| Literature DB >> 34932931 |
Jana Lasser1,2,3, Johannes Zuber4, Johannes Sorger3, Elma Dervic5, Katharina Ledebur5, Simon David Lindner5, Elisabeth Klager6, Maria Kletečka-Pulker6,7, Harald Willschke6, Katrin Stangl8, Sarah Stadtmann8, Christian Haslinger9, Peter Klimek3,5, Thomas Wochele-Thoma6,8.
Abstract
Due to its high lethality among older people, the safety of nursing homes has been of central importance during the COVID-19 pandemic. With test procedures and vaccines becoming available at scale, nursing homes might relax prohibitory measures while controlling the spread of infections. By control we mean that each index case infects less than one other person on average. Here, we develop an agent-based epidemiological model for the spread of SARS-CoV-2 calibrated to Austrian nursing homes to identify optimal prevention strategies. We find that the effectiveness of mitigation testing depends critically on test turnover time (time until test result), the detection threshold of tests and mitigation testing frequencies. Under realistic conditions and in absence of vaccinations, we find that mitigation testing of employees only might be sufficient to control outbreaks if tests have low turnover times and detection thresholds. If vaccines that are 60% effective against high viral load and transmission are available, control is achieved if 80% or more of the residents are vaccinated, even without mitigation testing and if residents are allowed to have visitors. Since these results strongly depend on vaccine efficacy against infection, retention of testing infrastructures, regular testing and sequencing of virus genomes is advised to enable early identification of new variants of concern.Entities:
Keywords: agent-based simulations; infection dynamics; long-term care facilities; mitigation testing; non-pharmaceutical interventions; nursing homes
Mesh:
Year: 2021 PMID: 34932931 PMCID: PMC8692030 DOI: 10.1098/rsif.2021.0608
Source DB: PubMed Journal: J R Soc Interface ISSN: 1742-5662 Impact factor: 4.118
Figure 1Living conditions in a ward of an Austrian nursing home. (a) Simplified floor plan of the ward with resident rooms (red), common areas (orange) and staff facilities (blue). The ward houses up to 42 residents (red figures), is staffed by 18 employees (blue figures) and corresponds to the homes described in case studies 2 and 3 (see electronic supplementary material, note S5). Contact networks for the simulations were extracted from such floor plans and information about shared tables in the canteen. (b) Rooms: up to two residents share a room and up to two rooms share a bathroom. (c) Shared table: up to six residents share a table during joint meals. (d) Shared common areas: residents living in the same ward of the home can move freely within the hallways, canteen and other common areas and regularly meet other residents. Spread of the virus by means of aerosols [36] is indicated as red clouds.
Figure 2Testability and agent states of the agent-based epidemiological model. (a) Illustration of viral load over time and detection thresholds of PCR, RT-LAMP and antigen tests reproduced after Kellner et al., [13]; Larremore et al., [53]; Wölfel et al., [45]: in our model, PCR tests can detect an infection 1 day before an agent becomes infectious, RT-LAMP tests on the day an agent becomes infectious and antigen tests 1 day after an agent becomes infectious. Individuals with greater than 103 virus copies per microlitre swab are considered infectious [45]. (b) Agents in the epidemiological model can be in the states (circles) susceptible (S), exposed (E), infectious presymptomatic (I), infectious asymptomatic (I11), infectious symptomatic (I2) and recovered (R). Possible state transitions are shown by arrows. Each of these states also exists in an isolated/quarantined version (X), preventing an agent from interacting with other agents. Transitions between states follow the individual agent's exposure durations, incubation times and infection durations.
Figure 3Outbreak sizes for different test technologies and result turnover times. Outbreak sizes are calculated as the final number of infected residents. If the index case was a resident, one is subtracted from the final outbreak number. Outbreak sizes are shown for a realistic mitigation testing scenario in which employees are tested twice per week but residents are not tested. Mean outbreak sizes and standard deviations (black bars) are shown for employee (red) and resident (blue) index cases for five different test technology and test turnover combinations. Outbreak sizes for each combination are averages over 5000 randomly initialized simulation runs each. In addition to mitigation testing, the model also implements TTI.
Figure 4Outbreak sizes for different ratios of vaccinated employees and residents. Outbreak sizes are indicated from low (yellow) to high (red) for (a) employee index cases and (b) resident index cases. Vaccination ratios for which the mean number of resident follow-up cases is less than 1 are indicated with grey borders. Outbreak sizes for each combination of (employee, resident) vaccination ratio are averages over 5000 randomly initialized simulation runs each. In addition to vaccinations, the model also implements TTI.
Figure 5Distributions of the number of infected residents for different vaccination scenarios and testing strategies. The left (red) part of the violins indicates employee index cases, the right (blue) part of the violins indicates resident index cases. (a) The testing strategy consists of TTI and preventive testing of employees two times a week with antigen tests with a same-day turnover. (b) The testing strategy consists of TTI and preventive testing of employees two times a week with PCR tests with same-day turnover. (c) The testing strategy consists of TTI only. For every testing strategy, four vaccination scenarios (no vaccination, 50% of employees, 50% of residents, 50% of employees and 90% of residents) are shown. The plot shows distributions of outbreak sizes from 5000 randomly initialized simulation runs per testing strategy and vaccination scenario.