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首页> 外文期刊>International Journal of Information Technology >A Hybrid Artificial Intelligence and Two Dimensional Depth Averaged Numerical Model for Solving Shallow Water and Exner Equations Simultaneously
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A Hybrid Artificial Intelligence and Two Dimensional Depth Averaged Numerical Model for Solving Shallow Water and Exner Equations Simultaneously

机译:同时求解浅水和Exner方程的混合人工智能和二维深度平均数值模型

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Modeling sediment transport processes by means of numerical approach often poses severe challenges. In this way, a number of techniques have been suggested to solve flow and sediment equations in decoupled, semi-coupled or fully coupled forms. Furthermore, in order to capture flow discontinuities, a number of techniques, like artificial viscosity and shock fitting, have been proposed for solving these equations which are mostly required careful calibration processes. In this research, a numerical scheme for solving shallow water and Exner equations in fully coupled form is presented. First-Order Centered scheme is applied for producing required numerical fluxes and the reconstruction process is carried out toward using Monotonic Upstream Scheme for Conservation Laws to achieve a high order scheme.  In order to satisfy C-property of the scheme in presence of bed topography, Surface Gradient Method is proposed. Combining the presented scheme with fourth order Runge-Kutta algorithm for time integration yields a competent numerical scheme. In addition, to handle non-prismatic channels problems, Cartesian Cut Cell Method is employed. A trained Multi-Layer Perceptron Artificial Neural Network which is of Feed Forward Back Propagation (FFBP) type estimates sediment flow discharge in the model rather than usual empirical formulas. Hydrodynamic part of the model is tested for showing its capability in simulation of flow discontinuities, transcritical flows, wetting/drying conditions and non-prismatic channel flows. In this end, dam-break flow onto a locally non-prismatic converging-diverging channel with initially dry bed conditions is modeled. The morphodynamic part of the model is verified simulating dam break on a dry movable bed and bed level variations in an alluvial junction. The results show that the model is capable in capturing the flow discontinuities, solving wetting/drying problems even in non-prismatic channels and presenting proper results for movable bed situations. It can also be deducted that applying Artificial Neural Network, instead of common empirical formulas for estimating sediment flow discharge, leads to more accurate results.
机译:利用数值方法对沉积物输送过程进行建模通常会带来严峻挑战。以这种方式,已经提出了许多技术来解耦,半耦合或完全耦合形式的流量和沉积物方程。此外,为了捕获流动不连续性,已经提出了许多技术,例如人工粘度和减震拟合,来求解这些方程,这通常是需要仔细校准的过程。在这项研究中,提出了一种求解完全耦合形式的浅水方程和Exner方程的数值方案。一阶居中方案用于产生所需的数值通量,并且重构过程朝着使用守恒律的单调上游方案来实现高阶方案。为满足床形地形图方案的C性质,提出了表面梯度法。将提出的方案与四阶Runge-Kutta算法结合起来进行时间积分,得出了一个有效的数值方案。另外,为了处理非棱柱形通道的问题,采用了笛卡尔切单元法。具有前馈回传(FFBP)类型的受过训练的多层感知器人工神经网络会估计模型中的泥沙流量,而不是通常的经验公式。对模型的流体动力学部分进行了测试,以展示其在模拟流量不连续性,跨临界流量,润湿/干燥条件和非棱柱形通道流量方面的能力。为此,模拟了在最初为干床条件下流向局部非棱柱形收敛-发散通道的溃坝流。验证了模型的形态动力学部分,模拟了干燥可移动床的溃坝和冲积层中床位的变化。结果表明,该模型能够捕获流动不连续性,即使在非棱柱形通道中也能解决润湿/干燥问题,并能为可移动床提供适当的结果。还可以推论,应用人工神经网络代替估算泥沙流量的常用经验公式,可以得出更准确的结果。

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