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首页> 外文期刊>The Journal of the Astronautical Sciences >Immersion-and Invariance-Based Adaptive Control of Asteroid-Orbiting and-Hovering Spacecraft
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Immersion-and Invariance-Based Adaptive Control of Asteroid-Orbiting and-Hovering Spacecraft

机译:小行星轨道和悬停航天器的浸入式和不变性的自适应控制

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The development of an immersion-and invariance-based adaptive state variable feedback control law for the closed orbit and hovering control of spacecraft in the vicinity of asteroids is the subject of this paper. The celestial body is assumed to be rotating with constant angular velocity about a fixed axis. Also, it is assumed that the mass and moments of inertia matrix of the asteroid, and the mass of the spacecraft are not known. The objective is to control the orbit of the spacecraft despite uncertainties in the system parameters. Based on the immersion and invariance theory, a noncertainty-equivalence adaptive control system is designed for steering the spacecraft along prescribe closed orbits or to fixed points for hovering control. The control system has a modular structure - consisting of an stabilizing control module and an parameter identifier. The control law is synthesized using filtered signals so as to circumvent the complexity of the immersion and immersion methodology. Unlike certainty-equivalence systems, the parameter estimates include judiciously selected nonlinear state-dependent algebraic functions and partial estimates derived from an integral update law. By the Lyapunov analysis, it is shown that the trajectory tracking error asymptotically converges to zero and all the signals in the closed-loop system are bounded. For illustration, numerical results are presented for control around 433 Eros and Ida asteroids. These results show that, despite uncertainties in the relative spacecraft dynamics, the adaptive law accomplishes closed orbit as well as hovering control.
机译:在小行星附近的闭合轨道和航天器悬停控制的基于浸没和不变性的自适应状态可变反馈控制法的发展是本文的主题。假设天体具有围绕固定轴的恒定角速度旋转。而且,假设小行星的惯性矩阵的质量和矩,并且不知道航天器的质量。尽管系统参数中的不确定性,但目标是控制航天器的轨道。基于浸没和不变理论,非格式 - 等效性自适应控制系统设计用于沿着规定的闭合轨道或用于悬停控制的固定点来转向航天器。控制系统具有模块化结构 - 由稳定控制模块和参数标识符组成。使用滤波信号合成控制定律,以规避浸渍和浸没方法的复杂性。与确定性等价系统不同,参数估计包括明智地选择的非线性状态依赖性代数函数和源自整体更新法的部分估计。通过Lyapunov分析,表明轨迹跟踪误差渐近地会聚到零并且闭环系统中的所有信号被界定。为了说明,提供了数值结果,用于控制433个ERO和IDA小行星。这些结果表明,尽管相对航天器动态的不确定性,但自适应法则完成闭合轨道以及徘徊控制。

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