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Trajectory Tracking of a 3DOF Laboratory Helicopter Under Input and State Constraints

机译:输入和状态约束下的3DOF实验室直升机的轨迹跟踪

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This brief deals with the tracking control design of a helicopter laboratory experimental setup. In order to be able to realize highly dynamic flight maneuvers, both input and state constraints have to be systematically accounted for within the control design procedure. The mathematical model being considered constitutes a nonlinear mathematical mechanical system with two control inputs and three degrees of freedom. The control concept consists of an inversion-based feedforward controller for trajectory tracking and a feedback controller for the trajectory error dynamics. The design of the feedforward controller for a point-to-point flight maneuver is traced back to the solution of a 2-point boundary value problem in the Byrnes-Isidori normal form of the mathematical model. By utilizing special saturation functions, the given constraints in the inputs and states can be systematically incorporated in the overall design process. In order to capture model uncertainties and external disturbance, an optimal state feedback controller is designed on the basis of the model linearization along the desired trajectories. The proposed control scheme is implemented in a real-time environment, and the feasibility and the excellent performance are demonstrated by means of experimental results.
机译:本文简要介绍了直升机实验室实验装置的跟踪控制设计。为了能够实现高度动态的飞行操纵,必须在控制设计过程中系统地考虑输入约束和状态约束。所考虑的数学模型构成具有两个控制输入和三个自由度的非线性数学机械系统。该控制概念包括用于轨迹跟踪的基于反转的前馈控制器和用于轨迹误差动态的反馈控制器。用于点对点飞行机动的前馈控制器的设计可追溯到数学模型的伯恩斯-伊西多里(Byrnes-Isidori)正规形式的两点边界值问题的解决方案。通过利用特殊的饱和函数,可以将输入和状态中的给定约束系统地纳入整个设计过程。为了捕获模型不确定性和外部干扰,基于模型沿着期望的轨迹线性化,设计了一个最佳状态反馈控制器。所提出的控制方案是在实时环境中实现的,并通过实验结果证明了其可行性和优异的性能。

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