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Learning-Based 6-DOF Control for Autonomous Proximity Operations Under Motion Constraints

Qinglei Hu, Haoyang Yang, Hongyang Dong, Xiaowei Zhao

2021IEEE Transactions on Aerospace and Electronic Systems45 citationsDOI

Abstract

This article proposes areinforcement learning (RL)-based six-degree-of-freedom (6-DOF) control scheme for the final-phase proximity operations of spacecraft. The main novelty of the proposed method are from two aspects: 1) The closed-loop performance can be improved in real-time through the RL technique, achieving an online approximate optimal control subject to the full 6-DOF nonlinear dynamics of spacecraft; 2) nontrivial motion constraints of proximity operations are considered and strictly obeyed during the whole control process. As a stepping stone, the dual-quaternion formalism is employed to characterize the 6-DOF dynamics model and motion constraints. Then, an RL-based control scheme is developed under the dual-quaternion algebraic framework to approximate the optimal control solution subject to a cost function and a Hamilton–Jacobi–Bellman equation. In addition, a specially designed barrier function is embedded in the reward function to avoid motion constraint violations. The Lyapunov-based stability analysis guarantees the ultimate boundedness of state errors and the weight of NN estimation errors. Besides, we also show that a PD-like controller under dual-quaternion formulation can be employed as the initial control policy to trigger the online learning process. The boundedness of it is proved by a special Lyapunov strictification method. Simulation results of prototypical spacecraft missions with proximity operations are provided to illustrate the effectiveness of the proposed method.

Topics & Concepts

Motion controlComputer scienceControl (management)Motion planningMotion (physics)Control engineeringControl theory (sociology)EngineeringRobotArtificial intelligenceAdaptive Dynamic Programming ControlAdaptive Control of Nonlinear SystemsStability and Control of Uncertain Systems