| Literature DB >> 32887338 |
Dario Ortega Anderez1, Eiman Kanjo1, Ganna Pogrebna2,3, Omprakash Kaiwartya1, Shane D Johnson4, John Alan Hunt5,6.
Abstract
COVID-19 has shown a relatively low case fatality rate in young healthy individuals, with the majority of this group being asymptomatic or having mild symptoms. However, the severity of the disease among the elderly as well as in individuals with underlying health conditions has caused significant mortality rates worldwide. Understanding this variance amongst different sectors of society and modelling this will enable the different levels of risk to be determined to enable strategies to be applied to different groups. Long-established compartmental epidemiological models like SIR and SEIR do not account for the variability encountered in the severity of the SARS-CoV-2 disease across different population groups. The objective of this study is to investigate how a reduction in the exposure of vulnerable individuals to COVID-19 can minimise the number of deaths caused by the disease, using the UK as a case study. To overcome the limitation of long-established compartmental epidemiological models, it is proposed that a modified model, namely SEIR-v, through which the population is separated into two groups regarding their vulnerability to SARS-CoV-2 is applied. This enables the analysis of the spread of the epidemic when different contention measures are applied to different groups in society regarding their vulnerability to the disease. A Monte Carlo simulation (100,000 runs) along the proposed SEIR-v model is used to study the number of deaths which could be avoided as a function of the decrease in the exposure of vulnerable individuals to the disease. The results indicate a large number of deaths could be avoided by a slight realistic decrease in the exposure of vulnerable groups to the disease. The mean values across the simulations indicate 3681 and 7460 lives could be saved when such exposure is reduced by 10% and 20% respectively. From the encouraging results of the modelling a number of mechanisms are proposed to limit the exposure of vulnerable individuals to the disease. One option could be the provision of a wristband to vulnerable people and those without a smartphone and contact-tracing app, filling the gap created by systems relying on smartphone apps only. By combining very dense contact tracing data from smartphone apps and wristband signals with information about infection status and symptoms, vulnerable people can be protected and kept safer.Entities:
Keywords: COVID-19; contact tracing; coronavirus; epidemiological model; infection spread modelling; personal protective equipment
Mesh:
Year: 2020 PMID: 32887338 PMCID: PMC7506567 DOI: 10.3390/s20174967
Source DB: PubMed Journal: Sensors (Basel) ISSN: 1424-8220 Impact factor: 3.576
Figure 1SIRS and SEIRS epidemiological models.
Figure 2Non-pharmaceutical interventions applied by the UK government.
Figure 3SEIR-v epidemiological model.
Description of the SEIR-v model parameters.
| Parameter | Unit | Description | Value | Comments |
|---|---|---|---|---|
|
| N People | Population | 67,838,235 [ | Total population in the UK as of 2020 |
|
| N People | Vulnerable Exposed | 2 | Vulnerable individuals exposed to the disease at the beginning of the outbreak |
|
| N People | Exposed | 4 | Non-vulnerable individuals exposed to the disease at the beginning of the outbreak |
|
| N People | Infected | 0 | Vulnerable infected individuals at the beginning of the outbreak |
|
| N People | Infected | 1 | Non-vulnerable infected individuals at the beginning of the outbreak |
|
| Days | Incubation period | 5.6 [ | |
|
| Days | Latent period | 7.5 [ | |
|
| Vulnerable deaths/Vulnerable Infected | Vulnerable Case Fatality Rate | [0.005–0.037, 95% CI]% | Case fatality rate of COVID-19 on vulnerable individuals |
|
| Non-vulnerable deaths/non-vulnerable Infected | Non-vulnerable Case Fatality Rate | [0.000007–0.000011, 95% CI]% | Case fatality rate of COVID-19 on non-vulnerable individuals |
|
| *- | Vulnerable probability | 0.2 | Probability of an individual being vulnerable to the disease |
|
| *- | Fear Factor | 0.33 | Fear factor caused by the recommendation made by the UK government for vulnerable individuals to stay at home for at least 12 weeks at the beginning of the outbreak and the widespread severity of the disease within this group |
|
| 1/(person*day) | Initial Contact Rate | [0.5–2.1, 95% CI] | Contact rate at the beginning of the outbreak |
|
| 1/(person*day) | Contact Rate 1 | [0.9–0.95, 95% CI] * | Contact rate after the mandate of case-based self-isolation |
|
| 1/(person*day) | Contact Rate 2 | [0.9–0.95, 95% CI] * | Contact rate after government encouragement for social distancing |
|
| 1/(person*day) | Contact Rate 3 | [0.75–0.85, 95% CI] * | Contact rate after schools closure |
|
| 1/(person*day) | Contact Rate 4 | [0.40–0.60, 95% CI] * | Contact rate after lockdown order and banning of public events |
|
| 1/(person*day) | Contact Rate 5 | [1.1–1.9, 95% CI] * | Contact rate after recommendation for people to go back to work |
|
| 1/(person*day) | Vulnerable Contact Rate |
| Contact rate of vulnerable individuals. |
*- Dimensionless.
Figure 4Reduction in the number of deaths as a function of the percentage decrease in β, given that this reduction is applied at the beginning of the outbreak.
Relationship between the decrease in β and the resultant number of deaths avoided when this decrease is applied from the beginning of the outbreak expressed as the mean value of the Monte Carlo simulation.
|
| 10% | 20% | 30% | 40% | 50% | 60% | 70% | 80% | 90% |
|
| 7699 | 15,512 | 23,428 | 31,434 | 39,519 | 47,671 | 55,876 | 64,122 | 72,395 |
Figure 5Reduction in the number of deaths as a function of the percentage decrease in β for the best fit model, given that this reduction is applied at the beginning of the outbreak.
Figure 6Predicted number of deaths using the best fit model vs. the number of deaths reported (real).
Figure 7Reduction in the number of deaths as a function of the percentage decrease in β, given that this reduction is applied from June 2020.
Relationship between the decrease in β and the resultant number of deaths avoided when this decrease is applied from June 2020 expressed as the mean value of the Monte Carlo simulation.
|
| 10% | 20% | 30% | 40% | 50% | 60% | 70% | 80% | 90% |
|
| 3681 | 7406 | 11,172 | 14,975 | 18,810 | 22,673 | 26,559 | 30,464 | 34,383 |
Figure 8Reduction in the number of deaths as a function of the percentage decrease in β for the best fit model, given that this reduction is applied from June 2020.
Figure 9Wristband for vulnerable people.
Figure 10A schematic of wearable-based COVID-19 proximity tracing.
Figure 11A BLE mobile app and a keyfob concept developed at Nottingham Trent University (NTU) to alert people when they are within 2 m proximity.
Figure 12Adoption Approaches.