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Active control of the attitude motion and structural vibration of a flexible satellite by jet thrusters.

机译:通过喷气推进器主动控制柔性卫星的姿态运动和结构振动。

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A Lagrangian formulation is used to obtain the equations of motion of a flexible satellite in a tree-type geometry. The flexible satellite model is the geosynchronous INSAT-II type satellite with a flexible balance beam and a flexible solar panel attached to the rigid main body.; In deriving the equations of motion, the orbital motion, the librational motion, and the structural motion of flexible bodies are involved. The assumed-modes method is used to express the deflections of the flexible structures in the form of a finite series of space-dependent admissible functions multiplied by time-dependent amplitudes. The kinetic energy, potential energy, strain energy, and virtual work of the flexible satellite are evaluated as functions of time in terms of the generalized coordinates. Then, by substituting them into Lagrange's equations for discrete systems, the governing equations of motion of the flexible satellite are obtained as a set of second-order nonlinear ordinary differential equations.; The attitude motion and the structural motion of the flexible satellite are coupled motions with one another. Uncontrolled dynamics show that the librational and structural motions are oscillatory and undamped motions. The stability and performance of the flexible satellite needs to be improved by designing control systems.; A control objective is proposed to improve the stability and performance for pointing accuracy maneuver by controlling the librational motions and flexible modes simultaneously. For the control objective, a control system is synthesized, using feedback linearization control, thrust determination, thrust management, and pulse-width pulse-frequency modulation.; Feedback linearization for second-order nonlinear systems is used to obtain a stable feedback control system for the pointing-accuracy control. A stable feedback control system is obtained by adjusting the diagonal matrices of the linear second-order system.; Jet thrusters are used as the primary actuators. Two types of the jet-thruster systems are developed: a set of six bi-directional jet-thrusters and a set of twelve uni-directional jet-thrusters. Jet-thrust, a nonconservative force acting on the satellite, contributes to generalized forces in Lagrange's equations. The relationship between them can be represented in a linear algebraic matrix equation. Theoretical jet-thrust control is determined in the form of continuous control command by solving the algebraic matrix equation.; For thrust management, the simplex method, the modified minimum vector 2-norm solution, or ad-hoc solutions are used to obtain non-negative jet-thrust input command for uni-directional jet-thrusters.; Continuous-time thrust input control from thrust management are modulated into on-off pulsed-jet thrust control command by pulse-width pulse-frequency (PWPF) modulation. For each thruster, there are five PWPF parameters to be adjusted, based on static and dynamic analysis. The actuation frequency of a jet thruster depends on the five parameters.; It is concluded that by considering the shift in the center of mass of flexible satellites, simultaneous control of the librational motions and flexible modes of flexible satellites are possible with on-off pulsed jet thrusters.
机译:拉格朗日公式用于获得树型几何形状的柔性卫星的运动方程。柔性卫星模型是地球同步INSAT-II型卫星,它具有一个柔性平衡梁和一个安装在刚性主体上的柔性太阳能板。在推导运动方程时,涉及到了柔性体的轨道运动,自由运动和结构运动。假定模式方法用于以有限系列的空间相关的可允许函数乘以时间相关的幅度的形式来表示柔性结构的挠度。根据广义坐标,将挠性卫星的动能,势能,应变能和虚拟功作为时间的函数进行评估。然后,通过将它们代入离散系统的拉格朗日方程,得到柔性卫星运动的控制方程,作为一组二阶非线性常微分方程。柔性卫星的姿态运动和结构运动是相互耦合的运动。不受控制的动力学表明,自由运动和结构运动是振荡运动和无阻尼运动。需要通过设计控制系统来提高柔性卫星的稳定性和性能。提出了一种控制目标,旨在通过同时控制自由运动和柔性模式来提高指向精度机动的稳定性和性能。为了达到控制目的,使用反馈线性化控制,推力确定,推力管理和脉宽脉冲频率调制来合成控制系统。使用二阶非线性系统的反馈线性化来获得稳定的反馈控制系统,以进行指向精度控制。通过调整线性二阶系统的对角矩阵,可以获得稳定的反馈控制系统。喷气推进器用作主要执行器。开发了两种类型的喷射推进器系统:一组六个双向喷射推进器和一组十二个单向喷射推进器。喷射推力是作用在卫星上的非保守力,有助于拉格朗日方程中的广义力。它们之间的关系可以用线性代数矩阵方程表示。理论射流推力控制通过求解代数矩阵方程以连续控制指令的形式确定。对于推力管理,使用单纯形法,改进的最小矢量2-范数解或自组织解来获得单向喷射推进器的非负喷射推进输入命令。来自推力管理的连续时间推力输入控制通过脉宽脉冲频率(PWPF)调制被调制为开-关脉冲喷气推力控制命令。对于每个推进器,基于静态和动态分析,有五个PWPF参数需要调整。喷气推进器的致动频率取决于五个参数。结论是,考虑到柔性卫星质心的偏移,可以通过开-关脉冲喷射推进器同时控制柔性卫星的自由运动和柔性模式。

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