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A novel PID controller gain tuning method for a quadrotor landing on a ship deck using the invariant ellipsoid technique

机译:一种采用不变椭球技术的四旋翼降落在船舶甲板上的新型PID控制器增益整定方法

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Quadrotors are useful in many applications. It is controlled by the thrust of each rotors. The altitude and attitude control is often achieved by PID controller due to its simplicity. Many methods such as the Ziegler Nichols method, Cohen Coon method and loop shaping methods are available to tune the gain with different objectives such as minimizing overshoot or settling time. However, few techniques are able to obtain an optimal controller gain for a system under persistent bounded disturbance. The invariant ellipsoid method based on the invariant set theory is developed to formulate an optimization problem to obtain such an optimal controller gain. The technique is applied to a ship deck landing problem of a quadrotor. The heave motion of the ship deck represents a persistent disturbance acting on the quadrotor which is required to perform a landing operation while maintaining small relative speed with the ship deck. Numerical simulation is performed to demonstrate the ability of the calculated gain to reject disturbance as compared to gain obtained by loop shaping method.
机译:四旋翼在许多应用中很有用。它由每个转子的推力控制。高度和姿态控制通常由于其简单性而由PID控制器实现。 Ziegler Nichols方法,Cohen Coon方法和环路整形方法等许多方法可用于以不同目标调整增益,例如最小化过冲或建立时间。然而,很少有技术能够在持续的有界干扰下获得系统的最佳控制器增益。提出了基于不变集理论的不变椭球方法,提出了优化问题,以获得最优的控制器增益。该技术被应用于四旋翼的船甲板着陆问题。船甲板的升沉运动表示作用在四旋翼上的持续扰动,该扰动是执行降落操作所必需的,同时保持与船甲板的相对速度较小。进行了数值模拟,以证明与通过环路整形方法获得的增益相比,所计算出的增益能够抑制干扰。

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