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On the incipient formation of bars and channels on alluvial fans

机译:关于冲积粉丝奖励的奖励形成

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The morphodynamics of topographic expansion has been recently investigated both experimentally, by Sittoni et al., (2014) Shaw et al., (2018), and numerically Sittoni et al., 2014. Here, we study the basic mechanism that governs the evolution of topographic and expansions and explore the instability of the bottom topography under conditions of steady but spatially expanding flow. We model the expanding flow via a by configuration where water and sediments are supplied from a central hole and flow on a cone shaped surface confined by lateral walls. The governing equations are the shallow-water equations coupled with the Exner equation, written in cylindrical coordinates. We initially approach the problem analytically by considering the conditions required for the basic state, consisting of a pure radial flow and bottom profile, to lose stability to small amplitude perturbations. This analysis suggests that more than one mode may be unstable, encouraging us to extend the analysis to the nonlinear regime. We do this through numerical modeling of the full governing equations, which allows us to predict the establishment of a bar pattern whose features are similar to those experimentally observed. Two prominent features of the finite-amplitude bar pattern are (1) bar apices are distributed at a radial distance from the inflow consistent with work of Shaw et al. (2018); and (2) that the flow aspect ratio of the interbar areas remain high without provoking further instability. Both features imply that in general expansion acts to reduce bar development relative to an equivalent rectilinear flow. (c) 2019 John Wiley & Sons, Ltd.
机译:最近通过Sittoni等人在实验上调查了地形扩展的形态学性,(2014)Shaw等,(2018)和数值Sittoni等,2014年。在这里,我们研究了管理进化的基本机制地形和扩展,在稳定但空间膨胀流动条件下探索底部地形的不稳定性。我们通过配置通过配置通过配置的膨胀流动,从中央孔供应水和沉积物并在由侧壁限制的锥形表面上流动。控制方程是耦合的浅水方程,其圆柱形坐标写入excer方程。通过考虑由纯径向流动和底部轮廓组成的基本状态所需的条件,我们最初通过分析地接近问题,以失去小幅度扰动的稳定性。该分析表明,多种模式可能是不稳定的,鼓励我们将分析扩展到非线性方案。我们通过全管理方程的数值建模这样做,这使我们能够预测建立其特征与实验观察的条形图的条形图。有限幅度杆图案的两个突出特征是(1)条顶部分布在与Shaw等人的工作一致的流入的径向距离。 (2018);和(2)互琴区域的流动宽高比保持高,而不会引发进一步不稳定。这两种特征都意味着,在一般的扩展中,以减少相对于等效直线流量的条形发育。 (c)2019 John Wiley&Sons,Ltd。

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