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. 2020 Aug 24;191:110129. doi: 10.1016/j.envres.2020.110129

Table 1.

Summary table reporting reviewed results on the association between COVID-19 cases/deaths and air pollution (PM2.5, PM10 and NO2).

References Period Area of Study Aim Data analysis PM2.5 PM10 NO2
Zhu et al. (2020) From Jan 23rd to Feb 29th 120 cities of China Temporal association between daily confirmed cases and air pollution (PM2.5, PM10 and NO2) Generalized Additive Model (GAM) A 10-μg/m3 PM2.5 increase (lag0–14) was associated with a 2.24% increase of daily confirmed new cases A 10-μg/m3 PM10 increase (lag0–14) was associated with a 1.76% increase of daily confirmed new cases A 10-μg/m3 NO2 increase (lag0–14) was associated with a 6.94% increase in daily confirmed new cases
Jiang et al. (2020) From Jan 25th to Feb 29th Wuhan, XiaoGan and HuangGang (China) Temporal association between daily confirmed cases and air pollution (PM2.5, PM10 and NO2) Multivariate Poisson regression Wuhan (RR = 1.036, CI:1.032–1.039); XiaoGan (RR = 1.059, CI = 1.046–1.072); HuangGang (RR = 1.144, CI = 1.12–1.169) Wuhan (RR = 0.964, CI: 0.961–0.967); XiaoGan (RR = 0.961, CI = 0.950–0.972); HuangGang (RR = 0.915, CI = 0.896–0.934) Wuhan (RR = 1.056, CI: 1.053–1.059); XiaoGan (RR = 1.115, CI = 1.095–1.136); HuangGang (no association found)
Li et al. (2020) From Jan 26th to Feb 29th in 2020 Wuhan and XiaoGan Temporal association between daily confirmed cases and air pollution PM2.5, PM10 and NO2) Simple linear regression Wuhan (R2 = 0.174, p < 0.05); XiaoGan (R2 = 0.23, p < 0.01). Wuhan (R2 = 0.105; p > 0.05); XiaoGan (R2 = 0.158, p < 0.05). Wuhan (R2 = 0.329, p < 0.001); XiaoGan (R2 = 0.158, p < 0.05).
Yao et al. (2020) Data up to March 22nd 49 cities of China Spatial association between fatality rate and air pollution (PM2.5 and PM10) Multiple linear regression χ2 = 15.25, p = 0.004; A 10 μg/m3 increase in PM2.5 was associated with a 0.24% (0.01%–0.48%) increase in fatality rate χ2 = 13.53, p = 0.009; A 10 μg/m3 increase in PM10 was associated with a 0.26% (0.00%–0.51%) increase in fatality rate /
Ogen (2020) Data up to the end of Feb 66 administrative regions in Italy, Spain, France and Germany Spatial association between deaths counts and air pollution (NO2) Descriptive analysis: percentage of deaths in three NO2 μmol/m2concentration range (0–50; 50–100; 100–300) / / 83% of fatality cases are associated with NO2 > 100 μmol/m2
Zoran et al. (2020a) From Jan 1st to Apr 30th Milan (Italy) Temporal association between total cases, daily confirmed cases and total deaths and air pollution (PM2.5 and PM10) Pearson coefficient correlation R = −0.39; R = 0.25; R = −0.53 R = −0.30; R = 0.35; R = −0.49 /
Zoran et al. (2020b) From Jan 1st to Apr 30th Milan (Italy) Temporal association between total cases, daily confirmed cases and total deaths and air pollution (NO2) Pearson coefficient correlation / / R = −0.55; R = −0.35; R = −0.58
Bontempi (2020b) From Feb 10th to March 12th 7 provinces of Lombardy, Italy; 6 provinces of Piedmont, Italy; Spatial description of PM10 exceedances versus COVID-19 cases Descriptive analysis: Number of days of PM10 exceeding 50 μg/m3 and COVID-19 incidence / Lombardy: PM10 exceeding between 0 and 8, COVID-19 incidence % between 0,03 and 0,49. Piedmont: PM10 exceeding between 3 and 12, COVID-19 incidence % between 0,01 and 0,03. /
Coccia (2020b) Data up to April 7th 55 Italian Provinces Spatial association between confirmed cases and air pollution (PM10) Hierarchical multiple regression model / COVID-19 in North Italy has a high association with air pollution of cities measured with days exceeding the limits set for PM10 /
Fattorini and Regoli (2020) Data up to April 27th 71 Italian provinces Spatial association between total confirmed cases and air pollution (PM2.5, PM10 and NO2) Pearson regression coefficient analysis R2 = 0.340; p < 0.01 R2 = 0.267; p < 0.01 R2 = 0.247; p < 0.01
Frontera et al. (2020) Data up to 31st March Italian regions Spatial association between total confirmed cases and air pollution (PM2.5) Pearson regression coefficient analysis R2 = 0.64; p < 0.01 / /
Frontera et al. (2020) Data up to 31st March Italian regions Spatial association between deaths and air pollution (PM2.5) Pearson regression coefficient analysis R2 = 0.53; p < 0.05 / /
Wu et al. (2020) Data up to April 04th 3000 counties in the U.S.A. Prediction of risk of COVID-19 deaths in the long-term average exposure to fine particulate matter (PM2.5) Zero-inflated negative binomia models Long-term exposure increase of 1 μg/m3 in PM2.5 is associated with a 15% increase in the COVID-19 death rate. / /
Adhikari and Yin (2020) From March 1st to Apr 20th Queens county, New York (U.S.A) Temporal association between daily confirmed cases and total deaths and air pollution (PM2.5) Negative binomial regression model Estimate on cases values = −0.4029 (CI%: 0.6478–0.6896); Estimate on deaths value = −0.1151 (CI%: 0.7966–0.9971) / /
Bashir et al. (2020) From March 4th to April 24th California Association between confirmed cases and air pollution (PM2.5, PM10 and NO2) Spearman and Kendall correlation tests Kendall r (−0.359); Spearman r (−0.453) Kendall r (−0.287); Spearman r (−0.375) Kendall r (−0.514); Spearman r (−0.736)
Bashir et al. (2020) From March 4th to April 24th California Association between deaths and air pollution (PM2.5, PM10 and NO2) Spearman and Kendall correlation tests Kendall r (−0.339); Spearman r (−0.429) Kendall r (−0.267); Spearman r (−0.350) Kendall r (−0.485); Spearman r (−0.731)
Vasquez-Apestegui et al. (2020) Data up to June 12th 24 districts of Lima, Perù Spatial association between total confirmed cases and air pollution (PM2.5) Multivariate regression model Crude coefficient = 0.083, p < 0.05 / /
Vasquez-Apestegui et al. (2020) Data up to June 12th 24 districts of Lima, Perù Spatial association between deaths and air pollution (PM2.5) Multivariate regression model Crude coefficient = 0.0016, p < 0.01 / /
Vasquez-Apestegui et al. (2020) Data up to June 12th 24 districts of Lima, Perù Spatial association between case fatality rate and air pollution (PM2.5) Multivariate regression model Crude coefficient = −0.014, p > 0.05 / /