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Attitude Control of a Flexible Satellite by Using Robust Control Design Methods

机译:基于鲁棒控制设计方法的柔性卫星姿态控制

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The increase of satellite’s dimensions has caused flexibility and formation of uncertainty in their model. This is because of space missions being more complex and using light moving structures in satellites. Satellites are also encountered with various circumferential disturbance torques. This uncertainty in model and disturbance torques will cause undesirable performance of satellites’ attitude control system. So, for attitude control of these satellites, those methods should be used which are robust to uncertainty of the plant’s model and can reject the effects of disturbances and the measurement noise. One of these methods is the robust control design method. But, because of pole’s place of these satellite’s dynamics equations, the designing procedure of robust control will face difficulties. In this paper, by using an internal feedback as a novel idea, the satellite’s dynamics equations are changed in such a way that the poles will be placed in proper locations. Then, for these new equations, by regarding the effects of flexibility as uncertainty and considering the uncertainty in inertia matrix of satellite, an H∞ controller has been designed and for better performance, a μ-controller has been improved. Afterwards, these two controllers are analyzed and compared for the original dynamic equations, not for the modified ones. Also, for comparison, a classic controller has been also designed for the original plant and eventually all these three controllers are compared with each other.
机译:卫星尺寸的增加已导致其模型的灵活性和不确定性的形成。这是因为太空任务更加复杂,并且在卫星中使用了光移动结构。卫星还遇到各种圆周干扰转矩。模型和干扰转矩的不确定性将导致卫星姿态控制系统的不良性能。因此,对于这些卫星的姿态控制,应该使用那些对工厂模型的不确定性具有鲁棒性并且可以拒绝干扰和测量噪声影响的方法。这些方法之一是鲁棒控制设计方法。但是,由于这些卫星动力学方程的极点位置,鲁棒控制的设计程序将面临困难。在本文中,通过将内部反馈作为一种新颖的想法,卫星的动力学方程式发生了变化,从而将极点放置在适当的位置。然后,对于这些新方程,通过将灵活性的影响视为不确定性并考虑卫星惯性矩阵中的不确定性,设计了H∞控制器,并且为了获得更好的性能,改进了μ控制器。然后,将对这两个控制器进行分析并比较原始的动态方程式,而不是修改后的方程式。此外,为了进行比较,还为原始工厂设计了经典控制器,最终将这三个控制器全部进行了比较。

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