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Multivariable fractional-order model of a laboratory hydraulic canal with two pools

机译:具有两个游泳池的实验室液压管的多变量分数级模型

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In this paper a fractional order model for an irrigation main canal is proposed. This system has two pools that present a strong interaction between them. Then a multivariable model with two inputs: the pump flow and the opening of an intermediate gate, and two outputs: the water levels in the two pools, is derived. The identification of the model parameters is based on the experiments developed in a laboratory prototype of a hydraulic canal and the application of a direct system identification methodology. The accuracy of the proposed fractional order models is compared with the standard integer-order models of the canal. The parameters of the mathematical models have been identified by minimizing the Integral Square Error Index (ISE) existing between the time responses of the models and the real-time experimental data obtained from the canal prototype. A comparison of the performances of the integer-order and fractional-order models shows that the fractional-order model has significantly lower error: about 30%, and, therefore, higher accuracy in capturing the canal dynamics.
机译:在本文中,提出了一种灌溉主运河的分数阶模型。该系统有两个池,它在它们之间存在强烈的相互作用。然后,具有两个输入的多变量模型:泵流量和中间栅极的开口,以及两个输出:两种池中的水位是推导的。模型参数的识别是基于在液压运河的实验室原型中开发的实验以及直接系统识别方法的应用。将所提出的分数级模型的准确性与运河的标准整数型号进行比较。通过最小化存在于模型的时间响应与从运河原型获得的实时实验数据之间存在的积分方误差索引(ISE)来识别数学模型的参数。对整数和分数级模型的性能的比较表明,分数阶模型的误差显着降低:约30 %,因此在捕获运河动力学方面的准确性更高。

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