Preface

Pub Date : 2018-01-02 DOI:10.1080/15021866.2018.1504407
Giuliano D’Amico
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Abstract

Switched control systems have attracted much interest from the control community not only because of their inherent complexity, but also due to the practical importance with a wide range of their applications in nature, engineering, and social sciences. Switched systems are necessary because various natural, social, and engineering systems cannot be described simply by a single model, and many systems exhibit switching between several models depending on various environments. Natural biological systems switch strategies in accordance to environmental changes for survival. Switched behaviors have also been exhibited in a number of social systems. To achieve an improved performance, switching has been extensively utilized/exploited in many engineering systems such as electronics, power systems, and traffic control, among others. Theoretical investigation and examination of switched control systems are academically more challenging due to their rich, diverse, and complex dynamics. Switching makes those systems much more complicated than standard systems. Many more complicated behaviors/dynamics and fundamentally new properties, which standard systems do not have, have been demonstrated on switched systems. From the viewpoint of control system design, switching brings an additional degree of freedom in control system design. Switching laws, in addition to control laws, may be utilized to manipulate switched systems to achieve a better performance of a system. This can be seen as an added advantage for control design to attain certain control purposes. On the one hand, switching could be induced by any unpredictable sudden change in system dynamics/structures, such as a sudden change of a system structure due to the failure of a component/subsystems, or the accidental activation of any subsystems. On the other hand, the switching is introduced artificially to effectively control highly complex nonlinear systems under the umbrella of the so-called hybrid control. In both cases, an essential feature is the interaction between the continuous system dynamics and the discrete switching dynamics. Such switched dynamical systems typically consist of sets of subsystems and switching signals that coordinate the switching among the subsystems. In this book, we investigate the stability issues under various switching mechanisms. For a controlled switching, the switching signal is a design variable just as
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前言
切换控制系统不仅由于其固有的复杂性,而且由于其在自然、工程和社会科学中的广泛应用而具有实际意义,因此引起了控制界的极大兴趣。切换系统是必要的,因为各种自然、社会和工程系统不能简单地用一个模型来描述,而且许多系统根据不同的环境在几个模型之间进行切换。自然生物系统为了生存而根据环境变化来切换策略。转换行为也在许多社会系统中表现出来。为了实现改进的性能,交换已经在许多工程系统中被广泛使用/利用,例如电子、电力系统和交通控制等。开关控制系统的理论研究和检验由于其丰富、多样和复杂的动力学,在学术上更具挑战性。切换使这些系统比标准系统复杂得多。标准系统所没有的许多更复杂的行为/动力学和全新的性质已经在交换系统上得到了证明。从控制系统设计的角度来看,切换为控制系统设计带来了额外的自由度。除了控制律之外,还可以利用切换律来操纵切换系统,以实现系统的更好性能。这可以被视为控制设计实现某些控制目的的附加优势。一方面,切换可能由系统动力学/结构的任何不可预测的突然变化引起,例如由于组件/子系统的故障导致的系统结构的突然变化,或任何子系统的意外激活。另一方面,在所谓的混合控制的保护伞下,人为地引入切换来有效地控制高度复杂的非线性系统。在这两种情况下,一个基本特征是连续系统动力学和离散切换动力学之间的相互作用。这种切换的动态系统通常由子系统集合和协调子系统之间的切换的切换信号组成。在这本书中,我们研究了在各种切换机制下的稳定性问题。对于受控开关,开关信号是一个设计变量,正如
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