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Article

The Correlation Between Surface Temperature and Surface PM2.5 in Nanchang Region, China

1
Changsha General Survey of Natural Resources Center, China Geological Survey, Changsha 410600, China
2
Jiangxi Academy of Forestry, Nanchang Urban Ecosystem Research Station, Nanchang 330013, China
3
School of Forestry and Prataculture, Ningxia University, Ningxia Yinchuan Urban Ecosystem Research Station, Yinchuan 750021, China
4
Department of Ecology and Environment of Jiangxi Province, Nanchang 330013, China
5
College of Forestry, Jiangxi Agricultural University, Nanchang 330013, China
*
Authors to whom correspondence should be addressed.
Atmosphere 2025, 16(4), 411; https://doi.org/10.3390/atmos16040411
Submission received: 1 March 2025 / Revised: 25 March 2025 / Accepted: 28 March 2025 / Published: 31 March 2025
(This article belongs to the Section Air Quality)

Abstract

:
PM2.5 plays a significant role in urban climate, especially as urban development accelerates. In this study, surface PM2.5, skin temperature, surface air temperature, net longwave radiation, net shortwave radiation, sensible heat flux, and latent heat flux were directly analyzed in Nanchang from 2020 to 2022. The results indicate that PM2.5 in Nanchang is highest during winter and lowest in summer. On an annual scale, surface PM2.5 reduces skin and surface air temperatures at a rate of 0.75 °C/(μg m−3) by decreasing net solar radiation and increasing net longwave radiation at night. Conversely, it increases air temperature by absorbing radiation, leading to a surface inversion. Furthermore, surface PM2.5 influences surface air and skin temperatures by modulating the latent heat fluxes.

1. Introduction

PM2.5 is one of the major air pollutants in Chinese cities, primarily emitted from fossil fuel combustion in industrial areas and anthropogenic emissions in densely populated regions. It significantly affects local air quality, human health, and regional and global climate [1,2,3,4]. Due to its small size, persistence, and significant environmental impacts, PM2.5 has attracted considerable attention from the public and the scientific community [5]. Meteorological factors are known to influence the dispersion, dilution, aggregation, and retention of PM2.5, thereby affecting its concentration in the air [6,7,8]. Specifically, wind is the main driver of PM2.5 transport [9], high relative humidity can increase PM2.5 [10], and precipitation effectively reduces PM2.5 [11]. A robust inversion layer and low mixing height can compress pollutants near the surface, leading to elevated PM2.5 [12]. While the influence of meteorological factors on PM2.5 is well documented, the impact of PM2.5, especially at higher concentrations, on local meteorology and climate remains incompletely understood.
PM2.5 refers to fine particulate matter with an aerodynamical diameter of less than 2.5 μm. The scattering and absorption of solar radiation by these particles directly affects the radiative balance of the Earth’s atmospheric system, leading to changes in solar radiation, temperature, wind speed, and boundary layer height [13,14,15]. The accumulation of particulate matter brings the heated atmosphere closer to the surface, altering the energy flux and thereby affecting atmospheric stability and reducing atmospheric inversions [16]. Im et al. [17] concluded that small differences in PM2.5 during the summer months can lead to changes in air temperature. Cao et al. [18] argued that elevated particulate matter concentrations may contribute to urban heat islands at night, due to increased incoming longwave radiation. In contrast, observations by Wu et al. [19,20] suggest that increases in urban PM2.5 tend to reduce urban heat island intensity. Therefore, the effect of PM2.5 on local urban temperatures is variable and requires further investigation.
The absorption of solar radiation by PM2.5 redistributes heat in the convective boundary layer, influencing the thermal properties of the surface layer [21]. However, this impact is not consistent. For example, in offshore China, PM2.5 contributes to the warming of the surface atmospheric layer and induces atmospheric instability [22], whereas in the Jing-Jin-Ji region, PM2.5 enhances the strength of the inversion layer [23]. Studies on the effects of PM2.5 on the climate of the surface layer tend to concentrate on specific regions or large cities, such as North China, the Pearl River Delta, Xi’an, and Nanjing [24,25,26]. The results can differ based on the region, season, and climatic conditions, underscoring the necessity for observational studies across regions to more comprehensively elucidate the effects of PM2.5 on surface temperature.
Nanchang is one of the hottest cities in China, with a historically high summer temperature of 40.9 °C. Therefore, studying the relationship between surface PM2.5 and surface temperature in Nanchang throughout the year, and elucidating the mechanism based on continuous observational data, can improve our understanding of the impact of PM2.5 on local surface meteorological conditions. This, in turn, can help decision-makers formulate more effective prevention strategies.

