| Literature DB >> 35799710 |
Hyukpyo Hong1,2, Ji Yun Noh3,4, Hyojung Lee5, Sunhwa Choi6, Boseung Choi2,7, Jae Kyoung Kim1,2, Eui-Cheol Shin3,8.
Abstract
Natural infection with severe acute respiratory syndrome-coronavirus-2 or vaccination induces virus-specific immunity protecting hosts from infection and severe disease. While the infection-preventing immunity gradually declines, the severity-reducing immunity is relatively well preserved. Here, based on the different longevity of these distinct immunities, we develop a mathematical model to estimate courses of endemic transition of coronavirus disease 2019 (COVID-19). Our analysis demonstrates that high viral transmission unexpectedly reduces the rates of progression to severe COVID-19 during the course of endemic transition despite increased numbers of infection cases. Our study also shows that high viral transmission amongst populations with high vaccination coverages paradoxically accelerates the endemic transition of COVID-19 with reduced numbers of severe cases. These results provide critical insights for driving public health policies in the era of 'living with COVID-19.'Entities:
Keywords: COVID-19; Endemic transition; Immunity; SARS-CoV-2; Severity
Year: 2022 PMID: 35799710 PMCID: PMC9250866 DOI: 10.4110/in.2022.22.e23
Source DB: PubMed Journal: Immune Netw ISSN: 1598-2629 Impact factor: 5.851
Figure 1A compartmental model for COVID-19 transmission dynamics incorporating different levels of immunity and disease severity. (A) Schematic illustration for the time-course of endemic transition of the COVID-19 pandemic. (B) The population is divided into five groups: recovered after being infected or vaccinated (R); susceptible with a low probability (SL) or a high probability (SH) of experiencing severe disease when they are infected; infected with severe disease (IS), and infected with mild to moderate disease (IM). R carry both infection-preventing and severity-reducing immunities, and SL possesses only severity-reducing immunity. (C) While SH and SL can be infected with the same rate β, SL has a lower rate (lS) of progressing to severe disease (IS) compared to SH (hS) (i.e., hS>lS) due to the presence of severity-reducing immunity. IM and IS are converted to R at a rate γ. The infection-preventing and severity-reducing immunities wane at a rate of ω and ω, respectively. SH and SL can also obtain immunity by vaccination at a rate of ν.
Figure 2A higher transmission rate can reduce cases of severe disease during the late phase of endemic transition. Steady-state values of the mathematical model over the basic reproduction number (), the average number of secondary infections by an infected individual when the whole populations are susceptible, with different daily vaccination rates (ν) and efficacy of the severity-reducing immunity (). The daily vaccination rates were chosen based on the data of COVID-19 vaccination programs in each country (24). (A) As transmissibility (R0) increases, the percentage of daily infections (γIS+γIM) in the whole populations increases. (B) The percentage of daily infections classified as severe decreases as R0 increases because infection prevents waning of severity-reducing immunity (SL→SH). (C) Under strong NPIs (R0<~1.6), the percentage of severe cases in the whole population increases as R0 increases. On the other hand, under weak NPIs (R0>~1.6), the percentage of severe cases in the whole population decreases as R0 increases. (D) In summary, higher R0 increase the daily cases (green + purple) but decreases the severity rate and severe cases (purple). See Supplementary Table 2 for the parameter values.
Figure 3A higher transmission rate can accelerate the transition from the epidemic to the endemic phase without a substantial increase in severe cases. (A) The predicted dynamics of the proportion of daily infection cases in the whole population with varying R0 from 1.6 to 3.0 for initial infection-preventing immunity of 10% in the population (initial proportion of R), acquired by natural infection or vaccination. During the early phase of the endemic transition, higher R0 increases the daily infection cases. (B, C) Although the percentage of severe cases among all infections becomes lower as R0 increases (B), the surge of percentage of severe cases across the whole population dramatically increases (C). (D-F) Predicted transition dynamics are shown for higher initial infection-preventing immunity of 80% (initial proportion of R). The surge of severe cases is greatly reduced compared with when the initial immunity is 10% (F), because both infection cases (D) and rate of severe cases (E) decrease. Furthermore, higher R0 accelerates the stabilization of the number of daily cases (D) and severe cases (F). (G) Time to reach the stage when the number of severe cases fluctuates between 70% and 130% of the steady-state value. (H) The percentage of severe cases when two interventions are implemented. The red line is recalled from (F) when R0=3.0, the orange line is dynamics from reduced waning rates (ω and ω), and the blue line is dynamics from increased recovery rate (γ) and decreased probability of experiencing severe disease (hS and lS). See Supplementary Table 2 for the parameter values. (I) A graphical summary of the results. Compared with the low R0, the high R0 leads to an earlier endemic transition and a reduced severity rate and the number of severe cases.