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Almost global asymptotic tracking control for spacecraft body-fixed hovering over an asteroid

机译:航天器固定在小行星上的几乎全局渐近跟踪控制

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Almost global asymptotic tracking control for autonomous body-fixed hovering of a rigid spacecraft over an asteroid is proposed in the framework of geometric mechanics. The configuration space for the spacecraft is the Lie group SE(3), which is the set of positions and orientations of the rigid spacecraft in three-dimensional Euclidean space. The relative motion with respect to the spacecraft is assumed to be available through the spacecraft on-board navigation. The spacecraft tracks a desired relative configuration with respect to an asteroid in an autonomous manner. The relative configuration between the spacecraft and the asteroid is described in terms of exponential coordinates on the lie group of rigid body motions. A continuous-time feedback tracking control using these exponential coordinates and the relative velocities is presented to perform coupled translational and rotational maneuver over an asteroid in the presence of control force saturation. A Lyapunov analysis guarantees that the spacecraft asymptotically converges to the desired trajectory. Numerical simulation results demonstrate the asymptotic tracking control achieve autonomous body-fixed hovering over a selected asteroid.
机译:在几何力学的框架内,提出了用于刚性航天器在小行星上的自主人体固定悬停的几乎全局渐近跟踪控制。航天器的配置空间是李群SE(3),它是刚性航天器在三维欧几里得空间中的位置和方向的集合。假定通过航天器的机载导航可获得相对于航天器的相对运动。航天器以自主方式跟踪相对于小行星的所需相对配置。航天器和小行星之间的相对配置是根据刚体运动的谎言组上的指数坐标来描述的。提出了使用这些指数坐标和相对速度的连续时间反馈跟踪控制,以在存在控制力饱和的情况下对小行星执行耦合的平移和旋转操纵。李雅普诺夫(Lyapunov)分析可确保航天器渐近收敛至所需轨迹。数值模拟结果表明,渐近跟踪控制实现了对选定小行星的自主固定的悬停。

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