Abstract
Elevated levels of particulate matter in the atmosphere are hazardous to human health and the environment. Severe particulate pollution days, with daily mean PM2.5 concentrations exceeding 150 μg m−3, occurred frequently in North China, especially during the boreal winters of 2013–2019. Severe particulate pollution generally occurs under conducive weather patterns characterized by a stable atmosphere with weak winds, under which air pollutants emitted at the surface by human activities would accumulate. The occurrence of conducive weather patterns has been attributed to variations in numerous climate factors such as Arctic sea-ice cover, sea surface temperature and atmospheric teleconnections, but the dominant climate drivers remain unclear. Here, we show that the East Atlantic–West Russia teleconnection pattern and the Victoria mode of sea surface temperature anomalies are the top two dominant climate drivers that lead to conducive weather patterns in North China through the zonal and meridional propagations of Rossby waves. Our results suggest that, with the help of seasonal forecast from climate models, indices of these two drivers can be used to predict severe particulate pollution over North China for the coming winter, enabling us to protect human health by air-quality planning.
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Main
North China, especially the Beijing–Tianjin–Hebei (BTH) region, frequently experiences severe particulate pollution days (SPPDs, days when the daily mean concentration of particulate matter <2.5 μm (PM2.5) exceeds 150 μg m−3) in boreal winter (December, January and February (DJF))1,2, which have essential impacts on visibility3, ecosystems4, human health5,6 and climate7. During January 2013, the observed PM2.5 concentrations reached as high as 680 μg m−3 in Beijing8. Although stringent clean-air regulations have since been implemented in China, and the annual mean PM2.5 concentration in China decreased by approximately 33% over 2013–20179, unexpected SPPDs still occurred in Beijing during the COVID-19 lockdown period (January–February 2020)10,11. Therefore, understanding the mechanisms responsible for the occurrence of SPPDs is important for air-quality management planning.
While their underlying cause is attributed to high anthropogenic emissions associated with rapid economic development, SPPDs generally occur under conducive weather patterns (CWPs) favourable to the formation and accumulation of pollutants12. The atmospheric circulation pattern over North China during haze days was characterized by weakened northerlies and the development of a temperature inversion in the lower troposphere13, a weakened East Asian Trough in the mid-troposphere and a northward shift of the East Asian jet in the upper troposphere14. Similar anomalous atmospheric circulation patterns were also reported in other studies1,15,16. These features of CWPs were obtained from the composite analysis of haze days, or SPPDs. Nevertheless, CWPs should be further classified to quantify the occurrence frequency of each CWP and to understand how climate drivers help shape different CWPs.
Previous studies suggested that various climate factors are correlated with variations in haze pollution throughout China on interannual to decadal timescales17. For example, the weakening of the East Asian winter monsoon increased the average concentrations of PM2.5 in North China18,19. The reduced autumn Arctic sea-ice cover was reported to result in a more stable atmosphere and hence more haze days in the following winter in eastern China20. Sea surface temperature anomalies (SSTAs) in the Pacific Ocean15,21,22,23, Atlantic Ocean21 and Indian Ocean24 were found to be linked with variations in haze days. Furthermore, teleconnections, such as the East Atlantic–West Russia (EA/WR) pattern25 and the Eurasian pattern26, cause the formation of SPPDs by inducing anomalous circulation conditions. CWPs are also projected to increase under future scenarios of climate warming1,27,28,29. However, previous studies usually focused on a single climate factor. As such, the climate factors that are predominantly responsible for most SPPDs remain unclear.
Here we show that the EA/WR teleconnection pattern is the dominant climate driver for SPPDs in BTH. We employed PM2.5 observations in BTH during DJF of 2013–2019 from the observational network of the Chinese Ministry of Ecology and Environment (Fig. 1a) and identified the CWPs for SPPDs by using a weather pattern classification approach. We then assigned historical daily DJF circulation patterns during 1979–2019 into CWPs to obtain reconstructed CWPs (R-CWPs). The most dominant climate factor was determined by the highest frequency of R-CWPs caused by that factor.
