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Does a lag-structure of temperature confound air pollution-lag-response relation? Simulation and application in 7 major cities, Korea (1998-2013)

Authors
Kim, HonghyokBell, Michelle L.Lee, Jong-Tae
Issue Date
11월-2017
Publisher
ACADEMIC PRESS INC ELSEVIER SCIENCE
Keywords
PM10; Temperature; Mortality; Lag effects; Simulation study
Citation
ENVIRONMENTAL RESEARCH, v.159, pp.531 - 538
Indexed
SCIE
SCOPUS
Journal Title
ENVIRONMENTAL RESEARCH
Volume
159
Start Page
531
End Page
538
URI
https://scholar.korea.ac.kr/handle/2021.sw.korea/81779
DOI
10.1016/j.envres.2017.08.047
ISSN
0013-9351
Abstract
Background: Temperature must be controlled when estimating the associations of short-term exposure to air pollution and mortality. Given that multi-country studies have implied temperature has lagged effects, we aim to explore confounding by temperature-lag-response and investigate PM10-lag-mortality relation in 7 cities, Korea. Methods: In a simulation study, we compared the performance of different methods to control for: the same day temperature, a lagged temperature and distributed lags of temperature. In a real data study, we explored PM10-lag-mortality relation in 7 cities using these different methods. Results: We confirmed that a model with insufficient control of temperature offers a biased estimate of PM10 risk. The degree of bias was from - 82% to 95% in simulation settings. A real data study shows estimates among different models by temperature adjustments and PM10 lag variables ranging from - 0.3% to 0.4% increase in the risk of all-cause mortality, with a 10 mu g/m(3) increase in PM10. Controlling for temperature as distributed lags for 21 days provided 0.25% (95% CI: 0.1, 0.4) increase in the risk of all-cause mortality. Conclusions: A lag structure of temperature can confound the air pollution-lag-response relation. Temperature-lag-response relation should be evaluated when estimating air pollution-lag-response relation. As a corollary, air pollution and temperature risk in mortality can be estimated using the same regression model.
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