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Computation of gradually varied flow in compound open channel networks

机译:复合明渠网络中逐渐变化的流量计算

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摘要

Although, natural channels are rarely rectangular or trapezoidal in cross section, these cross sections are assumed for the computation of steady, gradually varied flow in open channel networks. The accuracy of the computed results, therefore, becomes questionable due to differences in the hydraulic and geometric characteristics of the main channel and floodplains. To overcome these limitations, an algorithm is presented in this paper to compute steady, gradually varied flow in an open-channel network with compound cross sections. As compared to the presently available methods, the methodology is more general and suitable for application to compound and trapezoidal channel cross sections in series channels, tree-type or looped networks. In this method, the energy and continuity equations are solved for steady, gradually varied flow by the Newton-Raphson method and the proposed methodology is applied to tree-type and looped-channel networks. An algorithm is presented to determine multiple critical depths in a compound channel. Modifications in channel geometry are presented to avoid the occurrence of multiple critical depths. The occurrence of only one critical depth in a compound cross section with modified geometry is demonstrated for a tree-type channel network.
机译:尽管自然通道的横截面很少为矩形或梯形,但假定这些横截面是用于计算明渠网络中稳定,逐渐变化的流量。因此,由于主河道和洪泛区的水力和几何特征的差异,计算结果的准确性变得令人怀疑。为了克服这些限制,本文提出了一种算法,用于计算具有复合横截面的明渠网络中稳定,逐渐变化的流量。与目前可用的方法相比,该方法更为通用,适用于串联通道,树型或环形网络中的复合和梯形通道横截面。在这种方法中,通过牛顿-拉夫森(Newton-Raphson)方法求解了能量和连续性方程,以求得到稳定,逐渐变化的流量,并将所提出的方法应用于树型和环形通道网络。提出了一种确定复合通道中多个临界深度的算法。提出了通道几何形状的修改,以避免出现多个临界深度。对于树型通道网络,已演示了在具有改良几何形状的复合横截面中仅出现一个临界深度的情况。

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