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Fractional order Modeling and Control of a Quadruple-tank Process

机译:四重箱过程的分数阶建模与控制

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In recent years, fractional calculus attracts considerable attention from researchers in modeling and control of systems due to its flexibility in describing the behaviors of the dynamic systems. In this paper, a control design method based on fractional order will be proposed for a multi-input multi-output (MIMO) process. To deal with the interactions between system variables, the decoupling technique using simplified decoupling is adopted. However, in this paper, the PSO algorithm is proposed to approximate the complex decoupled transfer function into a simple form of fractional-order transfer function. The tuning rules of a fractional-order PID (FOPID) controller are also derived analytically based on the internal model control (IMC) structure. To validate the proposed method in real applications, the identification of a multivariable process (MIMO), the quadruple tank system, is presented by using the diagonal form of matrix fraction description (MFD) which transforms a MIMO process into multi-input single-output (MISO) sub-models. Then, the proposed controller is simulated as well as implemented based on the identified models to illustrate the effectiveness of the proposed method.
机译:近年来,由于其灵活性地描述了动态系统的行为,分数微积分从研究人员吸引了对系统的建模和控制的相当大的关注。本文将提出基于分数顺序的控制设计方法,用于多输入多输出(MIMO)过程。为了处理系统变量之间的相互作用,采用了使用简化解耦的解耦技术。然而,在本文中,提出了PSO算法,以将复杂的分离传递函数近似于分数级传递函数的简单形式。分数级PID(FOPID)控制器的调谐规则也基于内部模型控制(IMC)结构进行了分析。为了验证实际应用中的提出方法,通过使用矩阵分数描述(MFD)的对角线形式来识别多变量过程(MIMO),四重罐系统,该矩阵分数描述(MFD)将MIMO过程转换为多输入单输出(味噌)子模型。然后,模拟所提出的控制器以及基于所识别的模型实现,以说明所提出的方法的有效性。

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