| Literature DB >> 35886703 |
Xiaoning Zhang1,2, Lili Nian1,2, Xingyu Liu1,2, Xiaodan Li1,3, Samuel Adingo1, Xuelu Liu1,2, Quanxi Wang4, Yingbo Yang2, Miaomiao Zhang3, Caihong Hui2, Wenting Yu2, Xinyu Zhang2, Wenjun Ma1,2, Yaoquan Zhang1,2.
Abstract
In recent years, ecological concerns such as vegetation destruction, permafrost deterioration, and river drying have been paid much more attention to on the Yellow River Basin in China. Soil pH is regarded to be the fundamental variable among soil properties for vegetation growth, while net primary productivity (NPP) is also an essential indicator to reflect the healthy growth of vegetation. Due to the limitation of on-site samples, the spatial-temporal variations in soil pH and NPP, as well as their intrinsic mechanisms, remain unknown, especially in the Yellow River source area, China. Therefore, it is imperative to investigate the coupling relationship between soil pH and NPP of the area. The study coupled MODIS reflectance data (MOD09A1) with on-site soil pH to estimate spatial-temporal variations in soil pH, explore the response of NPP to soil pH, and assess the extent to which they contribute to grassland ecosystems, thus helping to fill knowledge gaps. Results indicated that the surface spectral reflectance for seven bands could express the geographic pattern of soil pH by applying a multiple linear regression equation; NPP exhibited an increasing trend while soil pH was the contrary in summer from 2000 to 2021. In summer, NPP was negatively correlated with soil pH and there was a lag effect in the response of NPP to soil pH, revealing a correlation between temperate steppes > montane meadows > alpine meadows > swamps in different grassland ecosystems. In addition, contribution indices for temperate steppes and montane meadows were positive whereas they were negative for swamps and alpine meadows, which are apparent findings. The contribution index of montane and alpine meadows was greater than that of temperate steppes and swamps. The approach of the study can enable managers to easily identify and rehabilitate alkaline soil and provides an important reference and practical value for ecological restoration and sustainable development of grassland ecosystems in alpine regions.Entities:
Keywords: MODIS; alpine area; contribution index; coupling relationship; time-lag effect
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Year: 2022 PMID: 35886703 PMCID: PMC9323939 DOI: 10.3390/ijerph19148852
Source DB: PubMed Journal: Int J Environ Res Public Health ISSN: 1660-4601 Impact factor: 4.614
Figure 1Geographical map of the study area. (a) the location of the study area, (b) the distribution of sampling points, and (c) the four main types of grasslands.
Correlation between Terra MODIS bands and soil pH at sampling sites.
| Bands | Band1(B1) | Band1(B2) | Band1(B3) | Band1(B4) | Band1(B5) | Band1(B6) | Band1(B7) |
|---|---|---|---|---|---|---|---|
| Correlation coefficient | 0.449 ** | −0.356 ** | 0.406 ** | 0.241 ** | −0.358 ** | 0.096 | 0.389 ** |
** Significant correlation at the 0.01 level (double tail).
Primary curve estimation of the soil pH.
| Model Types | Model Formulas | R2 | RMSE | F | Sig. |
|---|---|---|---|---|---|
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| Multiple linear stepwise regression model | pH = 7.815 + 44.391B1 − 43.768B4 | 0.522 | 0.542 | 38.257 | 0.000 |
| Logarithmic curve model | ln(pH) = 10.915 − 1.240ln(B1) | 0.320 | 0.642 | 33.439 | 0.000 |
| Quadratic curve model | pH = 5.550 + 38.938B1 − 131.954B12 | 0.337 | 0.638 | 17.810 | 0.000 |
| Cubic curve model | pH = 6.507 − 1.839B1 + 385.891B12 − 1962.836B13 | 0.345 | 0.639 | 12.120 | 0.000 |
Figure 2Scatter plots of predicted model accuracy.
Figure 3Interannual variations of pH and NPP during 2000–2021: (a) pH and NPP in summer, (b) pH and NPP in June, (c) pH and NPP in July, and (d) pH and NPP in August.
Figure 4Spatial variation distribution of pH and NPP during 2000–2021: (a) the mean pH, (b) trend of pH, (c) the mean NPP, and (d) trend of NPP.
Figure 5Spatial distribution of the correlation between pH and NPP in summer during 2000–2021: (a) the correlation in summer, (b) the correlation in June, (c) the correlation in July, and (d) the correlation in August.
Correlation of pH and NPP in summer during 2000–2021.
| Period | PH | NPP | Correlation Coefficient |
|---|---|---|---|
| Summer | June-August | June-August | −0.407 |
| Current Months | June | June | −0.408 |
| July | July | −0.317 | |
| August | August | −0.331 |
Figure 6Spatial distribution of the time-lag correlation between pH and NPP in summer during 2000–2021: (a) time-lag correlation between pH in June and NPP in July, (b) time-lag correlation between pH in June and NPP in August, (c) time-lag correlation between pH in July and NPP in August, (d) time-lag correlation between pH in July and NPP in June, (e) time-lag correlation between pH in August and NPP in June, and (f) time-lag correlation between pH in August and NPP in July.
Time-lag correlation of pH and NPP in summer during 2000–2021.
| Period | PH | NPP | Correlation Coefficient |
|---|---|---|---|
| Positive time lags | June | July | −0.462 |
| June | August | −0.242 | |
| July | August | −0.118 | |
| Negative time lags | July | June | −0.317 |
| August | June | −0.203 | |
| August | July | −0.479 |
Figure 7Interannual variations of pH and NPP in grassland ecosystems during 2000–2021: (a) pH and NPP of temperate steppes, (b) pH and NPP of swamps, (c) pH and NPP of montane meadows, and (d) pH and NPP of alpine meadows.
Figure 8Correlation coefficients of pH and NPP in grassland ecosystems during 2000–2021. * Significant correlation at the 0.05 level (double tail).
Figure 9Contribution index of grassland ecosystems to pH and NPP in summer from 2000–2021.