Typical CWPs for SPPDs and reconstructed historical CWPs
To identify CWPs, we selected the key meteorological variables that drive daily variations in PM2.5. Correlations of PM2.5 with various meteorological variables, including geopotential height, temperature, winds, relative humidity and sea-level pressure, were examined during DJF of 2013–2019. High correlations were found with the zonal flow of the upper troposphere at 200 hPa (U200), the geopotential heights at 500 hPa (Z500) and 850 hPa, the meridional flow at 850 hPa (V850), the vertical difference in the temperature anomalies between 850 hPa and 250 hPa, and the relative humidity at 1,000 hPa (Extended Data Fig. 1). Among these variables, U200, Z500 and V850 were ultimately selected considering that climate factors influence CWPs by changing large-scale circulations. These three parameters have also been reported to be important for the formation of SPPDs1,14,28. Assuming that the daily concentration of PM2.5 averaged over BTH (x) is related to the daily meteorological variable (y) at a grid cell following y = ax + b (where y is one of U200, Z500 and V850), maps of the regression coefficient (a) were utilized to quantify the meteorological changes in response to PM2.5 fluctuations (Extended Data Fig. 2). Then, guided by the highest positive and negative regression coefficients, the meteorological parameters in the black rectangles in Extended Data Fig. 2a–c were used to classify the CWPs.
By using U200, Z500 and V850 as identified, we classified the daily weather conditions during DJF of 2013–2019 (632 days) into 7 types (Methods, hereafter referred to as T1 through T7, shown in Extended Data Fig. 3). T1 through T7 accounted for 15.2%, 13.0%, 20.1%, 11.6%, 22.6%, 7.1% and 10.4% of the weather conditions among all 632 days. Considering the mean PM2.5 concentration, the mean PM2.5 anomalies, the number of observed SPPDs and the percentage of SPPDs among that type of wintertime days, the T5 (150.1 μg m−3, +35.2 μg m−3, 57 days and 43.5%) and T7 (154.2 μg m−3, +39.3 μg m−3, 29 days and 45.3%) were CWPs that induced the most occurrences of SPPDs, while the T1 (109.5 μg m−3, −5.3 μg m−3, 24 days and 26.7%), T2 (105.9 μg m−3, −9.0 μg m−3, 16 days and 22.2%) and T6 (116.9 μg m−3, +2.0 μg m−3, 10 days and 22.7%) patterns resulted in moderate pollution and the T3 (86.0 μg m−3, −28.9 μg m−3, 14 days and 11.4%) and T4 (79.6 μg m−3, −35.3 μg m−3, 7 days and 9.7%) patterns corresponded to relatively clean patterns (Fig. 1b and Extended Data Fig. 4). During 2013–2019, there were 157 wintertime SPPDs, of which 86 days (54.8%) occurred under T5 and T7 weather patterns (Fig. 1a). Note that anthropogenic emissions constituted another important factor for the occurrence of SPPDs. For example, SPPDs did not occur following the Chinese Spring Festival due to relatively low emission levels even though the weather patterns were CWPs.
