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Synthesis of minimal linear stabilizers

机译:最小线性稳定剂的合成

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We consider the stabilizer synthesis problem for linear stationary control dynamical systems; attention is mainly focused on the investigation of possibilities to reduce the order of such stabilizers. The problem is considered in two settings. The first setting deals with the construction of stabilizers of given order (in particular, the minimum possible order); no conditions are imposed on the spectrum of the closed system. For scalar (single-input-single-output) control systems, we suggest an approach to the solution of this problem and obtain necessary and sufficient conditions for the existence of a stabilizer of a given order. The second problem is that of synthesizing a stabilizer of minimum order with given dynamic properties (a given spectrum or a given distribution of the spectrum of the closed system, in particular, with a guaranteed convergence rate of the closed system). For this problem, we suggest two approaches that permit one to obtain an upper bound for the dimension of such stabilizers. [PUBLICATION ABSTRACT]
机译:我们考虑线性平稳控制动力学系统的稳定器综合问题。注意力主要集中在研究减少这种稳定剂的数量的可能性上。在两个设置中考虑了该问题。第一个设置处理给定阶数(特别是最小可能阶数)的稳定器的构造;封闭系统的范围不受任何限制。对于标量(单输入单输出)控制系统,我们建议一种解决该问题的方法,并为存在给定阶数的稳定器获得必要和充分的条件。第二个问题是合成具有给定动力学特性(给定光谱或给定光谱的封闭系统光谱,特别是具有保证的封闭系统收敛速率)的最小阶稳定剂。对于此问题,我们提出了两种方法,可以使一种方法获得此类稳定器尺寸的上限。 [出版物摘要]

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