| Literature DB >> 36187701 |
Noam Ben-Zuk1,2, Yair Daon1,2, Amit Sasson3, Dror Ben-Adi1,2,3, Amit Huppert1,4, Daniel Nevo3, Uri Obolski1,2.
Abstract
Background: New variants of SARS-CoV-2 are constantly discovered. Administration of COVID-19 vaccines and booster doses, combined with the application of non-pharmaceutical interventions (NPIs), is often used to prevent outbreaks of emerging variants. Such outbreak dynamics are further complicated by the population's behavior and demographic composition. Hence, realistic simulations are needed to estimate the efficiency of proposed vaccination strategies in conjunction with NPIs.Entities:
Keywords: COVID- 19; SARS-CoV-2; agent-based model (ABM); individual-base model; non-pharmaceutical interventions (NPIs); vaccination strategies
Mesh:
Substances:
Year: 2022 PMID: 36187701 PMCID: PMC9521355 DOI: 10.3389/fpubh.2022.966756
Source DB: PubMed Journal: Front Public Health ISSN: 2296-2565
Figure 1Illustration of the IBM framework. (A) A synthetic population was generated based on Israeli demographics. The population is divided into a hierarchy of social circles, including households and neighborhoods. Contacts between different age groups and settings, such as their household, school, or workplace, are drawn from data-informed contact matrices (35). (B) Disease progression and immunity states are imposed on each individual in the population. Orange rectangles represent exposed and infectious states, and purple rectangles represent removed states. Transition rates between the states are denoted with their parameters, which are given in Table 1.
Relevant parameters and estimated distribution.
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| Latent period (E to IP/Is; in days) | ~ | ( |
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| Duration of preclinical (incubating) infectiousness (days) | ~ | ( |
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| Duration of clinical (symptomatic) infectiousness (days) | ~ | ( |
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| Duration of subclinical (asymptomatic) infectiousness (days) | ~ | ( |
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| The effective reproductive number of new variants | 3 (2.5, 3.5 as sensitivity analyses) | Calculated from the base infectiousness ( |
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| Probability of infection per contact | Calculated from R0 | See details in |
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| Probability of clinical symptoms for an infected individual from age group | Shown in | See details in |
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| Relative infectiousness of subclinical cases | 50% | As assumed in ( |
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| Number of age- | POLYMOD contact matrix | ( |
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| Vaccination efficacy against infection and hospitalizations | 90% | ( |
| Sensitivity of | 70% | ( | |
| Reduction in contacts due to social distancing | Household contacts increase by 25%, workplace contacts reduce by 25% and within neighborhood contacts reduce by 25%. | As assumed in ( |
The gamma distribution parameterization corresponds to (mean, shape).
Figure 2Typical outbreak dynamics under different vaccination strategies and demographic structures. The cumulative number of new infections per 100 k (A,B), hospitalizations per 100k (C,D), and Rt (E,F), are shown. The left and right-hand columns present the results under the demography of Bnei Brak and Holon, respectively. Each panel presents the daily mean of 500 simulations, and the shaded regions around the curves represent the standard error of the mean.
Figure 3Examining the efficiency of the two main NPIs. Each panel shows violin plots of the number of infected (A,B) or hospitalized (C,D) per 100 k individuals at the end of 500 simulations. The plots are further stratified by the application of the Asymptomatic Detection (A,C) or Household Isolation (B,D) interventions.
Figure 4Applying vaccination strategies uniformly and differentially between demographics. Colors represent the mean hospitalizations (top) and infections (bottom) per 100 k individuals, combined for both demographic compositions. Results are shown using either the same vaccination strategy in both demographic compositions or the best strategy for each demographic composition, under Household Isolation (left) or Asymptomatic Detection (right). The numbers represent the mean of 500 simulations per scenario. The vaccination strategies are sorted according to the total hospitalizations. The General Descending strategy is highlighted as it is the most commonly used strategy in most countries. ND, Neighborhood Descending; NA, Neighborhood Ascending, and GD, General Descending.