| Literature DB >> 35891188 |
Rapeepong Suphanchaimat1,2, Pard Teekasap3, Natthaprang Nittayasoot1, Mathudara Phaiyarom2, Nisachol Cetthakrikul2.
Abstract
Thailand is among many countries severely affected by COVID-19 since the beginning of the global pandemic. Thus, a deliberate planning of health care resource allocation against health care demand in light of the new SARS-CoV-2 variant, Omicron, is crucial. This study aims to forecast the trends in COVID-19 cases and deaths from the Omicron variant in Thailand. We used a compartmental susceptible-exposed-infectious-recovered model combined with a system dynamics model. We developed four scenarios with differing values of the reproduction number (R) and vaccination rates. In the most pessimistic scenario (R = 7.5 and base vaccination rate), the number of incident cases reached a peak of 49,523 (95% CI: 20,599 to 99,362) by day 73, and the peak daily deaths grew to 270 by day 50. The predicted cumulative cases and deaths at the end of the wave were approximately 3.7 million and 22,000, respectively. In the most optimistic assumption (R = 4.5 and speedy vaccination rate), the peak incident cases was about one third the cases in the pessimistic assumption (15,650, 95% CI: 12,688 to 17,603). In the coming months, Thailand may face a new wave of the COVID-19 epidemic due to the Omicron variant. The case toll due to the Omicron wave is likely to outnumber the earlier Delta wave, but the death toll is proportionately lower. Vaccination campaigns for the booster dose should be expedited to prevent severe illnesses and deaths in the population.Entities:
Keywords: COVID-19; Omicron; SARS-CoV-2; vaccine
Year: 2022 PMID: 35891188 PMCID: PMC9320113 DOI: 10.3390/vaccines10071024
Source DB: PubMed Journal: Vaccines (Basel) ISSN: 2076-393X
Figure 1Model framework.
List of essential parameters.
| Parameters | Unit | Value | Reference (Note) |
|---|---|---|---|
| Reproduction number | Unitless | 4.3–7.5 | Ito et al. [ |
| Population | Persons | 66.2 × 106 | National Statistical Office of Thailand [ |
| Mean infectious duration | Days | 4.6 | Hart et al. [ |
| Mean incubation period | Days | 3.2 | Helmsdal et al. [ |
| Time lag from being infected to isolation | Days | 5 | Model calibration (assume same as the Delta epidemic in Thailand in 2020) |
| Initial number of infectees | Persons | 10,000 | Model calibration (assume fourfold greater than the present incident cases) |
| Initial proportion of unvaccinated population | Unitless | 0.26 | Internal database of the Department of Disease Control |
| Initial proportion of one-dose vaccinees | Unitless | 0.09 | Internal database of the Department of Disease Control |
| Initial proportion of two-dose vaccinees | Unitless | 0.58 | Internal database of the Department of Disease Control |
| Initial proportion booster-dose vaccinees | Unitless | 0.06 | Internal database of the Department of Disease Control |
| First-dose vaccination base rate | Persons/day | 66,200 | Internal database of the Department of Disease Control (assume equaling the rate of booster dose) |
| Second-dose vaccination base rate | Persons/day | 198,600 | Internal database of the Department of Disease Control (the largest rate compared to other doses as the second shot currently being the main policy priority) |
| Booster-dose vaccination base rate | Persons/day | 66,200 | Internal database of the Department of Disease Control |
| Vaccine effectiveness against any infection for one-dose vaccination | Unitless | 0.17 | Adapted from Head and van Elsland [ |
| Vaccine effectiveness against any infection for two-dose vaccination | Unitless | 0.41 | Adapted from Head and van Elsland [ |
| Vaccine effectiveness against any infection for booster-dose vaccination | Unitless | 0.65 | Adapted from Head and van Elsland [ |
| Vaccine effectiveness against severe infection for one-dose vaccination | Unitless | 0.70 | Adapted from Head and van Elsland [ |
| Vaccine effectiveness against severe infection for two-dose vaccination | Unitless | 0.90 | Adapted from Head and van Elsland [ |
| Vaccine effectiveness against severe infection for booster-dose vaccination | Unitless | 0.95 | Adapted from Head and van Elsland [ |
| Proportion of intubated cases to existing active infectees | Unitless | 0.005 | Internal database of the Department of Disease Control (assume half of the proportion of the Delta variant) |
| Ratio of deaths per existing intubated cases | Unitless | 0.03 | Internal database of the Department of Disease Control (assume same as the ratio of the Delta variant) |
| Length of stay for non-intubated cases | Days | 10 | Internal database of the Department of Disease Control |
| Length of stay for intubated cases | Days | 21 | Internal database of the Department of Disease Control |
| Non-pharmaceutical intervention base effectiveness against any infection | Unitless | See supporting information ( | Assume being an exponential function with the incident cases |
The essential formula of the model.
| Description | Formula | Note |
|---|---|---|
| Rate of change from being susceptible to being exposed | −β × (1 − κ) × (1 − ve) × S × I1/P | β = reproduction number/infectious duration, κ = effectiveness of non-pharmaceutical intervention against any infection, ve = effectiveness of vaccine against any infection (varying by vaccine doses), S = susceptible population, I1 = non-isolated infectees, P = total population |
| Rate of change from being susceptible to being non-isolated infectious | −αE | α = 1/incubation period, E = exposed population |
| Rate of change from being non-isolated infectious to being isolated infectious | −δI1 | δ = 1/time lag from non-isolation to isolation, I1 = non-isolated infectious population |
| Rate of change from being isolated infectious to being recovered | −ζI2 | ζ = 1/length of stay; I2 = isolated infectious population (varying by severity status) |
Scenarios of interest.
| Scenario | Reproduction Number | Vaccination Rate |
|---|---|---|
| 1 | 7.5 | Base pace |
| 2 | 7.5 | Speedy pace |
| 3 | 4.3 | Base pace |
| 4 | 4.3 | Speedy pace |
Figure 2The daily incident cases by different epidemic scenarios.
Figure 3Daily deaths by different epidemic scenarios.
Figure 4The prevalent intubated cases by different epidemic scenarios.
Figure 5Cumulative case tolls by different epidemic scenarios.
Figure 6Cumulative death tolls by different epidemic scenarios.