Output feedback stabilization of a class of non-minimum phase nonlinear systems
Systems & Control Letters
Nonlinear control design: geometric, adaptive and robust
Nonlinear control design: geometric, adaptive and robust
Nonlinear and Adaptive Control Design
Nonlinear and Adaptive Control Design
Year 2000 Solutions for Dummies
Year 2000 Solutions for Dummies
Survey Constructive nonlinear control: a historical perspective
Automatica (Journal of IFAC)
Adaptive output feedback control of nonlinear systems using neural networks
Automatica (Journal of IFAC)
Output feedback control of nonlinear systems using RBF neural networks
IEEE Transactions on Neural Networks
IEEE Transactions on Neural Networks
Identification and control of dynamical systems using neural networks
IEEE Transactions on Neural Networks
Neural-network control of nonaffine nonlinear system with zero dynamics by state and output feedback
IEEE Transactions on Neural Networks
Coordinated decentralized adaptive output feedback control of interconnected systems
IEEE Transactions on Neural Networks
Gaussian networks for direct adaptive control
IEEE Transactions on Neural Networks
Neuro-Adaptive Output Feedback Control for a Class of Nonlinear Non-Minimum Phase Systems
Journal of Intelligent and Robotic Systems
IEEE Transactions on Neural Networks
Brief paper: Robust adaptive control of nonlinear non-minimum phase systems with uncertainties
Automatica (Journal of IFAC)
Mathematical and Computer Modelling: An International Journal
Adaptive restricted trajectory tracking for a non-minimum phase hypersonic vehicle model
Automatica (Journal of IFAC)
Robust adaptive control of flexible link manipulators using multilayer perceptron
Journal of Intelligent & Fuzzy Systems: Applications in Engineering and Technology
Hi-index | 22.15 |
An adaptive output feedback control methodology is developed for a class of uncertain multi-input multi-output nonlinear systems using linearly parameterized neural networks. The methodology can be applied to non-minimum phase systems if the non-minimum phase zeros are modeled to a sufficient accuracy. The control architecture is comprised of a linear controller and a neural network. The neural network operates over a tapped delay line of memory units, comprised of the system's input/output signals. The adaptive laws for the neural-network weights employ a linear observer of the nominal system's error dynamics. Ultimate boundedness of the error signals is shown through Lyapunov's direct method. Simulations of an inverted pendulum on a cart illustrate the theoretical results.