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Design and control of multiple spacecraft formation flying in elliptical orbits

机译:椭圆轨道上飞行的多个航天器编队的设计与控制

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Spacecraft formation flying is an attractive new concept in international aeronautic fields because of its powerful functions and low cost. In this paper, the formation design and PD closed-loop control of spacecraft formation flying in elliptical orbits are discussed. Based on two-body relative dynamics, the true anomaly is applied as independent variable instead of the variable of time. Since the apogee is considered as the starting point, the six integrating constants are calculated. Therefore, the algebraic solution is obtained for the relative motion in elliptical orbits. Moreover, the formation design is presented and both circular formation and line formation are provided in terms of an algebraic solution. This paper also discusses the PD-closed loop control for precise formation control in elliptical orbits. In this part, the error-type state equation is put forward and the linear quadratic regulator (LQR) method is used to calculate PD parameters. Though the gain matrix calculated from LQR is time-variable because the error-type state equation is time variable, the PD parameters are also considered as constants because of their small changes in simulation. Finally, taking circular formation as an example, the initial orbital elements are achieved for three secondary spacecraft. And the numerical simulation is analyzed under PD formation control with initial errors and J_2, perturbation. The simulation results demonstrate the validity of PD closed-loop control scheme.
机译:航天器编队飞行由于其强大的功能和低成本而成为国际航空领域中一个有吸引力的新概念。本文讨论了在椭圆轨道上飞行的航天器编队的编队设计和PD闭环控制。基于两体相对动力学,真实异常被用作自变量而不是时间变量。由于将顶点视为起点,因此将计算六个积分常数。因此,获得了椭圆轨道上相对运动的代数解。此外,提出了地层设计,并根据代数解提供了圆形地层和线形。本文还讨论了用于精确控制椭圆轨道的PD闭环控制。在这一部分中,提出了误差类型状态方程,并使用线性二次调节器(LQR)方法来计算PD参数。尽管由于误差类型状态方程是随时间变化的,所以从LQR计算出的增益矩阵是随时间变化的,但由于PD参数在模拟中的微小变化,它们也被视为常数。最后,以圆形结构为例,获得了三个次级航天器的初始轨道要素。并在具有初始误差和J_2扰动的PD形成控制下对数值模拟进行了分析。仿真结果证明了PD闭环控制方案的有效性。

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