首页> 外文期刊>Journal of vibration and control: JVC >Vibration suppression of smart nonlinear flexible appendages of a rotating satellite by using hybrid adaptive sliding mode/Lyapunov control
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Vibration suppression of smart nonlinear flexible appendages of a rotating satellite by using hybrid adaptive sliding mode/Lyapunov control

机译:混合自适应滑模/ Lyapunov控制的旋转卫星智能非线性柔性附件的振动抑制

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In this paper, a hybrid adaptive sliding mode/Lyapunov controller is designed for both the rotational maneuver and the vibration control of smart flexible appendages of a satellite moving in a circular orbit. The satellite is considered as a rigid hub and two flexible appendages with attached piezoelectric layers as sensors and actuators. Each appendage is considered as a nonlinear beam undergoing large deflection. These governing equations of motion are obtained using a Lagrange-Rayleigh-Ritz technique and assumed mode method. The dynamic equations of motion are nonlinear and coupled due to the large angle trajectory and appendages large deflection. A through look at the resulting equations shows that the flexible satellite dynamics including the vibrations of the appendages and their rigid maneuver occur in two different time scales. Using the singular perturbation theory, the dynamics of the flexible satellite are divided into two slow and fast subsystems, the former associated with rigid-body maneuver, while the latter is a result of the vibrations of the appendages. Use of this hybrid controller allows us to cope with parameters uncertainty and disturbances of the system. The stability of the hybrid controller is studied by using the Lyapunov approach. Finally, the whole system is modeled and the simulation results show the efficient performance of the proposed hybrid controller.
机译:本文设计了一种混合自适应滑模/ Lyapunov控制器,用于在圆形轨道上移动的卫星的智能柔性附件的旋转操纵和振动控制。该卫星被认为是一个刚性轮毂和两个带有附属压电层的柔性附件,分别作为传感器和执行器。每个附件被视为经历大挠度的非线性光束。使用Lagrange-Rayleigh-Ritz技术和假定模式方法可以获得这些运动控制方程。运动的动力学方程是非线性的,并且由于大的角度轨迹和附件的大挠度而耦合。通过对结果方程的透彻了解,可以看到包括附属物振动及其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。使用奇异摄动理论,将柔性卫星的动力学分为慢速和快速两个子系统,前者与刚体操纵相关,而后者是附属物振动的结果。使用这种混合控制器使我们能够应对系统的参数不确定性和干扰。利用李雅普诺夫方法研究了混合控制器的稳定性。最后,对整个系统进行了建模,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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