4.6 Article

Robust Fuzzy Q-Learning-Based Strictly Negative Imaginary Tracking Controllers for the Uncertain Quadrotor Systems

期刊

IEEE TRANSACTIONS ON CYBERNETICS
卷 53, 期 8, 页码 5108-5120

出版社

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TCYB.2022.3175366

关键词

Transfer functions; Q-learning; Adaptation models; Adaptive systems; Adaptive control; Mathematical models; MIMO communication; Adaptive fuzzy; Q-learning; quadcopter unmanned aerial vehicle (UAV); reinforcement learning; robust and adaptive control; strictly negative imaginary (SNI) controller; uncertainties

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This article introduces a novel robust adaptive control synthesis methodology for attitude and altitude stabilization of a quadrotor robot. The method combines fuzzy reinforcement learning and negative imaginary property to achieve better control performance.
Quadrotors are one of the popular unmanned aerial vehicles (UAVs) due to their versatility and simple design. However, the tuning of gains for quadrotor flight controllers can be laborious, and accurately stable control of trajectories can be difficult to maintain under exogenous disturbances and uncertain system parameters. This article introduces a novel robust adaptive control synthesis methodology for a quadrotor robot's attitude and altitude stabilization. The proposed method is based on the fuzzy reinforcement learning and strictly negative imaginary (SNI) property. The first stage of our control approach is to transform a nonlinear quadrotor system into an equivalent negative-imaginary (NI) linear model by means of the feedback linearization (FL) technique. The second phase is to design a control scheme that adapts online the SNI controller gains via fuzzy Q-learning. The performance of the designed controller is compared with that of a fixed-gain SNI controller, a fuzzy-SNI controller, and a conventional PID controller in a series of numerical simulations. Furthermore, the proofs for the stability of the proposed controller and the adaptive laws are provided using the NI theorem.

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