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Practical identification of NARMAX models using radial basis functions
303
Citations
24
References
1990
Year
Numerical AnalysisState EstimationNonlinear System IdentificationParameter IdentificationEngineeringPractical IdentificationProcess ControlSystems EngineeringNonlinear Time SeriesModeling And SimulationNarmax ModelsSystem IdentificationApproximation TheoryStatisticsDiscrete-time Non-linear SystemsFunctional Data AnalysisPractical AlgorithmRadial Basis Function
A wide class of discrete-time non-linear systems can be represented by the nonlinear autoregressive moving average (NARMAX) model with exogenous inputs. This paper develops a practical algorithm for identifying NARMAX models based on radial basis functions from noise-corrupted data. The algorithm consists of an iterative orthogonal-forward-regression routine coupled with model validity tests. The orthogonal-forward-regression routine selects parsimonious radial-basisTunc-tion models, while the model validity tests measure the quality of fit. The modelling of a liquid level system and an automotive diesel engine are included to demonstrate the effectiveness of the identification procedure.
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