2. Data and Methods

2.1. PM2.5 Observations

PM2.5 concentrations were collected over a span of three years, from 2020 to 2022, at the Jiangxi Forestry Academy Station (28°44.72′ N, 115°49.57′ E; referred to as FA) and the Aixi Lake Station (28°42.33′ N, 115°59.02′ E; referred to as AX) in Nanchang (28°10′–29°11′ N, 115°27′–116°35′ E; Figure 1). Nanchang is located in the north–central region of Jiangxi Province, in East China, and falls within the subtropical monsoon climate zone. The city comprises six districts and three counties, covering a total area of 7195 km2. As of the end of 2022, it had a permanent resident population of 6.54 million, with a forest cover of 22.0%. Nanchang has an average annual temperature of 17 °C to 17.7 °C and an average annual relative humidity of 78.5%. Both stations are located in the central part of Nanchang, surrounded by buildings and vegetation. However, the area surrounding FA is characterized by lush vegetation, with buildings that are not high (~15 m) and are relatively scattered, as well as small ponds.
PM2.5 concentrations were measured using a Thermo Scientific Inc (Massachusetts, USA). Tapering Element Oscillation Microbalance (TEOM) 1405-DF analyzer. The analyzer was installed in a temperature-controlled enclosure on the roof of a building at each site to reduce the impact of vehicle emissions. It calculated the concentrations of particulate matter by detecting changes in the oscillation frequency of a conical glass element as particles settled on a filter positioned at the tip of the element. The instrument automatically determined concentrations that included both non-volatile and volatile PM components using the Filter Dynamics Measurement System (FDMS). To capture and retain both non-volatile and volatile PM, the FDMS directed the sample flow through a cooled filter maintained at 4 °C. The FDMS valve alternated every six minutes, switching between the deposition of sample particles on the TEOM filters and the flow of clean air through the TEOM filters [27]. The instrument complies with the technical specifications for PM measurements set by the Chinese Environmental Protection Administration. Quality control checks were performed every 15 days and included inspection of the enclosure, replacement of filters, calibration of flow rates, and cleaning of the sample inlet. In-line filters were replaced semi-annually, and the dryer was replaced annually. Hourly average PM2.5 data were output and stored at each site.

2.2. Meteorological Data

We selected the hourly meteorological variable field, surface energy flux, and radiation from ERA5 (the fifth major global reanalysis produced by ECMWF; Hersbach et al. [28]), including 2 m air temperature, skin temperature, mean net shortwave radiation, mean net longwave radiation, mean surface latent heat flux, and mean surface sensible heat flux. The ambient meteorological data were interpolated to PM2.5 locations using the inverse distance weight (IDW) method.

2.3. PM2.5 Data Quality

The following sequential steps were used for quality control of PM2.5 in this study: (1) data were removed during manual maintenance according to the maintenance records, (2) NAN values present in the observations were excluded, (3) PM2.5 values of less than 0 and the number of PM2.5 exceeding the extreme value (100 μg m−3 in this study) were excluded, and, (4) according to the distribution law of the normal distribution, |XiXm|>3σ data (Xi is the vector data of PM2.5, Xm is the averaged PM2.5, σ is the stand deviation) were also rejected.
The distribution histogram of PM2.5 before and after quality control is shown in Figure 2. The data post-quality control generally indicate that the PM2.5 maximum is less than 90 μg m−3, and PM2.5 is primarily within the range of 10 μg m−3 to 30 μg m−3, suggesting that PM2.5 levels are low and air quality is good most of the time. However, it is also evident that when PM2.5 exceeds 40 μg m−3, its frequency is higher at AX sites than at FA sites, implying variability in the distribution of PM2.5 in Nanchang. The standard deviations of the PM2.5 observations are 2.4 μg m−3 in spring, 1.4 μg m−3 in summer, 2.8 μg m−3 in autumn, and 2.5 μg m−3 in winter in FA and 2.3 μg m−3 in spring, 2.0 μg m−3 in summer, 2.6 μg m−3 in autumn, and 2.5 μg m−3 in winter in AX.

