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Iterative Solutions for Alternate Depths in Open Channels

机译:明渠中交替深度的迭代解决方案

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摘要

Computation of alternate depths (super-critical and sub-critical) for a specific energy was mathematically solved by iteration method for trapezoidal, rectangular, triangular and parabolic channels. The computed values were compared with the graphicalmethod suggested by Chow (1959). The values obtained from graphical method were very close with the values computed by iteration method with variations from -0.20 to 0.40 and -1.38 to 1.00 for sub-critical and super-critical depths, respectively. This justified the correctness and suitability of the iteration method to find out the two alternate depths for a specific energy for different channels.
机译:梯形,矩形,三角形和抛物线形通道的迭代方法通过数学方法求解了特定能量的交替深度(超临界和次临界)的计算。将计算值与Chow(1959)建议的图形方法进行了比较。从图形方法获得的值与通过迭代方法计算得到的值非常接近,亚临界深度和-超临界深度的变化分别为-0.20至0.40和-1.38至1.00。这证明了迭代方法的正确性和适用性,以找出针对不同通道的特定能量的两个交替深度。

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