| Literature DB >> 35253908 |
Joachim Schüz1, Arndt Borkhardt2, Liacine Bouaoun1, Friederike Erdmann1,3.
Abstract
Entities:
Mesh:
Year: 2022 PMID: 35253908 PMCID: PMC9087532 DOI: 10.1002/ijc.33992
Source DB: PubMed Journal: Int J Cancer ISSN: 0020-7136 Impact factor: 7.316
Numbers of incident diagnoses of acute lymphoblastic leukaemia (ALL) in 2‐6‐year‐old children in Germany in 2006, 2019 and 2020‐2024, by scenario
| Absolute number of cases (crude rates by 1 000 000 children) | ||||||||
|---|---|---|---|---|---|---|---|---|
| Scenario | Description | 2006 | 2019 | 2020 | 2021 | 2022 | 2023 | 2024 |
| No COVID‐19 | Expected situation if no pandemic lockdown had occurred | 278 (75.3) | 271 (70.1) | 284 (71.9) | 288 (71.8) | 293 (71.7) | 294 (71.6) | 293 (71.6) |
| COVID‐19 | Closure of childcare facilities during the pandemic (pE = 1 and RR = 1.25) | 278 (75.3) | 271 (70.1) | 302 | 308 | 313 | 314 | 314 |
| Excess numbers of cases between no COVID‐19 and COVID‐19 scenarios | – | – | 18 | 20 | 20 | 20 | 21 | |
Note: Absolute numbers and rates for 2006 and 2019 are based on data from the German Childhood Cancer Registry, for the years 2020 to 2024 projections are presented.
We modelled ALL incidence rates based on a Poisson regression model that changes the at‐risk population size. First, we defined by E, a binary exposure variable that takes the value 0 for children who do attend day‐care (hereinafter referred to as the “nonexposed” group) and 1 for those who do not (the “exposed” group), and defined the corresponding proportion of children, pE, not in day‐care centres and/or families. Then, we assumed that the observed number of cases can be decomposed into the sum of two Poisson‐distributed random variables: one for each of the two exposure groups. We finally used the following constrained model, D ~ Poisson (μ = lambda [PY0 + RR * PY1]), where D denotes the observed number of cases, i the calendar year (from 2006 to 2019), lambda the incidence rate, RR the relative risk, and PY0 and PY1 are person‐years (PYs) among nonexposed and exposed, respectively. RR is the relative risk defined by the risk of cancer in the exposed group compared to the nonexposed group (using the inverse of the effect from reference #9), which is estimated by the ratio of incidence rates. While the total person‐years (PY ), at time i, is decomposed into: PY = (1 − pE ) * PY + pE * PY = PY0 + PY1, the expected number of cases, μ , is equal to: lambda * ((1 − pE ) + pE * RR) * PY . We obtained an estimate of the parameter lambda with a maximum likelihood procedure. Predicted numbers of cases due to the closure of childcare facilities during the pandemic (COVID‐19 scenario) were computed using this model and assuming a prevalence pE equal to 1. For comparison, expected incidence rates if no pandemic had occurred (no COVID‐19 scenario) were also calculated using a (period‐) Poisson regression model.