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A predictor feedback control method for time-delay systems using Guass-Legendre integration

机译:基于高斯-莱根特积分的时滞系统预测器反馈控制方法

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Delay is a ubiquitous physical phenomenon in many military and industrial manufacturing processes applications. In real applications control systems with delay, two issues restrict the implementation of the discretized controller: the speed of calculating the controller input and the precision of reconstructing the controller input. The traditional way is to adopt the Newton-Cotes integral formula to estimate the integral formula term to obtain the controller input, which is based on fixed step length and, the reconstructing error is not small enough in several high precision required situations. In this paper, to overcome these two limitations, we proposed to use the Guass-Legendre quadrature formula with three nodes type to reconstruct the control law, and by using the Lyapunov-Krasovskii stability theory, we established conditions to guarantee the stability of the closed-loop system and can obtain the design results in terms of linear matrix inequalities (LMIs). The main contribution of this paper lies in twofold: firstly, a new way of implement the discretized controller consist of integrated terms is suggested, which is potential fast way due to we adopt the three nodes type reconstruction method; Secondly, high precision can be achieved accordingly due to the character of the Guass-Legendre quadrature formula. Simulation results are provided to validate the effectiveness of the proposed methods.
机译:在许多军事和工业制造过程中,延迟是普遍存在的物理现象。在具有延迟的实际应用控制系统中,有两个问题限制了离散控制器的实现:计算控制器输入的速度和重构控制器输入的精度。传统的方法是采用牛顿-科茨积分公式来估计积分公式项,以获得基于固定步长的控制器输入,并且在几种需要高精度的情况下,重构误差还不够小。在本文中,为了克服这两个局限性,我们建议使用具有三个节点类型的Guass-Legendre正交公式来重建控制律,并通过使用Lyapunov-Krasovskii稳定性理论,为保证封闭系统的稳定性建立了条件。回路系统,并且可以根据线性矩阵不等式(LMI)获得设计结果。本文的主要贡献在于两个方面:首先,提出了一种新的实现由积分项组成的离散控制器的方法,由于采用了三节点类型的重构方法,因此是一种潜在的快速方法。其次,由于Guass-Legendre正交公式的特性,可以相应地实现高精度。仿真结果证明了所提方法的有效性。

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