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Auxiliary model-based least-squares identification methods for Hammerstein output-error systems
Authors:Feng Ding  Yang Shi  Tongwen Chen  
Affiliation:aControl Science and Engineering Research Center, Southern Yangtze University, Wuxi 214122, P.R. China;bDepartment of Mechanical Engineering, University of Saskatchewan, Saskatoon, Canada S7N 5A9;cDepartment of Electrical and Computer Engineering, University of Alberta, Edmonton, Canada T6G 2V4
Abstract:The difficulty in identification of a Hammerstein (a linear dynamical block following a memoryless nonlinear block) nonlinear output-error model is that the information vector in the identification model contains unknown variables—the noise-free (true) outputs of the system. In this paper, an auxiliary model-based least-squares identification algorithm is developed. The basic idea is to replace the unknown variables by the output of an auxiliary model. Convergence analysis of the algorithm indicates that the parameter estimation error consistently converges to zero under a generalized persistent excitation condition. The simulation results show the effectiveness of the proposed algorithms.
Keywords:Recursive identification  Parameter estimation  Least squares  Multi-innovation identification  Hierarchical identification  Auxiliary model  Convergence properties  Stochastic gradient  Hammerstein models  Wiener models  Martingale convergence theorem
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