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首页> 外文期刊>Hydrological Processes >Variable power‐law scaling of hillslope Hortonian rainfall-runoff processes
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Variable power‐law scaling of hillslope Hortonian rainfall-runoff processes

机译:坡度霍顿降雨径流过程的幂律定标

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Hydrological studies focused on Hortonian rainfall-run-off scaling have found that the run-off depth generally declines with the plot length in power-law scaling. Both the power-law proportional coefficient and the scaling exponent show great variability for specific conditions, but why and how they vary remain unclear. In the present study, the scaling of hillslope Hortonian rainfall-run-off processes is investigated for different rainfall, soil infiltration, and hillslope surface characteristics using the physically based cell-based rainfall-infiltration-run-off model. The results show that both temporally intermittent and steady rainfalls can result in prominent power-law scaling at the initial stage of run-off generation. Then, the magnitude of the power-law scaling decreases gradually due to the decreasing run-on effect. The power-law scaling is most sensitive to the rainfall and soil infiltration parameters. When the ratio of rainfall to infiltration exceeds a critical value, the magnitude of the power-law scaling tends to decrease notably. For different intermittent rainfall patterns, the power-law exponent varies in the range of -1.0 to -0.113, which shows an approximately logarithmic increasing trend for the proportional coefficient as a function of the run-off coefficient. The scaling is also sensitive to the surface roughness, soil sealing, slope angle, and hillslope geometry because these factors control the run-off routing and run-on infiltration processes. These results provide insights into the variable scaling of the Hortonian rainfall-run-off process, which are expected to benefit modelling of large-scale hydrological and ecological processes.
机译:着重于霍顿降雨径流尺度的水文研究发现,径流深度通常随幂律尺度的曲线长度而降低。幂律比例系数和缩放指数在特定条件下均显示出很大的可变性,但不清楚为什么以及如何变化。在本研究中,使用基于物理的基于单元的降雨-入渗-径流模型,研究了不同降雨,土壤入渗和山坡表面特征的坡度霍顿降雨-径流过程的标度。结果表明,时间间歇性降雨和稳定降雨均可在径流产生的初始阶段导致显着的幂律定标。然后,由于减小的连续效应,幂律定标的幅度逐渐减小。幂律定标对降雨和土壤入渗参数最敏感。当降雨与入渗的比率超过临界值时,幂律定标的幅度趋于显着降低。对于不同的间歇降雨模式,幂律指数在-1.0至-0.113的范围内变化,这显示比例系数随径流系数的变化呈近似对数增长趋势。结垢还对表面粗糙度,土壤密封性,坡度角和山坡几何形状敏感,因为这些因素控制径流路径和径流入渗过程。这些结果为霍顿降雨径流过程的可变尺度提供了见识,有望对大型水文和生态过程的建模有所帮助。

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