Modified Posicast Control Design Method Based on the Parameters of a Fractional Order System

IF 1.7 4区 计算机科学 Q3 AUTOMATION & CONTROL SYSTEMS Journal of Dynamic Systems Measurement and Control-Transactions of the Asme Pub Date : 2021-04-01 DOI:10.1115/1.4049549
E. Yumuk, M. Guzelkaya, I. Eksin
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引用次数: 1

Abstract

In this study, a novel design method for half-cycle and modified posicast controller structures is proposed for a class of the fractional order systems. In this method, all required design variable values, namely, the input step magnitudes and their application times are obtained as functions of fractional system parameters. Moreover, empirical formulas are obtained for the overshoot values of the compensated system with half-cycle and modified posicast controllers designed utilizing this method. The proposed design methodology has been tested via simulations and ball balancing real-time system. It is observed that the derived formulas are in coherence with outcomes of the simulation and real-time application. Furthermore, the performance of modified posicast controller designed using proposed method is much better than other posicast control method.
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基于分数阶系统参数的改进Posicast控制设计方法
本文针对一类分数阶系统,提出了一种新的半周期和改进的posicast控制器结构设计方法。在该方法中,所有需要的设计变量值,即输入阶跃幅度及其应用时间,都作为分数系统参数的函数得到。利用该方法设计了半周期补偿系统和修正后播控制器,得到了补偿系统超调量的经验公式。所提出的设计方法已通过仿真和球平衡实时系统进行了验证。结果表明,推导出的公式与仿真结果和实际应用结果基本一致。此外,采用该方法设计的改进后的波播控制器的性能比其他波播控制方法要好得多。
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来源期刊
CiteScore
3.90
自引率
11.80%
发文量
79
审稿时长
24.0 months
期刊介绍: The Journal of Dynamic Systems, Measurement, and Control publishes theoretical and applied original papers in the traditional areas implied by its name, as well as papers in interdisciplinary areas. Theoretical papers should present new theoretical developments and knowledge for controls of dynamical systems together with clear engineering motivation for the new theory. New theory or results that are only of mathematical interest without a clear engineering motivation or have a cursory relevance only are discouraged. "Application" is understood to include modeling, simulation of realistic systems, and corroboration of theory with emphasis on demonstrated practicality.
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