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Cost and Flooding Probability Minimization Based Design of HBPS Channel

机译:基于成本和洪泛概率最小化的HBPS信道设计

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This study proposes to use the channels having horizontal bottom and parabolic sides (HBPS) as substitute for trapezoidal channels. The acceptability of HBPS channel is contested by using the criteria of minimization of cost and flooding probability. An optimization model is developed to minimize the total cost of construction and flooding probability. The bi-objective model is solved by using the constraint method of multiple objective optimization technique. The objective of minimizing the flooding probability is converted to the flooding probability constraint. The first order analysis is used to develop the flooding probability constraint equation. The optimization model is solved by using projected augmented Lagrangian method. The optimization model is applied for design of HBPS and trapezoidal cross sections considering the composite and uniform roughness cases. The application results show that the objectives of minimizing the flooding probability and the total costs conflict each other when the desired flooding probability values are less than the value that occur at the traditional minimum cost design of the channels. The new HBPS cross section is found to remain cheaper than the traditional trapezoidal cross section. The developed optimization model has a potential for practical use.
机译:本研究建议使用具有水平底部和抛物线侧面(HBPS)的通道来代替梯形通道。 HBPS信道的可接受性是通过使用最小化成本和泛洪概率的标准来争夺的。开发了一个优化模型,以最大程度地减少总建设成本和洪水概率。采用多目标优化技术的约束方法求解双目标模型。将最小泛洪概率的目标转换为泛洪概率约束。使用一阶分析来开发洪水概率约束方程。通过使用投影增强拉格朗日法求解优化模型。考虑复合和均匀粗糙度的情况,将优化模型应用于HBPS和梯形截面的设计。应用结果表明,当所需的泛洪概率值小于在通道的传统最小成本设计中出现的值时,最小化泛洪概率和总成本的目标相互冲突。发现新的HBPS横截面比传统的梯形横截面便宜。开发的优化模型具有实际应用的潜力。

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