一种基于次优逼近的分数化PID控制器

Y. Bensafia, K. Khettab, A. Idir
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引用次数: 4

摘要

在过去的二十年中,分数阶微积分被科学家和工程师重新发现,并应用于越来越多的领域,即控制理论领域。近年来,许多研究工作集中在分数阶控制(FOC)和分数系统上。它已被证明是一个很好的手段,以改善植物动力学方面的响应时间和干扰抑制。本文采用分数阶传递函数的次优逼近法设计了PID控制器的参数,并研究了分数阶PID控制器与整数阶PID控制器的性能分析。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Novel Fractionalized PID controller Using The Sub-optimal Approximation of FOTF
In the last two decades, fractional calculus has been rediscovered by scientists and engineers and applied in an increasing number of fields, namely in the area of control theory. Recently, many research works have focused on fractional order control (FOC) and fractional systems. It has proven to be a good mean for improving the plant dynamics with respect to response time and disturbance rejection. In This work we use the Sub-optimal Approximation of fractional order transfer function to design the parameters of PID controller and we study the performance analysis of fractionalized PID controller over integer order PID controller.
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