2.4. Linear Regression and Regression Analysis

Linear regression is used to analyze the relationship between factor Y and factor X. For a series of observations of Y, it can be expressed as a linear function of X, represented as Y = b × X + b0. The coefficients b and b0 can be determined using the least-squares method, where b signifies the slope of the linear function, and it can be calculated as:
b = n x i y i x i y i n x i 2 ( x i ) 2
A positive slope indicates that the value of factor Y increases as X changes, while a negative slope suggests a decreasing trend over time. Linear regression can predict the dependent variable by fitting a straight line, which has strong predictive power. Additionally, the coefficients and intercepts in linear regression can be interpreted as a weighted relationship between the independent and dependent variables, offering strong interpretability.
To test the statistical significance, we estimated the p-value using a two-tailed Student’s t-test, with the effective degrees of freedom calculated according to Bretherton et al. [29]. The Student’s t-test assumes that the distributions of the two populations have equal but unknown variances and that each population is normally distributed. The t-statistic (T) follows a t-distribution with a degree of freedom (df) of (n1 + n2 − 2). The further T is from zero, the less likely it is for such a value of T to be observed, indicating a greater variance between the groups. If T is too large, the null hypothesis will be rejected. The probability of rejecting the null hypothesis when it is actually true was determined (significance level α = 0.05). In general, the p-value represents the probability that a sample result would lead to the null hypothesis being true. Therefore, if the p-value is lower than the significance level, the null hypothesis can be rejected.

3. Results and Discussion

3.1. Seasonal Variations of Surface PM2.5 and Surface Temperature

PM2.5 in FA and AX showed the lowest values of 15.4 and 14.9 μg m−3 during the summer, whereas they reached their peak values of 40.25 and 42.7 μg m−3 in winter (Figure 3). Overall, surface temperature displayed a pattern of higher values in summer and lower values in winter, indicating a clear seasonal variation. This result is consistent with the seasonal variation of PM2.5 reported in other southern cities, e.g., Louie et al. [30], but it contrasts with findings from the Jing-Jin-Ji urban agglomeration [31,32]. The main reason for this discrepancy can be attributed to the fact that PM2.5 sources in the Jing-Jin-Ji urban agglomeration are predominantly influenced by soil dust, coal combustion, biomass burning, traffic and waste incineration emissions, industrial pollution, and secondary inorganic aerosols [15,32].
During spring, skin temperature (Tskin) at both the FA and the AX sites decreased as surface PM2.5 levels dropped, yet surface air temperature (Tair) did not exhibit a significant trend during this period. In contrast, both Tair and Tskin increased with the reduction in surface PM2.5 in autumn. During the summer and winter, fluctuations in both Tair and Tskin were noted in relation to the surface PM2.5 at each site. The PM2.5 at the FA site in the summers of 2020, 2021, and 2022 was 17.98 μg m−3, 16.20 μg m−3, and 12.14 μg m−3, respectively, corresponding to a Tair of 29.48 °C, 29.31 °C, and 30.19 °C, respectively. The PM2.5 at AX during this period was 14.47 μg m−3, 12.64 μg m−3, and 17.88 μg m−3, corresponding to a Tair of 29.71 °C, 29.57 °C, and 30.43 °C, respectively. In winter, both FA and AX indicated that a higher PM2.5 correlated with higher temperatures. Overall, surface temperature and PM2.5 exhibited a negative correlation, suggesting that PM2.5 can weaken the solar radiation reaching the surface, which in turn leads to a decrease in Tskin and Tair. This is consistent with the finds of Liao et al. [33], Song et al. [34], and Gao et al. [35], who demonstrated that a higher PM2.5 can reduce Tair by 0.8–2.8 °C. However, our study also indicates that the impact of PM2.5 variations on surface temperature in Nanchang does not consistently increase or decrease seasonally, which may be attributed to the source or composition of PM2.5 [5,31,32]. Nonetheless, this is beyond the scope of this article. Consequently, we propose that the effects of surface PM2.5 on surface temperature in Nanchang are complex and multifaceted.
The difference in surface PM2.5 levels between the same season in two consecutive years (ΔPM2.5) had a greater influence on ΔTair than on ΔTskin (Figure 4). For example, the surface PM2.5 in spring 2021 was 3.25 μg m−3 lower than in 2020, corresponding to a decrease of 0.38 °C in Tskin and of 0.5 °C in Tair. In 2022, the surface PM2.5 was 2.96 μg m−3 lower than in 2021, resulting in a decrease of 0.1 °C in Tskin and an increase of 0.25 °C in Tair. The influence of surface PM2.5 on Tskin was greater than that on Tair in autumn. For example, in autumn 2021, the surface PM2.5 was 1.66 μg m−3 lower than in 2020, corresponding to an increase of 1.86 °C in Tskin and an increase of 1.66 °C in Tair. In autumn 2022, the surface PM2.5 was 0.33 μg m−3 lower than in 2021, which corresponded to a 1.46 °C increase in Tskin and a 0.85 °C increase in Tair. This indicates that changes in surface PM2.5 can lead to local surface temperature variations.

