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Relay feedback tuning of robust PID controllers with iso-damping property

机译:具有等阻尼特性的鲁棒PID控制器的继电器反馈调整

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A new tuning method for proportional-integral-derivative (PID) controller design is proposed for a class of unknown, stable, and minimum phase plants. We are able to design a PID controller to ensure that the phase Bode plot is flat, i.e., the phase derivative w.r.t. the frequency is zero, at a given frequency called the "tangent frequency" so that the closed-loop system is robust to gain variations and the step responses exhibit an iso-damping property. At the "tangent frequency", the Nyquist curve tangentially touches the sensitivity circle. Several relay feedback tests are used to identify the plant gain and phase at the tangent frequency in an iterative way. The identified plant gain and phase at the desired tangent frequency are used to estimate the derivatives of amplitude and phase of the plant with respect to frequency at the same frequency point by Bode's integral relationship. Then, these derivatives are used to design a PID controller for slope adjustment of the Nyquist plot to achieve the robustness of the system to gain variations. No plant model is assumed during the PID controller design. Only several relay tests are needed. Simulation examples illustrate the effectiveness and the simplicity of the proposed method for robust PID controller design with an iso-damping property.
机译:针对一类未知,稳定和最小相位的工厂,提出了一种新的比例积分微分(PID)控制器设计调整方法。我们能够设计PID控制器以确保相位Bode图是平坦的,即相位导数w.r.t.在给定的频率(称为“切线频率”)下,该频率为零,因此闭环系统对于增益变化具有鲁棒性,并且阶跃响应表现出等阻尼特性。奈奎斯特曲线在“切线频率”处切向接触灵敏度圆。几个继电器反馈测试用于以迭代方式识别切线频率下的工厂增益和相位。所识别出的期望切线频率下的植物增益和相位用于通过Bode积分关系来估计相对于相同频率点上的频率的植物幅度和相位的导数。然后,这些导数用于设计PID控制器,以调节Nyquist图的斜率,以实现系统的鲁棒性以获取变化。在PID控制器设计期间未假定任何工厂模型。只需要几个中继测试。仿真算例说明了所提出的具有等阻尼特性的鲁棒PID控制器设计方法的有效性和简便性。

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