The identification of nonlinear biological systems: Wiener and Hammerstein cascade models
Biological Cybernetics
Curves and surfaces for computer aided geometric design (3rd ed.): a practical guide
Curves and surfaces for computer aided geometric design (3rd ed.): a practical guide
Neurofuzzy adaptive modelling and control
Neurofuzzy adaptive modelling and control
On the optimal stability of the Bernstein basis
Mathematics of Computation
An optimal two-stage identification algorithm for Hammerstein-Wiener nonlinear systems
Automatica (Journal of IFAC)
Swarm intelligence
Adaptive Control
Adaptive modelling, estimation and fusion from data: a neurofuzzy approach
Adaptive modelling, estimation and fusion from data: a neurofuzzy approach
Self-Tuning Systems: Control and Signal Processing
Self-Tuning Systems: Control and Signal Processing
Hammerstein model for speech coding
EURASIP Journal on Applied Signal Processing
A blind approach to Hammerstein model identification
IEEE Transactions on Signal Processing
Self-organizing hierarchical particle swarm optimizer with time-varying acceleration coefficients
IEEE Transactions on Evolutionary Computation
Identification of MIMO Hammerstein models using least squares support vector machines
Automatica (Journal of IFAC)
IEEE Transactions on Neural Networks
Neurocomputing
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In this paper a new system identification algorithm is introduced for Hammerstein systems based on observational input/output data. The nonlinear static function in the Hammerstein system is modelled using a non-uniform rational B-spline (NURB) neural network. The proposed system identification algorithm for this NURB network based Hammerstein system consists of two successive stages. First the shaping parameters in NURB network are estimated using a particle swarm optimization (PSO) procedure. Then the remaining parameters are estimated by the method of the singular value decomposition (SVD). Numerical examples including a model based controller are utilized to demonstrate the efficacy of the proposed approach. The controller consists of computing the inverse of the nonlinear static function approximated by NURB network, followed by a linear pole assignment controller.