Multidecadal data are needed to detect the dominant climate factor leading to CWPs since climate represents the long-term average of weather. On the basis of the CWPs (T5 and T7) found in the preceding (Fig. 1c–h), the long-term changes in CWPs were reconstructed by assigning the historical daily DJF weather conditions during 1979–2019 into T5 and T7 by using the smallest Euclidean distance (Methods). The frequencies of the R-CWPs over 1979–2019 show no significant trends but large interannual variations for T5, T7 and T5 + T7 (Fig. 2), which are associated with the variations in climate factors as discussed subsequently. We evaluated the R-CWPs in several ways. For 2013–2019, the R-CWPs agree with the CWPs classified using U200, Z500 and V850 (Fig. 2), with correlation coefficients of 0.97, 0.96 and 0.96 for T5, T7 and T5 + T7, respectively. The long-term record of observed PM2.5 from the US Embassy in Beijing over 2009–2019 demonstrates that the interannual variation of observed SPPDs matches that of the T5 + T7 R-CWPs. The low frequencies of observed SPPDs at the US Embassy in Beijing over 2017–2019 indicate the result of the Clean Air Action. The variations in CWPs reconstructed using the National Center for Environmental Prediction (NCEP) reanalysis over 1979–2019 resemble those of R-CWPs reconstructed by the fifth-generation reanalysis from the European Centre for Medium-Range Weather Forecasts (ERA5), with high correlation coefficients of 0.93–0.99 (Extended Data Fig. 5). Moreover, the pattern correlations between composite anomalies of the R-CWPs during 1979–2019 and those of CWPs during 2013–2019 are in the range of 0.88 to 0.99 (Extended Data Fig. 6). Considering these evaluations, we leveraged the T5 and T7 R-CWPs in 1979–2019 to identify the dominant climate factors that cause SPPDs.
Dominant climate drivers of SPPDs
We first performed correlation analyses to explore the potential linkage between climate factors and R-CWPs. Extended Data Figs. 7–9 show heat maps of the correlation coefficients between T5/T7 and 85 atmospheric indices (Supplementary Table 1) and 26 SST indices (Supplementary Table 2), respectively. We found that T5 is highly correlated with atmospheric teleconnection indices, such as the East Atlantic pattern, the EA/WR pattern and the Asian Zonal Circulation Index (Extended Data Fig. 7). By contrast, T7 is correlated mainly with the SST of the Pacific Ocean, for example, the Oyashio Current SST Index, the Kuroshio Current SST Index, the West Wind Drift Current SST Index and the NINO A SSTA Index (Extended Data Fig. 9). Hence, the dominant climate factors linked to SPPDs in BTH are examined on the basis of these two aspects. Other climate factors, including the Arctic sea ice, atmospheric teleconnections and SST over the Indian and Atlantic oceans, are excluded as described in detail in Supplementary Text 1.
Boreal winter teleconnections, such as the Pacific/North American pattern, the West Pacific pattern and the East Atlantic pattern, can be detected from the geopotential height field at 500 hPa30,31. Hence, we used the annual DJF mean 500 hPa geopotential height to regress the T5 R-CWP over the Eurasian continent from 1979 to 2019 (for each grid in the studied domain, the regression coefficient is calculated by a simple linear regression, y = ax + b, where T5 is x and the DJF mean 500 hPa geopotential height is y; thus, the regression coefficient, a, indicates the Z500 anomaly in response to changes in T5). Figure 3a shows the spatial distribution of the regression coefficient, revealing a planetary-scale stationary wave pattern extending to the North Atlantic Ocean at approximately 45° N, western Europe, central Russia and mid-latitude East Asia with alternating positive/negative anomalies. This pattern is similar to the EA/WR pattern, whose impact extends from the North Atlantic to the whole Eurasian mainland32,33. On the basis of these findings, we examined the leading modes of large-scale teleconnections from the DJF mean 500 hPa geopotential height field. The spatial distribution of the second rotated empirical orthogonal function (REOF2) mode eigenvector (Fig. 3b), which represents the EA/WR pattern, displays nearly the same structure as the regression map of the 500 hPa geopotential height on T5. A close correlation is found between T5 and the time series of the corresponding second principal component (PC2, Fig. 3c), with a statistically significant correlation coefficient of 0.76.
