火星轨道交会自主导航与制导方法

对火星采样返回任务中的火星轨道交会自主导航和制导技术进行了研究。采用光学自主导航敏感器测量的火星中心方向和视半径,相对敏感器测量的相对位置等观测量,设计了导航滤波器同时估计轨返组合体和上升器的轨道。在导航滤波器设计中,针对光学自主导航敏感器更新频率远低于滤波解算频率的问题,设计了一种连续观测量构造算法,确保每个滤波周期均可进行测量更新,以提高导航精度。基于导航滤波器估计结果,采用T-H制导设计了4脉冲共椭圆交会策略实施轨道控制,从而构成近程交会自主导航和制导方案用于完成火星轨道交会任务。通过数学仿真校验了所提出方法的有效性。     

月球轨道交会对接航天器相对状态误差分析

为分析同波束干涉测量这一高精度相对测角技术对月球交会对接两个航天器的相对位置、速度(状态)影响,文章根据协方差分析理论及各测量量的模型,推导测量量关于相对状态量的信息矩阵,建立了相对状态误差协方差模型;结合月球轨道交会对接仿真轨道,开展测量误差对两个航天器的相对状态误差影响协方差分析。结果表明,在当前测量误差条件下,相对位置、速度误差分别达到米级和厘米每秒级。在分析相对状态误差影响因子的基础上,重点对同波束干涉测量差分相时延整周模糊误差及时延率误差对相对状态影响进行了分析,结果表明整周模糊度误差对相对位置误差影响显著,时延率误差对相对速度误差影响显著。     

空间交会对接的仿真技术

空间交会对接涉及到两个航天器同时要进行多达12个自由度的轨道和姿态控制问题。这不仅在理论上,而且在技术实现上都是相当复杂的。为了确保交会对接的成功并尽量缩短交会对接的时间,必须用实际硬件和星上软件进行整个RVD控制系统的仿真试验。本文主要论述对交会对接仿真技术的要求,仿真方法和关键仿真设备。     

遗传算法在航天器最优交会中的应用研究

针对航天器的最优交会问题 ,推导了航天器双冲量交会时的特征速度 ,以此为基础构造了以能量和时间为指标时的最优交会指标 ,并设计了与之相应的遗传算法。最后 ,对共面圆轨道双冲量交会情况进行了仿真计算 ,仿真结果表明 ,遗传算法的设计是成功的。     

水平推力作用下共面椭圆轨道的最优转移

本文研究在两次水平推力作用下共面椭圆轨道的转移问题,给出了冲量大小和作用点位置的计算公式,文中还讨论了圆到圆、椭圆到圆这两种特殊情况的轨道转移,并给出了数值例子。     

航天器轨道控制系统的智能设计方法与仿真

本文介绍了将智能控制方法用于航天器交会对接段的轨道控制。通过建立系统的特征模型、知识库、数据库和规则库并且构造出相应的推理机构和控制逻辑,为航天器的轨道控制过程设计了一种专家式智能控制器。仿真结果表明了此系统具有较好的跟踪性能。     

交会对接最后逼近阶段CCD相机的测量方法

本文提出交会对接最后逼近阶段，在ＣＣＤ相（及二极管阵列）任意安装条件下，测量追踪飞行器相对于目标飞行器位置和姿态的方位角法和成象法测量方案，及在采用单机和多机时的算法，并进行了分析比较。在采用单机时，精度很高，而采用双机或多机，算法简单，速度快。将两者结合起来，可以较好地解决该阶段的测量问题。     

Relative position and attitude estimation of spacecrafts based on dual quaternion for rendezvous and docking

The capacity to acquire the relative position and attitude information between the chaser and the target satellites in real time is one of the necessary prerequisites for the successful implementation of autonomous rendezvous and docking. This paper addresses a vision based relative position and attitude estimation algorithm for the final phase of spacecraft rendezvous and docking. By assuming that the images of feature points on the target satellite lie within the convex regions, the estimation of the relative position and attitude is converted into solving a convex optimization problem in which the dual quaternion method is employed to represent the rotational and translational transformation between the chaser body frame and the target body frame. Due to the point-to-region correspondence instead of the point-to-point correspondence is used, the proposed estimation algorithm shows good performance in robustness which is verified through computer simulations.     

Analysis and implementation of in-plane stationkeeping of continuously perturbed Walker constellations

The stationkeeping of symmetric Walker constellations is analyzed by considering the perturbations arising from a high order and degree Earth gravity field and the solar radiation pressure. These perturbations act differently on each group of spacecraft flying in a given orbital plane, causing a differential drift effect that would disrupt the initial symmetry of the constellation. The analysis is based on the consideration of a fictitious set of rotating reference frames that move with the spacecraft in the mean sense, but drift at a rate equal to the average drift rate experienced by all the vehicles over an extended period. The frames are also allowed to experience the J₂-precession such that each vehicle is allowed to drift in 3D relative to its frame. A two-impulse rendezvous maneuver is then constructed to bring each vehicle to the center of its frame as soon as a given tolerance deadband is about to be violated. This paper illustrates the computations associated with the stationkeeping of a generic Walker constellation by maneuvering each leading spacecraft within an orbit plane and calculating the associated velocity changes required for controlling the in-plane motions in an exacting sense, at least for the first series of maneuvers. The analysis can be easily extended to lower flying constellations, which experience additional perturbations due to drag.     

交会对接远距离接近段制导研究

基于飞行器相对目标空间站的线性化运动方程，研究了交会对接中远距离接近段最优冲量解的必要条件，推导了确定最优解特征矢量曲线方程中待定参数的计算公式，给出了在特定初始状态和末状态下实现远距离接近的四次、三次、二次最优冲量解的作用时刻和大小的算法。通过一个交会实例的数字仿真分析，得到了有关远距离接近段制导方法的有指导价值的结果，验证了该方法是正确的、合理的。