3.2. Response of Local Surface Temperature to PM2.5 Concentrations

The relationship between PM2.5 and both Tair and Tskin was very strong (R2 > 0.8, p < 0.001, Figure 5a). Temperature decreased significantly with increasing PM2.5 at a rate of 0.75 °C/(μg m−3) on an annual scale. The rate of decrease for Tair was 0.58 °C/(μg m−3) and 0.65 °C/(μg m−3), and for Tskin, it was 0.56 °C/(μg m−3) and 0.59 °C/(μg m−3) (Figure 5b–e). However, in 2022, when the PM2.5 was lower, the rate of decrease in Tair and Tskin at FA was 0.86 °C/(μg m−3) and 0.85 °C/(μg m−3), respectively (Figure 5b,c), while at AX it was 0.93 °C/(μg m−3) and 0.92 °C/(μg m−3) (Figure 5d,e). This indicates that, on an annual scale, PM2.5 has a significant impact on both skin and air temperatures.
The rate of decrease in monthly ΔTair during the day and at night was 0.14 °C/(μg m−3), and the rate of decrease in ΔTskin was the same during the day and at night. However, both correlations were poor (p > 0.1, Figure A1). Interestingly, the decrease observed at night appeared to be more favorable than during the day, suggesting that PM2.5 might affect surface air temperature more than skin temperature. There was a weak correlation between PM2.5 and the difference between Tskin and Tair (p > 0.6, R2 < 0.1) on a monthly scale (Figure 6). The skin temperature was lower than the air temperature (Tskin − Tair < 0), leading to an inversion near the surface. However, the relationship between this inversion and PM2.5 was not significant (p > 0.6, R2 < 0.1) on monthly scale. This indicates that an increase in PM2.5 did not alter the intensity of the inversion but may have contributed to its persistence on monthly scale. The conclusion that PM2.5 can cause an inversion is also supported by research on cities in northern China [14,23,25]. Particulate matter is thought to decrease the skin temperature by reducing solar radiation and increase air temperature by absorbing or backscattering solar radiation, which is the reason for the inversion [12].
We further analyzed the relationship between the difference between Tskin and Tair and PM2.5 (Figure 7). When there was no inverse (Tsink > Tair), the difference between Tsink and Tair increased significantly (p ≤ 0.05) with increasing PM2.5. When an inverse (Tsink < Tair) was present, the inverse tended to increase with the increase in PM2.5, but this increase seemed to decrease when PM2.5 reached a certain level. For example, the inversion at FA was strongest when PM2.5 was 60 μg m−3, while it was strongest when AX was 50 μg m−3. Similarly, at AX, when there was no inversion, there was a slight downward trend in PM2.5 above 50 μg m−3, but this did not occur at the FA site. This implies that there is a difference in the effect of PM2.5 on temperature in suburban and urban areas.

