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Controls on the channel width of rivers: Implications for modeling fluvial incision of bedrock

机译:河流河道宽度的控制:对基岩河流切口建模的启示

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On the basis of the Manning equation and basic mass conservation principles, we derive an expression for scaling the steady-state width (W) of river channels as a function of discharge (Q), channel slope (S), roughness (n), and width-to-depth ratio (): W = [( + 2)2/3]3/8Q3/8S–3/16n3/8. We propose that channel width-to-depth ratio, in addition to roughness, is a function of the material in which the channel is developed, and that where a river is confined to a given material, width-to-depth ratio and roughness can be assumed constant. Given these simplifications, the expression emulates traditional width-discharge relationships for rivers incising bedrock with uniformly concave fluvial long profiles. More significantly, this relationship describes river width trends in terrain with spatially nonuniform rock uplift rates, where conventional discharge-based width scaling laws are inadequate. We suggest that much of observed channel width variability in river channels confined by bedrock is a simple consequence of the tendency for water to flow faster in steeper reaches and therefore occupy smaller channel cross sections. We demonstrate that using conventional scaling relationships for channel width can result in underestimation of stream-power variability in channels incising bedrock and that our model improves estimates of spatial patterns of bedrock incision rates.
机译:根据曼宁方程和基本质量守恒原理,我们推导出了一个表达式,用于将河道的稳态宽度作为排放量的函数( Q), 通道斜率(S),粗糙度(n)和宽深比(): W = [(+ 2) 2 / 3 ] 3/8 Q 3/8 S –3/16 n 3/8 。我们建议,除粗糙度外,通道 宽深比是通道在其中开发的材料的函数 ,而 将河流限制在给定的材料中,可以将宽度与深度的比和粗糙度假定为常数。考虑到这些简化, 表达式模拟了切入河床的河流的传统宽度-流量关系 ,这些河床具有均匀凹入的河流长 剖面。更重要的是,这种关系描述了地形上河水 的宽度趋势,其空间上的岩石隆起 的速率不均匀,而传统的基于流量的宽度缩放定律 是不充分的。我们建议在基岩限制的河道中观察到的河道宽度 的大部分变化是水在较陡峭的 中流动更快的趋势的简单 结果。 我们证明了使用常规缩放比例关系 调整通道宽度可能会导致低估流功率 的可变性。通道切割基岩,我们的模型 改进了基岩切割速率空间模式的估计。

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  • 来源
    《Geology 》 |2005年第3期| 00000229-00000232| 共4页
  • 作者单位

    Quaternary Research Center and Department of Earth and Space Sciences, University of Washington, Box 351310, Seattle, Washington 98195, USA;

    Quaternary Research Center and Department of Earth and Space Sciences, University of Washington, Box 351310, Seattle, Washington 98195, USA;

    Quaternary Research Center and Department of Earth and Space Sciences, University of Washington, Box 351310, Seattle, Washington 98195, USA;

    Quaternary Research Center and Department of Earth and Space Sciences, University of Washington, Box 351310, Seattle, Washington 98195, USA;

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