2022
DOI: 10.1016/j.catena.2022.106373
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Changes in rainfall erosivity from combined effects of multiple factors in China’s Loess Plateau

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Cited by 15 publications
(7 citation statements)
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“…The soil erosion process and its changes in the Loess Plateau were largely controlled by the combined effects of rainfall intensity and vegetation distribution [54]. It presented an upward trend of average annual rainfall in the Loess Plateau (Figure 5), and increased heavy rainfall enhanced soil erosion risks [55]. For example, more than 50% of soil erosion was mainly caused by a few heavy rainfall events on the Loess Plateau [16,56].…”
Section: Discussionmentioning
confidence: 99%
“…The soil erosion process and its changes in the Loess Plateau were largely controlled by the combined effects of rainfall intensity and vegetation distribution [54]. It presented an upward trend of average annual rainfall in the Loess Plateau (Figure 5), and increased heavy rainfall enhanced soil erosion risks [55]. For example, more than 50% of soil erosion was mainly caused by a few heavy rainfall events on the Loess Plateau [16,56].…”
Section: Discussionmentioning
confidence: 99%
“…The rainfall erosivity factor ( R ) reflects the potential for rainfall‐induced soil erosion. Among the various calculation methods (Loureiro & Coutinho, 2001; Renard et al, 1997; Renard & Freimund, 1994), the method of Zhang and Fu (2003) was adopted to calculate the R‐factor: Mgoodbreak=αj=1kDjβ,$$ M=\alpha \sum \limits_{j=1}^k{\left({D}_j\right)}^{\beta }, $$ αgoodbreak=21.586β7.1891,$$ \alpha =21.586{\beta}^{7.1891}, $$ βgoodbreak=0.8363goodbreak+18.177Pd121goodbreak+24.455Py121,$$ \beta =0.8363+18.177{P}_{d12}^{-1}+24.455{P}_{y12}^{-1}, $$ where M is the rainfall erosivity value in the half‐month (MJ mm ha −1 h −1 ), D j is the rainfall on day j with daily rainfall ≥12 mm, and the threshold of 12 mm was determined through the analysis of more than 300 rainfall processes in a small watershed and three small plots of the Loess Plateau (Xie et al, 2000), which has been widely recognized and used in the Loess Plateau (Li, Guan, et al, 2022; Lu et al, 2022; Sun et al, 2014; Zhang et al, 2022), k is the number of days with a daily rainfall ≥12 mm; P d12 is the average daily rainfall (rainfall ≥12 mm); P y12 is the average annual rainfall (rainfall ≥12 mm) and α and β are the pending parameters for the model. The final spatial distribution of R‐factor was obtained using kriging interpolation from the rainfall erosivity of the 13 stations (Figure 1a).…”
Section: Methodsmentioning
confidence: 99%
“…where M is the rainfall erosivity value in the half-month (MJ mm ha À1 h À1 ), D j is the rainfall on day j with daily rainfall ≥12 mm, and the threshold of 12 mm was determined through the analysis of more than 300 rainfall processes in a small watershed and three small plots of the Loess Plateau (Xie et al, 2000), which has been widely recognized and used in the Loess Plateau (Li, Guan, et al, 2022;Lu et al, 2022;Sun et al, 2014;Zhang et al, 2022), k is the number of days with a daily rainfall ≥12 mm; P d12 is the average daily rainfall (rainfall ≥12 mm); P y12 is the average annual rainfall (rainfall ≥12 mm) and α and β are the pending parameters for the model. The final spatial distribution of R-factor was obtained using kriging interpolation from the rainfall erosivity of the 13 stations (Figure 1a).…”
Section: Datementioning
confidence: 99%
“…In this region, it is well-known that soil erosion seriously affects local agricultural production and economic development (Yu et al, 2021). During the last decades, many authors confirmed losses of soil structure, reduction in soil fertility and agricultural yield, increases in geological hazard risks and disturbances of ecosystem services (Zhang et al, 2022). However, the environmental variability and large extension of this region mean that general control measures are impossible to be designed.…”
Section: Introductionmentioning
confidence: 99%