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首页> 外文期刊>International Journal of Applied Mathematics and Computer Science >FREQUENCY RESPONSE BASED CURVE FITTING APPROXIMATION OF FRACTIONAL-ORDER PID CONTROLLERS
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FREQUENCY RESPONSE BASED CURVE FITTING APPROXIMATION OF FRACTIONAL-ORDER PID CONTROLLERS

机译:分数阶PID控制器的基于频率响应的曲线拟合逼近

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摘要

Fractional-order PID (FOPID) controllers have been used extensively in many control applications to achieve robust control performance. To implement these controllers, curve fitting approximation techniques are widely employed to obtain integer-order approximation of FOPID. The most popular and widely used approximation techniques include the Oustaloup, Matsuda and Cheraff approaches. However, these methods are unable to achieve the best approximation due to the limitation in the desired frequency range. Thus, this paper proposes a simple curve fitting based integer-order approximation method for a fractional-order integrator/differentiator using frequency response. The advantage of this technique is that it is simple and can fit the entire desired frequency range. Simulation results in the frequency domain show that the proposed approach produces better parameter approximation for the desired frequency range compared with the Oustaloup, refined Oustaloup and Matsuda techniques. Furthermore, time domain and stability analyses also validate the frequency domain results.
机译:分数阶PID(FOPID)控制器已在许多控制应用中广泛使用,以实现强大的控制性能。为了实现这些控制器,曲线拟合逼近技术被广泛采用来获得FOPID的整数阶逼近。最受欢迎和广泛使用的近似技术包括Oustaloup,Matsuda和Cheraff方法。但是,由于所需频率范围的限制,这些方法无法实现最佳逼近。因此,本文提出了一种使用频率响应的分数阶积分器/微分器的基于简单曲线拟合的整数阶逼近方法。该技术的优点是它很简单,并且可以适合整个所需的频率范围。在频域上的仿真结果表明,与Oustaloup,改进的Oustaloup和Matsuda技术相比,该方法在所需频率范围内可产生更好的参数逼近。此外,时域和稳定性分析也验证了频域结果。

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