Hostname: page-component-74656f9884-8r8nv Total loading time: 0 Render date: 2026-11-08T10:40:49.897Z Has data issue: false hasContentIssue false

If Long-Term Suppression is not Possible, how do we Minimize Mortality for Infectious Disease Outbreaks?

Published online by Cambridge University Press:  01 December 2023

Andreas Handel*
Affiliation:
Department of Epidemiology and Biostatistics, The University of Georgia, Athens, GA, USA
Joel C. Miller
Affiliation:
School of Computing, Engineering and Mathematical Sciences, La Trobe University, Bundoora, VIC, Australia
Yang Ge
Affiliation:
School of Health Professions, The University of Southern Mississippi, Hattiesburg, MS, USA
Isaac Chun-Hai Fung*
Affiliation:
Department of Biostatistics, Epidemiology, and Environmental Health Sciences, Jiann-Ping Hsu College of Public Health, Georgia Southern University, Statesboro, GA, USA
*
Corresponding authors: Andreas Handel; Email: ahandel@uga.edu, Isaac Chun-Hai Fung; Email: cfung@georgiasouthern.edu.
Corresponding authors: Andreas Handel; Email: ahandel@uga.edu, Isaac Chun-Hai Fung; Email: cfung@georgiasouthern.edu.
Rights & Permissions [Opens in a new window]

Abstract

Objective:

For any emerging pathogen, the preferred approach is to drive it to extinction with non-pharmaceutical interventions (NPI) or suppress its spread until effective drugs or vaccines are available. However, this might not always be possible. If containment is infeasible, the best people can hope for is pathogen transmission until population level immunity is achieved, with as little morbidity and mortality as possible.

Methods:

A simple computational model was used to explore how people should choose NPI in a non-containment scenario to minimize mortality if mortality risk differs by age.

Results:

Results show that strong NPI might be worse overall if they cannot be sustained compared to weaker NPI of the same duration. It was also shown that targeting NPI at different age groups can lead to similar reductions in the total number of infected, but can have strong differences regarding the reduction in mortality.

Conclusions:

Strong NPI that can be sustained until drugs or vaccines become available are always preferred for preventing infection and mortality. However, if people encounter a worst-case scenario where interventions cannot be sustained, allowing some infections to occur in lower-risk groups might lead to an overall greater reduction in mortality than trying to protect everyone equally.

Information

Type
Original Research
Copyright
© The Author(s), 2023. Published by Cambridge University Press on behalf of Society for Disaster Medicine and Public Health, Inc
Figure 0

Figure 1. Schematic of the model. The population is stratified into 3 age groups, children, adults, and the elderly. In each age group, individuals are initially uninfected and susceptible. Through contact with infected and infectious individuals of any age group, they can become infected. Contact rates and thus risk of infection differ between age groups. Infected individuals can either recover or die. The risk of mortality differs by age group, and in the model, is assumed to be highest for the elderly and lowest for children. See supplementary material for model details, including the equations and values for model parameters, as well as the computer codes that implement the model.

Figure 1

Figure 2. Susceptible, Infected/Infectious, Recovered, and Dead for each age class in the absence of any intervention. Children suffer the lowest number of deaths, the elderly the highest. This occurs even though the largest number of individuals in the model is in the adult category (55% adults, 25% elderly, 20% children), and can be attributed to the much higher fraction of mortality for elderly (10%) versus adults (1%) and children (0.1%) (Note the logarithmic scale for the y-axis.). More detailed information regarding settings for the model that is used to produce the figure, and full code to reproduce this and all other figures is given as supplementary data.

Figure 2

Figure 3. Total (sum of all age groups) Susceptible (A) and Infected/Infectious (B) individuals, as well as percentage deaths averted compared to the no-intervention baseline (C). The no-intervention scenario (scenario 1, red solid line) is the same as in the previous figure. The outbreak in the absence of interventions leads to a large overshoot (gray arrow), i.e., a drop among the susceptible population far below the population immunity level (solid horizontal line). In scenario 2 (dashed blue line), a strong intervention is applied to all groups, starting on day 100 after outbreak start. This is enough to drive down the outbreak while the intervention is active, thus initially strongly reducing mortality. However, once the intervention is stopped (in this simulation assumed to be after 120 days), a consecutive outbreak occurs; leading to an overshoot and drop in the number of susceptible people similar to the no-intervention scenario, and the overall number of averted deaths at the end of the outbreak is low.

Figure 3

Figure 4. Susceptible, infected, and percentage of deaths averted for a simulated outbreak. Scenarios 1 and 2 are the same as those shown in the previous figure. Scenarios 3 - 5 show interventions that preferentially prevent children, adults, and the elderly respectively, from getting infected. To ensure intervention strengths are comparable, there is always some intervention applied to the adult group. See the supplementary data for details on the model and intervention implementation.

Figure 4

Figure 5. (A) Reduction in mortality, and (B) Reduction in Years of Life lost (YLL) for the different intervention scenarios. See the supplementary data for details on the YLL computation.

Supplementary material: File

Handel et al. supplementary material 1
Download undefined(File)
File 170.5 KB
Supplementary material: File

Handel et al. supplementary material 2
Download undefined(File)
File 1.9 KB
Supplementary material: File

Handel et al. supplementary material 3
Download undefined(File)
File 2.7 KB
Supplementary material: File

Handel et al. supplementary material 4
Download undefined(File)
File 2.5 KB