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Control Effort Reduction in Quantitative Feedback Theory for Multivariable Systems

机译:控制多变量系统定量反馈理论的控制

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Quantitative Feedback Theory (QFT) method for Multi Input Multi Output (MIMO) systems divides design problem into some Single Input Single output (SISO) problems. In this method, interactions between loops are considered as disturbance signals. On the other hand, any increase in disturbance signals cause an increased control effort. In this paper, two new methods are presented which are used in QFT design for MIMO systems to reduce control effort. In these methods, the certain part of the non-diagonal elements of the transfer function is minimized as far as possible and MIMO QFT controller is designed for the obtained system. Reduction of certain parts is carried out by two different methods. In the first method, the system is decoupled by a state feedback in the nominal point, and, in the second method, the certain parts are reduced by LQR state feedback. The final system will be robust because its final feedback is in the form of QFT feedback. The results obtained from simulations reveal that control effort is reduced by suggested methods.
机译:用于多输入多输出的定量反馈理论(QFT)方法(MIMO)系统将设计问题分为一些输入单个输出(SISO)问题。在该方法中,环之间的相互作用被认为是干扰信号。另一方面,扰动信号的任何增加导致控制努力增加。在本文中,提出了两种新方法,用于MIMO系统的QFT设计,以减少控制工作。在这些方法中,尽可能最小化传递函数的非对角线元件的某部分,并且设计用于所获得的系统的MIMO QFT控制器。通过两种不同的方法进行某些部件的减少。在第一种方法中,系统通过标称点中的状态反馈解耦,并且在第二种方法中,通过LQR状态反馈减少了某些部件。最终系统将是强大的,因为其最终反馈是QFT反馈的形式。从模拟中获得的结果揭示了通过建议的方法减少了控制努力。

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