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首页> 外文期刊>Systems and Control Letters >One-shot design of performance scaling matrices and observer-based gain-scheduled controllers depending on inexact scheduling parameters
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One-shot design of performance scaling matrices and observer-based gain-scheduled controllers depending on inexact scheduling parameters

机译:绩效缩放矩阵和基于观察者的增益预定控制器的单次设计,具体取决于不精确的调度参数

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This paper addresses the design problem of continuous-/discrete-time observer-based Gain-Scheduled Output Feedback (GSOF) controllers for Linear Parameter-Varying (LPV) systems, in which some of the state-space matrices are multi-affine with respect to parameters, with the simultaneous design of scaling matrices for multiple uncertainty blocks under the supposition that inexact scheduling parameters are available. In the design of GSOF controllers for practical systems in induced L-2/l(2)-norm control framework, the following features are to be incorporated: i) structured and easily-understandable controllers are preferable to enhance the practicality, ii) the scaling matrices related to multiple uncertainty blocks which represent various design specifications are also to be designed to reduce conservatism, and iii) one-shot design is preferable to prevent numerical problems in iterative algorithm. However, in general, neither the design problems of the structured controllers nor the simultaneous design of controllers and the performance scaling matrices are formulated in terms of Linear Matrix Inequalities (LMIs). Under the supposition that the uncertainties in the provided scheduling parameters are bounded (this supposition holds true for proportional uncertainties and for absolute uncertainties as well as for the mixed ones of them), we derive a new tractable one-shot multi-affine condition for our problem via dilated/extended LMI technique under some mild assumptions for LPV systems. A numerical example well illustrates the effectiveness of our method. (C) 2020 Elsevier B.V. All rights reserved.
机译:本文解决了用于线性参数变化(LPV)系统的连续/离散时间观察者的增益输出反馈(GSOF)控制器的设计问题,其中一些状态空间矩阵是多归员的对于参数,通过同时设计用于多个不确定性块的缩放矩阵,该假设可以使用不精确的调度参数。在诱导L-2 / L(2)-NORM控制框架中的实际系统的GSOF控制器设计中,将结合以下特征:i)结构化和易于理解的控制器优选增强实用性,ii)与多种不确定性块相关的缩放矩阵,其代表各种设计规范也被设计为减少保守主义,并且III)优选为防止迭代算法中的数值问题是优选的。然而,一般而言,结构化控制器的设计问题和控制器的同时设计和性能缩放矩阵都不是在线性矩阵不等式(LMI)的制定。在假定的情况下,提供的调度参数中的不确定性是有界的(该假设对于比例的不确定性以及绝对不确定性以及它们中的混合中的不确定性保持真实,我们为我们的LPV系统的一些温和假设下的扩张/扩展LMI技术问题。数值示例良好地说明了我们方法的有效性。 (c)2020 Elsevier B.V.保留所有权利。

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