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Frequency Modeling of Open-Channel Flow

机译:明渠水流的频率建模

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摘要

A good model is necessary to design automatic controllers for water distribution in an open-channel system. The frequency response of a canal governed by the Saint-Venant equations can be easily obtained in the uniform case. However, in realistic situations, open-channel systems are usually far from the uniform regime. This paper provides a new computational method to obtain a frequency domain model of the Saint-Venant equations linearized around any stationary regime (including backwater curves). The method computes the frequency response of the Saint-Venant transfer matrix, which can be used to design controllers with classical automatic control techniques. The precision and numerical efficiency of the proposed method compare favorably with classical numerical schemes (e.g., Runge-Kutta). The model is compared in nonuniform situations to the one given by a finite difference scheme applied to Saint-Venant equations (Preissmann scheme), first in the frequency domain, then in the time domain. The proposed scheme can be used, e.g., to validate finite difference schemes in the frequency domain.
机译:一个好的模型对于设计用于明渠系统中水分配的自动控制器是必要的。在均匀情况下,可以轻松获得由Saint-Venant方程控制的运河的频率响应。但是,在现实情况下,明渠系统通常远离统一制度。本文提供了一种新的计算方法来获得围绕任何平稳状态(包括回水曲线)线性化的Saint-Venant方程的频域模型。该方法计算了Saint-Venant传递矩阵的频率响应,可用于设计具有经典自动控制技术的控制器。提出的方法的精度和数值效率与经典数值方案(例如Runge-Kutta)相比具有优势。在非均匀情况下,首先将该模型与应用到Saint-Venant方程的有限差分方案(Preissmann方案)进行比较,首先在频域中,然后在时域中。所提出的方案可以用于例如在频域中验证有限差分方案。

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