3.3. Mechanistic Analysis

The relationship between PM2.5 and local surface temperature (Tair and Tskin), along with net shortwave radiation (Rnet, downward), net longwave radiation (Lnet, upward), latent heat (LH), and sensible heat (SH) on an annual scale, is depicted in Figure 8. A significant positive correlation was observed between surface temperatures (Tair and Tskin) and Rnet (p ≤ 0.001), while no significant relationship (p > 0.5) was found between Lnet and temperature. Lnet showed an increasing trend, although this trend was not statistically significant (p = 0.15). However, a notable decrease in Rnet was associated with increasing PM2.5 (p ≤ 0.001) on an annual scale, consistent with the findings of Stocker et al. [36]. PM2.5 reduced the amount of solar radiation reaching the surface through absorption and scattering, resulting in a decrease in both Rnet and Tskin. Nevertheless, the relationship between PM2.5 changed in the same months of adjacent years, and changes in Rnet did not show a significant correlation (R2 = 0.24, p > 0.5). Research suggests that the absorption of solar radiation by PM2.5 directly causes an increase in Tair, which in turn enhances downward longwave radiation [23,37,38], which may be explain the significant correlation between the temperature difference and Lnet (p ≤ 0.05). Although our research demonstrates the effect of PM2.5 on Rnet and Lnet on annual scale, there was still no significant correlation between the effect of PM2.5 changes on Rnet and Lnet in the Nanchang region on a seasonal scale. This may be due to the uncertainty over the three years, which could mask the true signals of the changes. Further research is still needed to increase the amount of data.
The energy exchange between the surface and the air is represented by the values of latent heat flux (LH) and sensible heat flux (SH). As shown in Figure 8, there was a significant and positive correlation (p ≤ 0.001) between temperatures and LH (upward), and PM2.5 had a negative correlation with LH (p ≤ 0.001), suggesting that PM2.5 regulates changes in surface temperature and air temperature through LH. Studies have shown that PM2.5 has hygroscopic properties [39,40]. Therefore, under the condition of low wind speed (a mean wind speed of lower than 4 m s−1 at the FA and AX site) in Nanchang, PM2.5 tended to accumulate, which increased the condensation of water vapor in the air and reduced LH. However, LH did not affect the inversion, as evidenced by their poor relationship (p = 0.49). There was a poor relationship (p > 0.8) between temperature and SH (upward), and the relationship between PM2.5 and SH was also weak (p = 0.46). However, the linear correlation between SH and surface inversion (ΔT) was highly significant (p ≤ 0.001), and the intensity of the inversion decreased with increasing SH. The difference between Tair and Tskin was one of the main factors driving the SH. However, SH was not significantly correlated with Tair and Tskin, nor with PM2.5, suggesting that PM2.5 does not affect SH directly, but rather by changing the difference between Tair and Tskin.
There was a significant positive correlation between PM2.5 and Lnet during the night (p = 0.05) (Figure 9), whereas the correlation between PM2.5 and Lnet during the day was weak (p = 0.26) (Figure A2). During the day, PM2.5 absorbed solar radiation, which led to an increase in temperature and subsequently the emittance of longwave radiation. Consequently, the impact of PM2.5 on Lnet was modulated. At night, PM2.5 absorbed the longwave radiation emitted by the surface, and there was a significant linear relationship. Furthermore, as PM2.5 levels increased at night, Tskin decreased, resulting in a weakening trend of SH (p = 0.09). PM2.5 was strongly correlated with LH, but its correlation with SH was not significant, and the impact of SH on temperature may also have been insignificant, potentially due to the accumulation of PM2.5 at the surface. This accumulation could prevent upward longwave radiation, thereby suppressing temperature changes, while LH primarily depends on water vapor transport. When PM2.5 is higher, LH tends to be smaller [10]. SH and PM2.5 showed opposite linear relationships during the day and at night. During the day, the ground absorbed solar radiation, causing an increase in Tskin and SH. PM2.5 significantly affects urban temperature, and the presence and high levels of PM2.5 absorption components may obscure the ultra-high temperature phenomenon that occurs in urban development [41].
PM2.5 is indeed transported and dispersed by atmospheric circulation, with the wind field being the most significant factor in reducing PM2.5 [42]. Absorbing aerosols lower surface temperatures and weaken turbulent exchange; however, they also heat the upper atmosphere, contributing to the formation of inversions [43,44]. Research has also showed that absorbing aerosols can heat the atmosphere, potentially counteracting the impact of reduced surface sensible heat on buoyancy [45,46,47]. Nevertheless, due to data limitations, this study only examined the impact of surface PM2.5 changes on local surface temperature. It is challenging to isolate the effects of wind fields and topographic factors on local surface temperatures with the limited observations available. Therefore, future research should combine more observations with numerical models to further explore the interaction between PM2.5 and meteorological factors.

