| Literature DB >> 23195512 |
Nurul Alam1, Wietze Lindeboom, Dilruba Begum, Peter Kim Streatfield.
Abstract
INTRODUCTION: The association of weather and mortality have not been widely studied in subtropical monsoon regions, particularly in Bangladesh. This study aims to assess the association of weather and mortality (measured with temperature and rainfall), adjusting for time trend and seasonal patterns in Abhoynagar, Bangladesh.Entities:
Mesh:
Year: 2012 PMID: 23195512 PMCID: PMC3508913 DOI: 10.3402/gha.v5i0.19121
Source DB: PubMed Journal: Glob Health Action ISSN: 1654-9880 Impact factor: 2.640
Fig. 1Annual pattern of weekly temperature (circle) and rainfall (pyramid), 1983–2009
Fig. 2Association of temperature and mortality, after adjusting for trend and seasonality.
Linear approximation of the association of mortality with minimum, maximum and mean temperature, after adjusting for time trend and seasonality
| <25% (first quartile) | 25%–75% (2nd and 3rd quartile) | >75% (last quartile) | ||||||||
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| Temperature in °C | Tem | RR | 95% CI | RR | 95% CI | Tem > | RR | 95% CI | % DE | GCV |
| Maximum | 29.6 | −1.8 | (−4.1, −0.5) | −2.2 | (−4.1, −3.0) | 34.0 | 0.1 | (−0.2, +0.4) | 13.70 | 1.1838 |
| Minimum | 16.1 | −2.2 | (−4.1, −0.3) | −2.2 | (−3.2, −1.1) | 25.7 | 0.3 | (−0.1, +0.6) | 13.30 | 1.1892 |
| Mean | 23.0 | −2.3 | (−4.4, −0.1) | −2.4 | (−3.9, −0.9) | 29.6 | −2.3 | (−2.6, −2.0) | 13.60 | 1.1858 |
Temperature.
Change in relative risk in percent.
95% confidence interval.
Deviance explained.
Geometric coefficient of variation.
P<0.05
P<0.01
P< 0.001
Fig. 3Association of mortality with mean temperature at different time lags, after adjusting for trend and seasonality.
Associations of lag 0–1 mean temperature and mortality for sex and age groups, after adjusting for trend and seasonality, 1983–2009
| Tem | Tem | Tem | ||||||
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| Sex and age group | RR | 95% CI | RR | 95% CI | RR | 95% CI | % DE | GCV |
| Overall | −2.5 | (−3.5, −1.5) | −2.4 | (−3.9, −0.8) | −0.1 | (−0.4, +0.2) | 13.60 | 1.1858 |
| Male | −0.5 | (−3.6,+2.6) | −1.0 | (−3.2, +1.2) | −0.3 | (−0.7, +0.2) | 6.02 | 1.1757 |
| Female | −4.3 | (−7.3, −1.3) | −3.8 | (−5.9, −1.5) | 0.0 | (−0.5, +0.4) | 9.27 | 1.2252 |
| Age group | ||||||||
| Infant | −3.5 | (−10.7, +4.2) | −0.9 | (−6.2, +4.7) | 0.1 | (−0.8, +1.1) | 10.40 | 0.6085 |
| 1–4 | −3.5 | (−10.7, +4.2) | −0.9 | (−6.2, +.7) | 0.1 | (−0.8, +1.1) | 10.40 | 0.6085 |
| 5–19 | 9.0 | (0.7, +18.1) | 7.6 | (1.6, +13.9) | −0.2 | (−1.1, +0.7) | 13.60 | 1.1858 |
| 20–59 | −6.3 | (−10.6, −1.7) | −4.8 | (−8.0, −1.5) | 0.2 | (−0.4, +0.9) | 3.61 | 1.1054 |
| 60+ | −1.0 | (−4.3, +2.3) | −2.0 | (−4.3, +0.4) | −0.3 | (−0.8, +0.2) | 4.85 | 1.2109 |
Temperature.
Change in relative risk in percent.
95% confidence interval.
Deviance explained.
Geometric coefficient of variation.
P<0.05
P<0.01
P<0.001
Fig. 4Association of mortality with rainfall at different time lags, after adjusting for trend and seasonality.
Associations of mortality with lag 0–4 rainfall for sex and age groups, after adjusting for trend and seasonality, 1983–2009
| Rainfall<3 mm | Rainfall 3–14 mm | Rainfall>14 mm | ||||||
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| Sub group | RR | 95% CI | RR | 95% CI | RR | 95% CI | % DE | GCV |
| Overall | −7.0 | (−11.7, −2.1) | −1.7 | (−2.7, −0.7) | 1.2 | (0.1, +2.2) | 17.20 | 1.1275 |
| Male | −1.8 | (−8.2, +5.1) | −0.9 | (−2.1, +0.2) | 1.2 | (−0.2, +2.5) | 5.04 | 1.1925 |
| Female | −14.0 | (−19.6, −7.9) | −2.8 | (−3.9, −1.6) | 1.4 | (−0.1, +2.9) | 8.19 | 1.2288 |
| Age group | ||||||||
| Infant | −4.3 | (−13.4, +5.7) | −1.4 | (−3.1, +0.4) | 1.0 | (−1.0, +3.0) | 16.0 | 1.2438 |
| 1–4 | 3.8 | (−11.8, +22.1) | 2.2 | (−0.5, +5.0) | 3.8 | (0.7, +6.9) | 13.0 | 0.61279 |
| 5–19 | 15.7 | (−0.4, +34.3) | 4.0 | (1.3, +6.8) | −2.3 | (−5.2, +0.6) | 8.65 | 0.68735 |
| 20–59 | −10.5 | (−19.6, −0.3) | −2.2 | (−4.0, −0.4) | 2.0 | (−0.1, +4.1) | 1.75 | 1.1068 |
| 60+ | −12.0 | (−18.5, +5.0) | −3.0 | (−4.2, −1.7) | 1.7 | (0.2, +3.3) | 4.14 | 1.2463 |
Change in relative risk in percent.
95% confidence interval.
Deviance explained.
Geometric coefficient of variation.
P<0.1
P<0.05
P<0.01
P<0.001