| Literature DB >> 34217207 |
Lina Madaniyazi1,2, Yeonseung Chung3, Yoonhee Kim4, Aurelio Tobias2,5, Chris Fook Sheng Ng2, Xerxes Seposo2, Yuming Guo6,7, Yasushi Honda8, Antonio Gasparrini9,10,11, Ben Armstrong9, Masahiro Hashizume12,13.
Abstract
BACKGROUND: Ambient temperature may contribute to seasonality of mortality; in particular, a warming climate is likely to influence the seasonality of mortality. However, few studies have investigated seasonality of mortality under a warming climate.Entities:
Keywords: Climate change; Mortality; Seasonality; Temperature
Mesh:
Year: 2021 PMID: 34217207 PMCID: PMC8254906 DOI: 10.1186/s12199-021-00992-8
Source DB: PubMed Journal: Environ Health Prev Med ISSN: 1342-078X Impact factor: 3.674
Monthly summary of daily mean temperature and daily mortality cases averaged over 47 prefectures between 1972 and 2014 (mean ± standard deviation)
| Month | Mean temperature (°C) | All-cause mortality (cases) | Circulatory mortality (cases) | Respiratory mortality (cases) |
|---|---|---|---|---|
| January | 4.17 ±3.99 | 61.88 ±55.01 | 22.92 ±17.48 | 8.55 ±8.93 |
| February | 4.75 ±4.31 | 59.98 ±49.11 | 21.84 ±16.49 | 8.49 ±8.39 |
| March | 7.91 ±4.29 | 56.91 ±66.01 | 20.2 ±15.17 | 7.58±7.44 |
| April | 13.36 ±4.01 | 53.1 ±43.63 | 18.36 ±13.9 | 6.8 ±6.93 |
| May | 18 ±3.25 | 50.23 ±41.53 | 16.85 ±12.91 | 6.27 ±6.54 |
| June | 21.74 ±2.9 | 47.66 ±39.94 | 15.42 ±12.09 | 5.75 ±6.06 |
| July | 25.54 ±3.05 | 47.86 ±40.59 | 15.18 ±12.22 | 5.71 ±6.03 |
| August | 26.72 ±2.54 | 48.05 ±40.92 | 15.03 ±12.12 | 5.75 ±6.14 |
| September | 22.98 ±3.31 | 47.58 ±40.33 | 14.94 ±11.78 | 5.56 ±6.09 |
| October | 17.33 ±3.61 | 50.58 ±42.29 | 16.75 ±12.91 | 5.9 ±6.38 |
| November | 11.7 ±4.18 | 53.98 ±45.01 | 18.7 ±14.35 | 6.5 ±6.96 |
| December | 6.58 ±4.07 | 57.41 ±47.78 | 20.67 ±15.84 | 7.15 ±7.49 |
| Whole year | 15.12 ±8.61 | 52.91 ±46.88 | 18.05 ±14.31 | 6.66 ±7.08 |
Fig. 1Seasonality of mortality for Japan as a whole, obtained by pooling 47 prefecture-specific estimates without (blue) and with (red) temperature adjustment. The seasonality, here referring to the association between the day-of-year and mortality, is computed as the relative risk (RR) of mortality estimates at each day to the minimum mortality estimate at the trough with 95% confidence intervals (95%CIs):
Fig. 2Annual peak-to-trough ratios (PTR) with 95% confidence intervals (95% CI) for Japan as a whole, without temperature adjustment for all-cause (green), circulatory (red), and respiratory mortality (blue)
Fig. 3Prefecture-specific peak-to-trough ratios (PTR) without temperature adjustment in 1972, 1983, 1994, and 2015 for all-cause (green), circulatory (red), and respiratory mortality (blue)
Relationship between annual mean temperature (°C) and seasonality estimates*, expressed as the percent changes in temperature-unadjusted peak-to-trough ratio (95% confidence interval) for 1 °C increase in annual mean temperature
| Models | All-cause mortality | Circulatory mortality | Respiratory mortality |
|---|---|---|---|
| Unadjusted for confounders | − 1.62 (− 2.10 to − 1.19) | − 2.07 (− 2.70 to − 1.53) | − 2.25 (− 3.49 to − 1.00) |
| Adjusting for confounders§ | − 0.98 (− 1.42 to − 0.54) | − 1.39 (− 1.97 to − 0.82) | − 0.13 (− 1.4 to 1.24) |
§Confounders include relative humidity, proportion of population aged ≥ 65 years, consumer price index, and prevalence of air conditioning
*Meta-regression models were used to investigate the relationships between annual mean temperature and seasonality estimates. Temperature-unadjusted seasonality estimates for each year in each prefecture (with natural logarithm transformation of temperature-unadjusted PTR) were the outcome. The percent changes in temperature-unadjusted PTR were calculated as 100(exp(β)-1), where β is the regression coefficient for log (PTR) on annual temperature (°C)