The EA/WR pattern is essentially tied to large-scale stationary waves, which are forced by vorticity transients in the mid-latitude Atlantic or by a diabatic heat source over the subtropical Atlantic near the Caribbean Sea33. Horizontal wave activity fluxes (Methods) at 200 hPa associated with the EA/WR pattern show that a source of the wave train is located over the mid-latitude Atlantic at approximately 40° N; the wave train propagates eastwards and branches at 15° W (Fig. 3e), whereupon one branch extends to East Asia via western Europe and western Russia, while the other branch propagates southeastwards to the Middle East via West Africa (Fig. 3e). Note that the horizontal wave activity fluxes associated with T5 display a clear wave-train pattern extending from the mid-latitude North Atlantic to East Asia through western Europe and western Russia, which closely matches the North Atlantic–Eurasian route of Rossby wave propagation associated with the EA/WR pattern (Fig. 3d). As for T5 (Fig. 1c,e,g), the northeastward-shifted jet stream acts as a wave guide for Rossby waves, motivating a weak and shallow East Asian Trough to obstruct the southward outbreak of cold air. This suggests that the EA/WR pattern is responsible for T5 CWPs over BTH. Considering that T5 is the most frequent weather pattern (accounting for 22.6% of wintertime days in 2013–2019, 21.6% of wintertime days in 1979–2019 and 36.3% of the observed SPPDs in 2013–2019), the EA/WR pattern is identified as the dominant climate factor that leads to SPPDs in BTH.
The reconstructed time series of T7 display a statistically significant relationship with the SSTAs in the North Pacific Ocean. As shown in Fig. 4a, the linear coefficients of SST regressed on the T7 R-CWPs time series exhibit a northeast–southwest-oriented dipole pattern in the North Pacific polewards of 20° N; this pattern is characterized by a band of positive anomalies extending from the western coast of North America across the Pacific to the western Bering Sea and a band of negative anomalies extending from the coast of Asia to the central North Pacific. Weak positive correlations were also found in the tropical central North Pacific (Fig. 4a). When these features are considered together, the regression map seems to display a Victoria mode (VM) SSTA34. Figure 4b shows the VM, which is defined as the EOF2 of the SSTAs in the North Pacific polewards of 20° N34,35. The spatial distribution of the VM resembles the SSTA pattern associated with T7, and the correlation coefficient between the two time series is 0.65 (Fig. 4c).
Previous studies indicated that the VM pattern imparted from the North Pacific Oscillation can induce overlaying atmospheric anomalies, leading to an anomalous wintertime zonal wind stress over the North Pacific34,36. Figure 4e shows the wave activity flux and stream function regressed on the normalized VM index at 200 hPa, illustrating that a Rossby wave train originates from the western North Pacific probably induced by heat flux anomalies associated with western-boundary currents and propagates northwards to northern East Asia and then eastwards to the high-latitude North Pacific. This corresponding Rossby wave train provides a connection between the VM and East Asian regional circulation. The Rossby wave associated with the T7 R-CWP displays a similar propagation pattern (Fig. 4d) to East Asia along the weakened and southward-shifted jet stream, leading to a weakened East Asian Trough and stable weather conditions (Fig. 1d,f). Consequently, northwesterly winds are impaired, and thus, they transport less cold and dry air to BTH during winter (Fig. 1h). The overall similarities between the T7 R-CWP and VM imply a dynamic link between the VM and SPPDs in BTH. Note that the meridional dipolar anomaly over East Asia can also be partly influenced by internal variability of Western Pacific teleconnection37. Compared with T5, T7 has a lower frequency of occurrence, accounting for 10.4% of wintertime days in 2013–2019, 10.6% of wintertime days in 1979–2019 and 18.5% of the observed SPPDs in 2013–2019.
