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Frequency analysis of linear periodical systems. theory and experiment

机译:线性周期系统的频率分析。理论与实验

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The frequency methods of mathematical description, analysis and synthesis, using transfer functions and frequency response, have important role in the control system theory. The frequency methods are effective instrument of decision for many theoretical and practical problems. Moreover, important advantage of this methods is principal possibility of using experimental frequency responses, that in many cases essentially simplify the procedure of system design. In this connection, the questions of frequency description of linear nonstationary systems and frequency methods of analysis and synthesis of such systems are at the centre of attention of automatic control literature. The first investigations in this direct belong to L.Zade [1],[2]. A common theory of the finite-dimension continuous nonstationary linear systems was given in [3] and for arbitrary periodical continuous systems in [4]. In the present report we describe common properties of frequency responses for continuous linear periodical systems and consider common ways for their experimental determinations. Analogous ways of theoretical and experimental sampled-data systems investigations are given in [5, 6].
机译:数学描述,分析和合成的频率方法,使用传递函数和频率响应,在控制系统理论中具有重要作用。频率方法是许多理论和实际问题的决策仪器。此外,该方法的重要优点是使用实验频率响应的主要可能性,在许多情况下基本上简化了系统设计的过程。在这方面,线性非间抗系统的频率描述问题和这种系统的分析和合成频率方法的问题在于自动控制文献的关注。这种直接的第一次调查属于L.Zade [1],[2]。在[3]中给出了有限尺寸连续的非营养线性系统的常见理论和[4]中任意周期连续系统。在本报告中,我们描述了连续线性周期性系统的频率响应的常见特性,并考虑其实验确定的常用方式。 [5,6]给出了理论和实验采样数据系统研究的类似方式。

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