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STUDY ON THE CONGESTION CONTROLLER FOR TIMEDELAY NETWORKED CONTROL SYSTEMS WITH EXTERNAL DISTURBANCES

机译:外部干扰的时滞网络控制系统的流量控制器研究

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A successive approximation approach (SAA) is developed to obtain a new congestion controller for the singularly perturbed time-delay networked control systems affected by external disturbances. Based on the slow-fast decomposition theory of singular perturbations, the system is first decomposed into a fast non-delay subsystem and a slow time-delay subsystem with disturbances. Then, the perturbation approach is proposed to solve the slow-time scale time-delay optimal control problem, and the feedforward compensation technique is used to reject the external disturbances. We obtain the conditions of existence and uniqueness of the feedforward and feedback composite control (FFCC) law. The FFCC law consists of linear analytic functions and a time-delay compensation term which is a series sum of adjoint vectors. The linear analytic functions can be found by solving a Riccati matrix equation and a Sylvester equation respectively. The compensation term can be approximately obtained by an iterative formula of adjoint vector equations. A reduced-order disturbance observer is constructed to make the FFCC law physically realizable. Numerical examples are presented to illustrate the effectiveness and robustness of the proposed design approach.
机译:开发了一种逐次逼近方法(SAA),以获得一种新的拥塞控制器,用于受外部干扰影响的奇摄动时滞网络控制系统。基于奇异摄动的慢-快分解理论,系统首先被分解为快速无延迟子系统和带干扰的慢时滞子系统。然后,提出了摄动方法来解决慢时标时滞最优控制问题,并采用前馈补偿技术来抑制外部干扰。我们获得了前馈和反馈复合控制(FFCC)律的存在和唯一性的条件。 FFCC定律由线性分析函数和一个时延补偿项组成,后者是伴随向量的一系列和。线性解析函数可以通过分别求解Riccati矩阵方程和Sylvester方程来找到。补偿项可以通过伴随向量方程的迭代公式近似获得。构造了降阶干扰观测器以使FFCC法则在物理上可实现。数值算例说明了所提出设计方法的有效性和鲁棒性。

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