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On-orbit identifying the inertia parameters of space robotic systems using simple equivalent dynamics

机译:使用简单等效动力学在轨识别太空机器人系统的惯性参数

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After being launched into space to perform some tasks, the inertia parameters of a space robotic system may change due to fuel consumption, hardware reconfiguration, target capturing, and so on. For precision control and simulation, it is required to identify these parameters on orbit. This paper proposes an effective method for identifying the complete inertia parameters (including the mass, inertia tensor and center of mass position) of a space robotic system. The key to the method is to identify two types of simple dynamics systems: equivalent single-body and two-body systems. For the former, all of the joints are locked into a designed configuration and the thrusters are used for orbital maneuvering. The object function for optimization is defined in terms of acceleration and velocity of the equivalent single body. For the latter, only one joint is unlocked and driven to move along a planned (exiting) trajectory in free-floating mode. The object function is defined based on the linear and angular momentum equations. Then, the parameter identification problems are transformed into non-linear optimization problems. The Particle Swarm Optimization (PSO) algorithm is applied to determine the optimal parameters, i.e. the complete dynamic parameters of the two equivalent systems. By sequentially unlocking the 1st to nth joints (or unlocking the nth to 1st joints), the mass properties of body 0 to n (or n to 0) are completely identified. For the proposed method, only simple dynamics equations are needed for identification. The excitation motion (orbit maneuvering and joint motion) is also easily realized. Moreover, the method does not require prior knowledge of the mass properties of any body. It is general and practical for identifying a space robotic system on-orbit.
机译:发射到太空中执行某些任务后,太空机器人系统的惯性参数可能会因油耗,硬件重新配置,目标捕获等而发生变化。为了进行精确控制和仿真,需要在轨道上识别这些参数。本文提出了一种有效的方法来识别空间机器人系统的完整惯性参数(包括质量,惯性张量和质心位置)。该方法的关键是识别两种类型的简单动力学系统:等效的单体系统和两体系统。对于前者,所有关节都锁定在设计状态,推进器用于轨道操纵。根据等效单体的加速度和速度定义用于优化的目标函数。对于后者,只有一个关节被解锁并被驱动以自由浮动模式沿着计划的(退出)轨迹运动。根据线性和角动量方程式定义目标函数。然后,将参数识别问题转化为非线性优化问题。应用粒子群优化(PSO)算法确定最佳参数,即两个等效系统的完整动态参数。通过依次解锁第1至第n个关节(或解锁第n至第1个关节),可以完全识别物体0至n(或n至0)的质量特性。对于所提出的方法,仅需要简单的动力学方程来识别。励磁运动(轨道操纵和联合运动)也很容易实现。而且,该方法不需要任何物体的质量特性的先验知识。在太空中识别太空机器人系统是通用且实用的。

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