Key research themes
1. How can neural networks enable robust and adaptive control of nonlinear dynamic systems with unknown or uncertain dynamics?
This research theme investigates neural network control methods designed to manage nonlinear dynamical systems characterized by unknown, uncertain, or changing dynamics. Such systems resist conventional control methods relying on precise analytical models. Neural networks, with their universal approximation capabilities and learning properties, are leveraged to estimate inverse dynamics, compensate unmodeled effects, and adapt controller parameters online to guarantee stability and tracking performance despite system uncertainties or disturbances. The works collectively focus on ensuring global or robust stability typically via Lyapunov-based approaches and online learning algorithms, and demonstrate effectiveness on nonlinear robot manipulators and other dynamic systems.
2. What neural network architectures and training methods enhance control performance for nonlinear systems with large time delays and nonlinearities?
This theme examines how different neural network structures and associated training algorithms are applied to nonlinear control problems involving significant time delays, nonlinearities, and uncertainties. It focuses on architectures like recurrent networks (NARX, NARMA-L2), feedforward multilayer perceptrons, and combinations (e.g., neuro-fuzzy), alongside specialized online learning or optimization schemes such as backpropagation and SPSA that enable robust, fast adaptive control. The research covers domain-specific applications like irrigation canal flow regulation, electrical power converters, and chemical process control, emphasizing improved disturbance rejection, setpoint tracking, and system stability within these challenging environments.
3. How do hybrid and neuro-fuzzy approaches integrate with neural networks to improve control of nonlinear dynamic systems?
This theme explores the integration of neural networks with fuzzy logic and other soft computing techniques to design control schemes for complex nonlinear systems. It assesses how fuzzy-recurrent high order neural networks and neuro-fuzzy inference systems extend approximation capabilities and enhance robustness, stability, and adaptive tracking performance. These hybrid methods aim to leverage interpretability from fuzzy systems and learning flexibility from neural networks to tackle control problems where analytical models are inadequate or unavailable, with guarantees on convergence and boundedness.