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首页> 外文期刊>Canadian Journal of Civil Engineering >Stochastic approach to determination of suspended sediment concentration in tidal rivers by artificial neural network and genetic algorithm
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Stochastic approach to determination of suspended sediment concentration in tidal rivers by artificial neural network and genetic algorithm

机译:人工神经网络和遗传算法随机测定潮汐河道悬浮泥沙浓度。

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Because of the interaction between tidal and fluvial flows in tidal rivers, sampling and measurement of suspended sediment concentration is very complex. Determination of suspended sediment concentration in tidal rivers is a very important problem in some countries such as Canada and United Kingdom (UK) (for example Bay of Fundy in Canada and Bristol Channel in UK). A numerical model cannot show suspended sediment concentration in tidal river accurately. Fluvial flows bring sand and gravel particles from the watershed, while tidal flow brings silt particles from the sea in flood time and returns them to the sea in ebb time. Interaction between tidal and fluvial flows, relation between suspended sediment concentration and return periods of them, correction of suspended sediment distribution coefficient for use in tidal limit of rivers, finding the best method for determination of suspended sediment concentration in tidal limit of rivers and optimization of it are major difficulties and challenges for determination of suspended sediment concentration. For overcoming these challenges in this research, a perceptron artificial neural network is trained and validated by observed data. For training of the artificial neural network (ANN), Levenberg-Marquardt training method is applied. For decreasing of the mean square error (MSE) and increasing of efficiency coefficient, parameters of ANN are optimized by genetic algorithm (GA) method. The GA method optimizes the number of nodes of hidden layers of ANN that is trained by Levenberg-Marquardt training method. Two sets of data are introduced into a network. Inputs of first network are distance from upstream of river, flood return period, and tide return period. These return periods are determined by observed data and governing stochastic distribution on them. Inputs of second network are distance from upstream of river, flood discharge, and ebb height. Output of these networks is suspended sediment concentration. Observed data show that maximum suspended sediment concentration is concerned with ebb that tidal flow and fluvial flow are in one direction. Because of a shortage of observed data especially in extreme conditions, a numerical model was developed. This model was calibrated by observed data. Results of numerical model convert to two regression relations. These relations are functions of distance from the upstream of river, discharge of flood (or flood return period) at upstream, and ebb height (or ebb return period) at downstream. Then the artificial neural network is tested with the remainder of observed data and results of the numerical model. Sensitive analysis shows that distance from the upstream of river and flood discharge are the most effective governing factors on suspended sediment concentration in first and second network, respectively. For the case study, the Karun River in south west of Iran is considered. This river is the most important tidal river in Iran.
机译:由于潮汐河流中潮汐流与河流流之间的相互作用,悬浮泥沙浓度的采样和测量非常复杂。在某些国家,例如加拿大和英国(英国)(例如加拿大的芬迪湾和英国的布里斯托尔海峡),确定潮汐河中的悬浮沉积物浓度是一个非常重要的问题。数值模型不能准确显示潮汐河中的悬浮泥沙浓度。河流水流从分水岭带走了沙子和砾石颗粒,而潮汐流在洪水时从海里带走了淤泥颗粒,并在落潮时把它们带回了大海。潮汐与河流水流的相互作用,悬浮物浓度与它们的返回期之间的关系,用于河流潮汐极限的悬浮泥沙分配系数的修正,寻找确定河流潮汐悬浮物浓度的最佳方法和优化这是确定悬浮沉积物浓度的主要困难和挑战。为了克服本研究中的这些挑战,通过观察数据对感知器人工神经网络进行了训练和验证。对于人工神经网络(ANN)的训练,采用了Levenberg-Marquardt训练方法。为了减小均方误差(MSE)和提高效率系数,采用遗传算法(GA)对神经网络的参数进行了优化。遗传算法优化了通过Levenberg-Marquardt训练方法训练的ANN隐层的节点数。两组数据被引入网络。第一个网络的输入是距河流上游的距离,洪灾恢复期和潮汐恢复期。这些返回期由观察到的数据决定,并控制它们的随机分布。第二个网络的输入是到河流上游的距离,洪水流量和潮起潮落高度。这些网络的输出是悬浮的泥沙浓度。观测数据表明,最大悬浮物浓度与潮汐流和河流流向一个方向有关。由于缺乏观测数据,特别是在极端条件下,因此开发了数值模型。通过观察数据校准该模型。数值模型的结果转换为两个回归关系。这些关系是距河流上游的距离,上游的洪水排放量(或洪水返回期)和下游的退潮高度(或退潮期)的函数。然后,使用剩余的观测数据和数值模型结果对人工神经网络进行测试。敏感性分析表明,距上游河流的距离和洪水流量分别是影响第一网和第二网悬浮泥沙浓度的最有效控制因素。对于案例研究,考虑了伊朗西南部的卡伦河。这条河是伊朗最重要的潮汐河。

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