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Dynamics and control of a smart flexible satellite moving in an orbit

机译:在轨道上移动的智能柔性卫星的动力学和控制

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摘要

In this paper, the three axes maneuver control and vibration suppression of a smart flexible satellite moving in a circular orbit are studied. First, by using Lagrange-Rayleigh-Ritz technique and assumed mode method, the governing equations of a flexible satellite with PZT (lead zirconate titanate) piezoelectric patches are obtained. The flexibility of the appendages and the assumption of a large angle trajectory cause the governing equations to be nonlinear and coupled. The piezoelectric layers, attached to both sides of the appendages, are considered as sensors and actuators. A thorough look at the resulting equations reveals that the flexible satellite dynamics that include the appendage vibrations and rigid maneuver occur in two different time scales. By using the singular perturbation theory, the system dynamics is divided into two fast and slow subsystems. The slow and fast subsystems are associated with rigid motion dynamics and flexible appendages dynamics, respectively. A hybrid controller, which is proposed for use, consists of a variable structure controller (VSC) for maneuvering control of the slow subsystem, and a Lyapunov based controller for vibration suppression of the fast subsystem. The stability of the controllers is studied using the Lyapunov stability theory. Finally, the system behavior is simulated and the simulation results show the efficient performance of the proposed hybrid controller.
机译:本文研究了在圆形轨道上运动的智能柔性卫星的三轴操纵控制和振动抑制。首先,通过使用拉格朗日-瑞利-里兹技术和假定模式方法,获得了带有PZT(钛酸锆钛酸铅)压电贴片的柔性卫星的控制方程。附件的灵活性和大角度轨迹的假设导致控制方程为非线性且耦合的。附在附件两侧的压电层被视为传感器和致动器。仔细观察所得方程,可以发现包括附属物振动和刚性操纵在内的灵活卫星动力学在两个不同的时间尺度上发生。利用奇异摄动理论,将系统动力学分为快速子系统和快速子系统两个。慢子系统和快子系统分别与刚性运动动力学和柔性附件动力学相关。提出使用的混合控制器由用于慢速子系统的操纵控制的可变结构控制器(VSC)和用于快速子系统的振动抑制的基于Lyapunov的控制器组成。使用Lyapunov稳定性理论研究控制器的稳定性。最后,对系统行为进行了仿真,仿真结果表明了所提出的混合控制器的高效性能。

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