Prediction ability of the dominant climate drivers
Since there is no linearity relationship between time series of the EA/WR and VM (R = 0.12), they can be used to predict the frequency of CWPs in BTH. A statistical scheme is established using the multi-linear regression method, y = ax1 + bx2 + c, in which two predictors (x1 and x2) denote the EA/WR and VM, while y denotes the predicted (observed) frequency of CWPs for T5 + T7, with a/b and c being regression coefficients and intercept. Both cross validation and independent hindcast were carried out to verify the capability of predicting CWPs. For cross validation, a one-year-out cross-validation approach was used, with any individual year out of 1979–2019 being the target year and the multi-linear regression established for the remaining 40 years. As for independent hindcasts, the period of 1979–2012 was used for training and another period of 2013–2019 was used for the evaluation of prediction. Figure 5a shows the 1979–2019 cross-validation test. The correlation coefficient, root mean square error and percentage of the same mathematical sign in Fig. 5a are 0.68, 7.68 days and 80.5% (33/41), respectively, indicating a proper stability of our prediction model. In Fig. 5b, the predicted CWPs by independent hindcast can successfully reproduce the interannual variability of observed CWPs in 2013–2019. The overall period 1979–2019 predictions have a significant correlation with observations, with correlation coefficient and root mean square error being 0.73 and 7.24 days (Fig. 5c), respectively. Therefore, we conclude that, with the help of seasonal forecast from climate models (Supplementary Text 2), the EA/WR and VM can be used to predict the future wintertime frequency of CWPs in BTH.
In summary, in this study, we identified the dominant climate factors that cause wintertime SPPDs in BTH. The EA/WR teleconnection pattern was found to be the dominant climate factor (inducing 36.3% of the observed SPPDs over 2013–2019) that results in CWPs for SPPDs in North China through the propagation of large-scale stationary waves originating from the mid- to high latitudes of the North Atlantic to East Asia via western Europe and western Russia. The VM SSTAs in the North Pacific Ocean were found to be the second predominant climate factor (inducing 18.5% of the observed SPPDs over 2013–2019) leading to SPPDs in North China by a wave train extending from the western North Pacific to the high-latitude North Pacific. The indices of the EA/WR and VM (Figs. 3c and 4c) can be used to predict wintertime SPPDs over BTH, offering guidance for emission reduction strategy.
Methods
Observation data
The PM2.5 data from December 2013 to February 2020 used in this study are obtained from the Chinese Ministry of Ecology and Environment. A longer record of PM2.5 dataset over 2009–2020 from the US Embassy in Beijing is also used. This dataset has been widely used in previous studies and is reported to well represent PM2.5 variation in BTH1,29,38,39,40. The daily average PM2.5 is processed and quality controlled following a previous study2. The cities with continuous PM2.5 observations since 2013 are displayed in Extended Data Fig. 1a. Daily meteorology fields, including geopotential heights and winds at different pressure levels and mean sea-level pressure, are from the fifth-generation reanalysis from ERA5 with a resolution of 2.5° × 2.5° downloaded from the Copernicus Climate Change Service (2017)41. Daily outputs from NCEP/NCAR Reanalysis 1 (NCEP1)42 and NCEP-DOE Reanalysis 2 (NCEP2)43, including U200, Z500 and V850, were also utilized to construct R-CWPs for comparison with ERA5 R-CWPs.
The observed SSTs are from the Hadley Centre44. The anomaly of a parameter on a specific day is calculated relative to the daily climatology spanning 40 years (1979–2018). The EA/WR pattern is defined as the second leading rotated empirical orthogonal function mode of the 500 hPa geopotential height in the region 15°–85° N, 70° W–140° E30,45, and its climate impact extends from eastern North America to Eurasia through wave-train propagation. The VM is defined as the second leading mode of the SST in the North Pacific Ocean (20°–61° N, 100° E–80° W).
