General Scheme for Solving the Problem of Synthesis of Nonlinear Non - Stationary Automatic Control Systems in the Time Domain

V. Shishlakov, N. Reshetnikova, E. Vataeva
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Abstract

The paper considers a general scheme of solving the problem of synthesis of continuous non-stationary automatic control systems (ACS). The generalized Galerkin method extended to a new class of systems is used as the mathematical apparatus for solving the problem. The peculiarity of availability in the considered systems of time dependence of parameters of the unchangeable part of the system by means of certain algorithms of synthesis of the ACS regulator has been taken into account. The peculiarity of the proposed algorithm for the synthesis of the regulator for the nonlinear non-stationary automatic control systems is either a preliminary estimate of the stability of the parameters of the invariable part of the system within the desirable values or accounting for the law of changes of the parameters of the invariable part of the system in the case when the quality indicators leave the desirable limits of values. As an example of application of the proposed approach for assessing the effect of non-stationarity, synthesis of the correcting device of the training-laboratory complex “potentiometric low-power tracking system” is proposed for implementation within the framework of practice-oriented training of students of the department of control in technical systems. In the example under consideration the experimental characteristics are given for estimation of influence on the control system of non-stationarity, caused by operational heating of electronic components of the laboratory complex in the course of work.
求解时域非线性非平稳自动控制系统综合问题的一般方案
本文研究了一种解决连续非平稳自动控制系统综合问题的一般方案。将广义伽辽金方法推广到一类新的系统中,作为求解这一问题的数学工具。利用ACS调节器的合成算法,考虑了系统不可变部分参数随时间变化的可用性特性。所提出的非线性非平稳自动控制系统调节器综合算法的特点在于,它可以初步估计系统不变部分参数在理想值范围内的稳定性,也可以解释当质量指标超出理想值范围时系统不变部分参数的变化规律。作为所提出的非平稳性影响评估方法的应用实例,提出了训练-实验室综合体“电位低功率跟踪系统”校正装置的综合,以在技术系统控制系学生实训框架内实施。在考虑的例子中,给出了实验特性,以估计在工作过程中由实验室综合电子元件的操作加热对控制系统的非平稳性的影响。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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