4. Conclusions

The effect of PM2.5 on local surface temperature was investigated by linear regression and regression analysis using PM2.5 data from two ground-based monitoring stations in Nanchang City from 2020 to 2022. The results show that the seasonal variation in PM2.5 in Nanchang is pronounced, being highest in winter and lowest in summer, while PM2.5 is higher in urban areas than in suburban areas. PM2.5 can affect the surface temperature, and on an annual scale, the surface temperature in Nanchang decreases with the increase in PM2.5. PM2.5 significantly reduces the net shortwave radiation reaching the ground and the latent heat, which in turn affects the surface air temperature and skin temperature, independent of the effects of wind speed and topography. In addition, the skin temperature in Nanchang is lower than the surface air temperature, indicating an inversion. PM2.5 moderates the temperature decrease by regulating the latent heat flux, while it lowers the surface temperature by absorbing the sensible heat flux and maintaining the surface inversion.

Author Contributions

Conceptualization, G.Z. and L.L.; methodology, G.Z. and Y.L.; software, G.Z. and L.L.; validation, Y.X., X.L. and K.L.; writing—original draft preparation, G.Z., W.W. and L.L.; writing—review and editing, Y.X. and K.L.; visualization, Y.L.; supervision: Y.L. All authors have read and agreed to the published version of the manuscript.

Funding

This research was funded by the Basic Research and Talent Research Project of Jiangxi Academy of Forestry (2023510802; 2024523102; 2024520801), the Youth Fund Project of Natural Science Foundation of Jiangxi Province (20242BAB20260), the Youth Science and Technology Project of jiangxi (20244BCE52288), and China Geological Survey Project (DD20230515).

Informed Consent Statement

Not applicable.

Data Availability Statement

The datasets generated during and/or analyzed during the current study are not publicly available due to the author preparing to build a comprehensive database, but they are available from the corresponding author on reasonable request.

Conflicts of Interest

We declare that we have no financial or personal relationships with other people or organizations that can inappropriately influence our work, and there is no professional or other personal interest of any nature or kind in any product, service, and/or company that could be construed as influencing the position presented in, or the review of, the manuscript entitled.

Appendix A

Figure A1. Relationship between monthly PM2.5 difference and temperature difference. (a) Mean values for 2020–2022, (b) mean air temperature difference, and (c) mean skin temperature vs. PM2.5 difference.
Figure A1. Relationship between monthly PM2.5 difference and temperature difference. (a) Mean values for 2020–2022, (b) mean air temperature difference, and (c) mean skin temperature vs. PM2.5 difference.
Atmosphere 16 00411 g0a1
Figure A2. The impact of PM2.5 on net longwave radiation (a) and sensible heat (b) during daytime.
Figure A2. The impact of PM2.5 on net longwave radiation (a) and sensible heat (b) during daytime.
Atmosphere 16 00411 g0a2

