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Decomposition of Third-Order Linear Time-Varying Systems into Its Second- and First-Order Commutative Pairs

机译:将三阶线性时变量分解成其第二阶和一阶换向对

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摘要

Decomposition is a common tool for synthesis of many physical systems. It isalso used for analyzing large scale systems which then known as tearing andreconstruction. On the other hand, commutativity of cascade connected systemshave gained a grade deal of interest and its possible benefits have beenpointed out on the literature. In this paper, the necessary and sufficientconditions for decomposition of any third order linear time-varying system as acommutative pair of first and second order systems of which parameters are alsoexplicitly expressed, are investigated. Further, additional requirements incase of non-zero initial conditions are derived. This paper highlights thedirect formulas for realization of any third order linear time-varying systemas a series (cascade) connection of first and second order subsystems. Thisseries connection is commutative so that it is independent from the sequence ofsubsystems in the connection. Hence, the convenient sequence can be decided byconsidering the overall performance of the system when the sensitivity,disturbance and robustness effects are considered. Realization covers transientresponses as well as steady state responses.
机译:分解是合成许多物理系统的常见工具。它用于分析大型系统,然后被称为撕裂和磨损的系统。另一方面,级联连接系统校长的换向获得了兴趣的成绩,并且在文献中已经出现了可能的益处。在本文中,研究了任何三阶线性时变系统的必要且足够的分解作为一对来自参数的一对二阶和二阶系统,其在其上也是挑例的参数。此外,推导出非零初始条件的额外要求Incase。本文突出了用于实现任何三阶线性时变量的基因配方,第一和二阶和二阶子系统的系列(级联)连接。 ThisSeries连接是换向,使其独立于连接中的计算机序列。因此,可以确定方便的序列,通过考虑在考虑灵敏度,干扰和稳健性效果时系统的整体性能。实现涵盖了跨领域和稳态响应。

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