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An Integrated Steering Law Considering Biased Loads and Singularity for Control Moment Gyroscopes

机译:考虑偏载和奇异性的控制力矩陀螺仪的综合转向定律

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A new steering law of control moment gyroscopes (CMGs) is proposed to ensure extended life and to reduce the risk of failure. Because major failure mode of the CMG is the defective lubrication of the spin bearings resulting from being put on the excessive radial loads by radical motion of gimbals, the proposed method attempts to level gimbal angular displacements and to suppress radical motion of gimbals applying a relation between the gimbal angular displacement of each CMG and the initial condition of gimbal angles. A suitable set of initial gimbal angles is selected using a defined evaluation function in an offline preliminarily calculation. The evaluation function considers the average and variance of the gimbal angular displacement and the acceleration of the upcoming maneuver. The dynamics of a typical pyramid configuration of four single-gimbal CMGs was modeled and a numerical simulation was carried out to evaluate the performance of the proposed method. Numerical simulation confirmed that the proposed method levels the gimbal angular displacements of CMGs and suppresses radical motion of gimbals without degrading attitude control. The leveling of CMG loads was more effective in the case that the CMGs do not pass a singularity. In contrast, the suppression of radical motion of gimbals was more effective in the case the CMGs pass through the singularity. Moreover, the validity in the case of repetitive maneuvers was also verified by executing null motion at appropriate intervals.
机译:提出了一种新的控制力矩陀螺仪(CMG)的转向规律,以确保延长使用寿命并降低发生故障的风险。由于CMG的主要故障模式是由于万向节的剧烈运动而承受了过大的径向载荷,从而导致旋转轴承润滑不良,因此,提出的方法尝试通过平衡以下各项之间的关系来平衡万向节的角位移并抑制万向节的剧烈运动。每个CMG的万向节角位移和万向节角的初始条件。在离线初步计算中,使用定义的评估函数选择一组合适的初始云台角度。评估函数考虑万向节角位移的平均值和方差以及即将进行的操纵的加速度。对四个单臂CMG的典型金字塔构型的动力学进行了建模,并进行了数值模拟,以评估所提出方法的性能。数值模拟结果表明,该方法能够平整CMG的万向节角度位移,并在不降低姿态控制的情况下抑制了万向节的剧烈运动。在CMG不通过奇点的情况下,CMG负载的平衡更为有效。相反,在CMG通过奇异点的情况下,抑制万向节的自由基运动更为有效。此外,还通过以适当的间隔执行零运动来验证在重复操纵情况下的有效性。

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