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Figure 1. Location of Nanchang City in mainland China and its PM2.5 monitoring sites (a), together with the vicinity of Jiangxi Forestry Academy Station FA (b) and Aixi Lake Station AX (c).
Figure 1. Location of Nanchang City in mainland China and its PM2.5 monitoring sites (a), together with the vicinity of Jiangxi Forestry Academy Station FA (b) and Aixi Lake Station AX (c).
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Figure 2. PM2.5 measured at the FA (a,b) and AX (c,d) sites, respectively. Letters (a,c) are the original data in FA and AX, while (b,d) are the data after quality control at each site.
Figure 2. PM2.5 measured at the FA (a,b) and AX (c,d) sites, respectively. Letters (a,c) are the original data in FA and AX, while (b,d) are the data after quality control at each site.
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Figure 3. Seasonal variations in surface PM2.5 concentration and surface temperature at FA (a) and AX (b). The columns represent the mean concentration of PM2.5, while the red lines with circles indicate the air temperature for various years, and the black lines with markers denote the skin temperature.
Figure 3. Seasonal variations in surface PM2.5 concentration and surface temperature at FA (a) and AX (b). The columns represent the mean concentration of PM2.5, while the red lines with circles indicate the air temperature for various years, and the black lines with markers denote the skin temperature.
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Figure 4. The inter-annual differences and the corresponding temperature differences of PM2.5 at FA (a) and AX (b) during the same season. The stripes represent the differences in PM2.5, the brown dot represents the differences in surface air temperature (Tair), and the black dots represent the differences in skin temperature (Tskin). Superscript 1 indicates the difference between 2021 and 2020, and superscript 2 represents the difference between 2022 and 2021.
Figure 4. The inter-annual differences and the corresponding temperature differences of PM2.5 at FA (a) and AX (b) during the same season. The stripes represent the differences in PM2.5, the brown dot represents the differences in surface air temperature (Tair), and the black dots represent the differences in skin temperature (Tskin). Superscript 1 indicates the difference between 2021 and 2020, and superscript 2 represents the difference between 2022 and 2021.
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Figure 5. Relationship between PM2.5 and temperature. (a) Mean values for 2020–2022, air temperature (b) and skin temperature (c) vs. PM2.5 in FA, and (d,e) air temperature and skin temperature vs. PM2.5 in AX.
Figure 5. Relationship between PM2.5 and temperature. (a) Mean values for 2020–2022, air temperature (b) and skin temperature (c) vs. PM2.5 in FA, and (d,e) air temperature and skin temperature vs. PM2.5 in AX.
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Figure 6. The relationship between monthly temperature difference and PM2.5 at (a) FA and (b) AX, and (c) the average.
Figure 6. The relationship between monthly temperature difference and PM2.5 at (a) FA and (b) AX, and (c) the average.
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Figure 7. Relationship between temperature difference and PM2.5 under non-inversion (a,b) and inversion (c,d). Letters (a,c) represent FA, while (c,d) represent AX.
Figure 7. Relationship between temperature difference and PM2.5 under non-inversion (a,b) and inversion (c,d). Letters (a,c) represent FA, while (c,d) represent AX.
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Figure 8. Relationship between PM2.5 and local surface temperature (Tair and Tskin) with net shortwave radiation (Rnet, downward), net longwave radiation (Lnet, upward), latent heat (LH), and sensible heat (SH) on an annual scale. ΔT, Tskin minus Tair. The positive correlation is depicted in the top panel, while the negative correlation is shown in the bottom panel. The values adjacent to the columns represent the confidence level (p-value); * signifies p ≤ 0.05 and ** signifies p ≤ 0.001.
Figure 8. Relationship between PM2.5 and local surface temperature (Tair and Tskin) with net shortwave radiation (Rnet, downward), net longwave radiation (Lnet, upward), latent heat (LH), and sensible heat (SH) on an annual scale. ΔT, Tskin minus Tair. The positive correlation is depicted in the top panel, while the negative correlation is shown in the bottom panel. The values adjacent to the columns represent the confidence level (p-value); * signifies p ≤ 0.05 and ** signifies p ≤ 0.001.
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Figure 9. The impact of PM2.5 on net longwave radiation (a) and sensible heat (b) during nighttime.
Figure 9. The impact of PM2.5 on net longwave radiation (a) and sensible heat (b) during nighttime.
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Wang, W.; Zhang, G.; Luo, Y.; Liang, X.; Liu, L.; Luo, K.; Xiao, Y. The Correlation Between Surface Temperature and Surface PM2.5 in Nanchang Region, China. Atmosphere 2025, 16, 411. https://doi.org/10.3390/atmos16040411

AMA Style

Wang W, Zhang G, Luo Y, Liang X, Liu L, Luo K, Xiao Y. The Correlation Between Surface Temperature and Surface PM2.5 in Nanchang Region, China. Atmosphere. 2025; 16(4):411. https://doi.org/10.3390/atmos16040411

Chicago/Turabian Style

Wang, Weihong, Gong Zhang, Yong Luo, Xuan Liang, Linqi Liu, Kunshui Luo, and Yuexin Xiao. 2025. "The Correlation Between Surface Temperature and Surface PM2.5 in Nanchang Region, China" Atmosphere 16, no. 4: 411. https://doi.org/10.3390/atmos16040411

APA Style

Wang, W., Zhang, G., Luo, Y., Liang, X., Liu, L., Luo, K., & Xiao, Y. (2025). The Correlation Between Surface Temperature and Surface PM2.5 in Nanchang Region, China. Atmosphere, 16(4), 411. https://doi.org/10.3390/atmos16040411

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