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Deep Nonlinear Adaptive Control for Unmanned Aerial Systems Operating under Dynamic Uncertainties

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arxiv 2310.09502 v1 pith:IRGH6XE2 submitted 2023-10-14 eess.SY cs.SY

classification eess.SYcs.SY
keywords controlsystemsmodelnonlinearadaptivecontrollerdeepdnac
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Recent literature in the field of machine learning (ML) control has shown promising theoretical results for a Deep Neural Network (DNN) based Nonlinear Adaptive Controller (DNAC) capable of achieving trajectory tracking for nonlinear systems. Expanding on this work, this paper applies DNAC to the Attitude Control System (ACS) of a quadrotor and shows improvement to attitude control performance under disturbed flying conditions where the model uncertainty is high. Moreover, these results are noteworthy for ML control because they were achieved with no prior training data and an arbitrary system dynamics initialization; simply put, the controller presented in this paper is practically modelless, yet yields the ability to force trajectory tracking for nonlinear systems while rejecting significant undesirable model disturbances learned through a DNN. The combination of ML techniques to learn a system's dynamics and the Lyapunov analysis required to provide stability guarantees leads to a controller with applications in safety-critical systems that may undergo uncertain model changes, as is the case for most aerial systems. Experimental findings are analyzed in the final section of this paper, and DNAC is shown to outperform the trajectory tracking capabilities of PID, MRAC, and the recently developed Deep Model Reference Adaptive Control (DMRAC) schemes.

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Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. LyLA-Therm: Lyapunov-based Langevin Adaptive Thermodynamic Neural Network Controller

    eess.SY 2025-08 reject novelty 6.0 of 10

    A stochastic Langevin-style update law with a decaying "temperature" noise term is introduced for Lyapunov-based DNN adaptive control, with a probabilistic boundedness theorem and ~20% simulated gains.

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