Classification of weather patterns during SPPDs
We identify the wintertime typical weather patterns during 2013–2019 by using obliquely rotated principal component analysis in T mode (T-PCA), which is commonly used to classify circulation patterns46. This method has also been employed to investigate the circulation patterns that are conducive to particulate pollution in North China2,47,48 and the Yangtze River delta49. In this study, we use the T-PCA method in the Cost733class software package (http://cost733.met.no) to identify typical circulation patterns during DJF in BTH from 2013 to 2019. More details of the T-PCA procedure in Cost733class can be found in the literature2,50. In addition to the three key meteorological parameters of U200, Z500 and V850, we test other associated variables reported by previous studies. As shown in Extended Data Fig. 2, the regions with maximum variability of the near-surface relative humidity (RH1000, Extended Data Fig. 2d) are too regional compared with U200, Z500 and V850, leading to little influence on the classification results. The regression coefficients of the temperature inversion (Extended Data Fig. 2e) display nearly the same pattern as those of Z500 (Extended Data Fig. 2b).
The classification performance is evaluated by the explained variation and pseudo F values (Extended Data Fig. 4a). Seven weather patterns are classified, among which two conducive weather pattern types are identified. Although six classifications result in better performance from a meteorological perspective, seven types can better distinguish the CWPs (Extended Data Fig. 4b–e). After selecting the appropriate classification, historical daily DJF weather samples from 1979 to 2019 are assigned to the corresponding CWPs with the smallest Euclidean distance, which is also performed in the Cost733class software51.
Wave activity fluxes
The dynamic mechanism by which a climate factor (or pattern) leads to CWPs for the formation of SPPDs is usually a teleconnection, which can be measured by wave activities52. In this study, the horizontal wave-train flux53 is calculated by using meteorological variables (for example, geopotential height, air density and pressure level) to display the stream function (wave energy pattern) and intensity and direction of wave propagation. On the basis of the horizontal wave-train flux, we can diagnose the source and propagation direction of stationary waves that lead to CWPs for the formation of SPPDs. This approach has been widely used to examine the relationship between climate factors and circulation patterns for haze pollution in China20,21,25.
Data availability
The analytic data that support the major results are accessible at figshare (https://figshare.com/s/be3b2c64e0757e805bf7). The surface PM2.5 observations from the Chinese Ministry of Ecology and Environment can be obtained from http://106.37.208.233:20035/ and https://quotsoft.net/air/. The surface PM2.5 observations for the US Embassy in Beijing are downloaded from https://www.airnow.gov/international/us-embassies-and-consulates/#China$Beijing. The ERA5 reanalysis data are available from https://cds.climate.copernicus.eu/cdsapp#!/search. The NCEP1 renalysis data are available from https://psl.noaa.gov/data/gridded/data.ncep.reanalysis.html. The NCEP2 reanalysis data are available from https://psl.noaa.gov/data/gridded/data.ncep.reanalysis2.html. The observed sea surface temperatures from the Hadley Centre are downloaded from https://www.metoffice.gov.uk/hadobs/hadisst/data/download.html. Source data are provided with this paper.
Code availability
The Cost733class software is open source (http://cost733.met.no/).
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Acknowledgements
H.L. acknowledges the National Natural Science Foundation of China (grant nos. 42021004 and 91744311) and the Major Research Plan of the National Social Science Foundation (grant no. 18ZDA052). X.H. is supported by the National Natural Science Foundation of China (grant no. 42088101) and the Guangdong Major Project of Basic and Applied Basic Research (grant no. 2020B0301030004).
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J.L., X.H. and H.L. conceived the study. J.L. and X.H. performed the data analysis. Y.W. and W.C. contributed to interpreting the scientific questions. J.L., X.H. and H.L. wrote the draft of the manuscript. All authors contributed to discussing and improving the manuscript.
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Extended data
Extended Data Fig. 1 Correlation between daily meteorology anomalies and winter PM2.5.
a, Topographic map of the North China Plain (shading, unit: m) and locations of cities (black dots) with observed PM2.5 concentrations used in this study. b-m, Distribution of correlation coefficients between daily mean PM2.5 concentrations and daily meteorological fields during DJFs from 2013 to 2019. Stippled regions in b-m denote those areas exceeding the 95% significance level based on the Student’s t-test. The blue line is the boundary of the BTH region.
