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arXiv 2602.15954cs.ROcs.AI

混合模型预测控制与物理信息神经网络用于卫星姿态控制

Hybrid Model Predictive Control with Physics-Informed Neural Network for Satellite Attitude Control

Department of Electronics(电子系)

Carlo Cena, Mauro Martini, Marcello Chiaberge

AI总结:

本文提出利用物理信息神经网络改进卫星姿态控制,通过融合物理约束与数据驱动方法,提升预测精度和系统鲁棒性,显著缩短响应时间。

摘要:

可靠的航天器姿态控制依赖于对姿态动力学的准确预测,特别是在应用基于模型的策略如模型预测控制(MPC)时,性能受限于内部系统模型的质量。对于具有复杂动力学的航天器,获得准确的物理模型可能困难、耗时或计算成本高。基于学习的系统辨识提供了一个有吸引力的替代方案;然而,仅基于数据训练的模型经常表现出脆弱的稳定性特性和有限的外推能力。本文探讨了物理信息神经网络(PINNs)用于建模航天器姿态动力学,并将其与传统数据驱动方法进行对比。使用高保真数值模拟生成了全面的数据集,并研究了两种学习方法:纯数据驱动的流程和一个将先验知识纳入优化过程的物理正则化方法。结果表明,在训练过程中嵌入物理约束可显著提高预测可靠性,平均相对误差减少了68.17%。当部署在MPC架构中时,物理信息模型在闭环跟踪性能和对不确定性的鲁棒性方面表现更优。此外,一种混合控制公式将学习到的非线性动力学与名义线性模型相结合,实现了稳定的稳态收敛,并显著加快了响应速度,在测量噪声和反应轮摩擦下, settling times减少了61.52%至76.42%。

英文摘要:

Reliable spacecraft attitude control depends on accurate prediction of attitude dynamics, particularly when model-based strategies such as Model Predictive Control (MPC) are employed, where performance is limited by the quality of the internal system model. For spacecraft with complex dynamics, obtaining accurate physics-based models can be difficult, time-consuming, or computationally heavy. Learning-based system identification presents a compelling alternative; however, models trained exclusively on data frequently exhibit fragile stability properties and limited extrapolation capability. This work explores Physics-Informed Neural Networks (PINNs) for modeling spacecraft attitude dynamics and contrasts it with a conventional data-driven approach. A comprehensive dataset is generated using high-fidelity numerical simulations, and two learning methodologies are investigated: a purely data-driven pipeline and a physics-regularized approach that incorporates prior knowledge into the optimization process. The results indicate that embedding physical constraints during training leads to substantial improvements in predictive reliability, achieving a 68.17% decrease in mean relative error relative. When deployed within an MPC architecture, the physics-informed models yield superior closed-loop tracking performance and improved robustness to uncertainty. Furthermore, a hybrid control formulation that merges the learned nonlinear dynamics with a nominal linear model enables consistent steady-state convergence and significantly faster response, reducing settling times by 61.52%-76.42% under measurement noise and reaction wheel friction.

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