = 2.12.</p
Background: The ongoing yellow fever (YF) epidemic in Angola strains the global vaccine supply, prom...
<p>Each plot shows the median (diamonds) and 95% predictive interval for the proportion of cases ave...
<p>Panel A shows the optimal vaccination rate that minimizes the total attack rate and how it depend...
The red dashed line shows the reduction in vaccine baits predicted for a homogeneous population. Oth...
Lines indicate the minimal vaccine transmission that augments spatially averaged seroprevalence to t...
With a flight-line spacing of 0.5 km, 0.013 ≤ κ ≤ 0.13 corresponds to host home ranges between 1 km2...
<p>The solid blue line shows the optimal fraction of the available vaccine allocated to the smaller ...
The impact of the next influenza pandemic may be mitigated by inducing immunity in individuals prior...
<p>Colors in each panel represent the cumulative incidence ratio, comparing cumulative incidence amo...
<p>In the upper plot, The basic reproductive number when the optimal vaccination policy is used is s...
The aim of the study is to find a quantitative relationship between antigenic distances (AD) and vac...
<p>Results calculated using numerical solutions with <i>R</i><sub>0,<i>w</i></sub> = 1.5 and <i>γ</i...
Given immunization budget b = 5% of the entire population, for each immunization type, 5000 simulati...
<p>Proportions of infected premises (A), animals culled (B) and cattle culled (C) that would be save...
<p>The stochastic combined mean final epidemic size 〈<i>E</i>〉 as a function of the fractional alloc...
Background: The ongoing yellow fever (YF) epidemic in Angola strains the global vaccine supply, prom...
<p>Each plot shows the median (diamonds) and 95% predictive interval for the proportion of cases ave...
<p>Panel A shows the optimal vaccination rate that minimizes the total attack rate and how it depend...
The red dashed line shows the reduction in vaccine baits predicted for a homogeneous population. Oth...
Lines indicate the minimal vaccine transmission that augments spatially averaged seroprevalence to t...
With a flight-line spacing of 0.5 km, 0.013 ≤ κ ≤ 0.13 corresponds to host home ranges between 1 km2...
<p>The solid blue line shows the optimal fraction of the available vaccine allocated to the smaller ...
The impact of the next influenza pandemic may be mitigated by inducing immunity in individuals prior...
<p>Colors in each panel represent the cumulative incidence ratio, comparing cumulative incidence amo...
<p>In the upper plot, The basic reproductive number when the optimal vaccination policy is used is s...
The aim of the study is to find a quantitative relationship between antigenic distances (AD) and vac...
<p>Results calculated using numerical solutions with <i>R</i><sub>0,<i>w</i></sub> = 1.5 and <i>γ</i...
Given immunization budget b = 5% of the entire population, for each immunization type, 5000 simulati...
<p>Proportions of infected premises (A), animals culled (B) and cattle culled (C) that would be save...
<p>The stochastic combined mean final epidemic size 〈<i>E</i>〉 as a function of the fractional alloc...
Background: The ongoing yellow fever (YF) epidemic in Angola strains the global vaccine supply, prom...
<p>Each plot shows the median (diamonds) and 95% predictive interval for the proportion of cases ave...
<p>Panel A shows the optimal vaccination rate that minimizes the total attack rate and how it depend...