Extended Data Fig. 2 Regression between daily meteorological anomalies and winter PM2.5.
Distribution of regression coefficients between daily mean PM2.5 concentrations with daily (a) U200, (b) Z500, (c) V850, (d) RH1000 (relative humidity at 1000 hPa) and (e) Deltem_850_250 (vertical difference in the temperature anomalies between 850 hPa and 250 hPa) during DJFs from 2013 to 2019. Stippled regions denote those areas exceeding the 95% significance level based on the Student’s t-test. The blue line is the boundary of the BTH region. The black rectangles in a-c are selected regions for each variable.
Extended Data Fig. 3 Composited weather patterns for T1–T7 during the DJFs of 2013–2019.
a-bb, Composite anomalies of (a-g) U200 (units: m s−1), (h-n) Z500 (units: m), (o-u) V850 (units: m s−1), and (v-bb) pressure-longitude cross sections of the relative humidity (shadings, units: %) and temperature (contour, unit: °C) for each weather type. The gray contours in a-g are the western jet streams calculated by the DJF means of U200 from 1979 to 2018. The cross sections in v-bb are averaged over 30–40°N, and areas between the two black dashed lines denote the BTH region.
Extended Data Fig. 4 Evaluation for different classifications.
a, The explained variation (EV) and pseudo-F (PF) values for different classifications. b-e, Box and whisker plots of the average PM2.5 concentrations (b, c) and frequencies of SPPDs (d, e) under each Type for 6 (b, d) and 7 (c, e) classes in a. The red dots in boxes (b, c) denote mean PM2.5 concentrations and their values are listed below boxes. The numbers above the histograms are the frequencies of each type in DJFs during 2013–2019, and those below the histograms are the SPPDs frequencies within each type.
Extended Data Fig. 5 Long-term variations of reconstructed conducive weather patterns using different reanalysis datasets.
a-c, Time series of occurrence frequencies for the R-CWPs in winters of 1979–2019 by using the ERA5 (red), NCEP1(blue), and NCEP2 (green) reanalysis datasets, respectively. The inset texts in the top right corner of each panel denote correlation coefficients between R-CWPs with ERA5 reanalysis and R-CWPs using NCEP1 and NCEP2 reanalysis in 1979-2019, respectively.
Extended Data Fig. 6 Reconstructed conducive weather patterns for T5 and T7 over the years of 1979–2019.
a-h, Composite anomaly distributions of (a, b) U200 (units: m s−1), (c, d) Z500 (units: m), (e, f) V850 (units: m s−1) and (g, h) pressure-longitude cross sections of the relative humidity (shadings, units: %) and temperature (contour, unit: °C) for the reconstructed T5 and T7 weather types. The gray contours in a and b are the western jet streams calculated by the DJF means of U200 from 1979 to 2018. The cross sections are averaged over 30–40°N, and areas between the two black dashed lines denote the BTH region. The “Pattern corr” in a-f denote the pattern correlation between the composites in Fig. 1c-h and a-f.
Extended Data Fig. 7 Relationship between T5 and atmospheric indices.
Extended Data Fig. 8 Relationship between T7 and atmospheric indices.
Heatmap of correlation coefficients between various atmospheric indices and frequency of reconstructed T5 weather pattern.
Extended Data Fig. 9 Relationship between T5/T7 and SST indices.
Heatmap of correlation coefficients between SST indices and frequency of reconstructed T5 (top panel) and T7 (bottom panel) weather pattern.
Supplementary information
Supplementary Information
Supplementary Texts 1 and 2, Tables 1 and 2, and Figs. 1–5.
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Li, J., Hao, X., Liao, H. et al. Winter particulate pollution severity in North China driven by atmospheric teleconnections. Nat. Geosci. 15, 349–355 (2022). https://doi.org/10.1038/s41561-022-00933-2
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DOI: https://doi.org/10.1038/s41561-022-00933-2
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