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Aggregation of a class of interconnected, linear dynamical systems

机译:一类相互连接的线性动力学系统的集合

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In this paper, we introduce the notion of a "meaningful" average of a collection of dynamical systems as distinct from an "ensemble" average. Such a notion is useful for the study of a variety of dynamical systems such as traffic flow, power systems, and econometric systems. We also address the associated issue of the existence and computation of such an average for a class of interconnected, linear, time invariant dynamical systems. Such an "average" dynamical system is not only attractive from a computational perspective, but also represents the average behavior of the interconnected dynamical systems. The problem of analysis and control of heirarchical, large scale control systems can be simplified by approximating the lower level dynamics of such systems with such an average dynamical system. Published by Elsevier Science B.V. [References: 28]
机译:在本文中,我们介绍了与“整体”平均值不同的动力系统集合的“有意义”平均值的概念。这样的概念对于研究各种动态系统(例如交通流,电力系统和计量经济系统)很有用。我们还解决了相关的问题,即对于一类相互关联的,线性的,时不变的动力系统,存在这样的平均值并进行计算。这样的“平均”动力系统不仅从计算的角度看是有吸引力的,而且代表了互连动力系统的平均性能。可以通过用这样的平均动力系统近似这种系统的低级动力来简化对分层,大规模控制系统的分析和控制问题。由Elsevier Science B.V.发布[参考文献:28]

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