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A State and Parameter Identification Scheme for Linearly Parameterized Systems
Author(s) -
Chia-Shang Liu,
Huei Peng
Publication year - 1998
Publication title -
journal of dynamic systems measurement and control
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.528
H-Index - 89
eISSN - 1528-9028
pISSN - 0022-0434
DOI - 10.1115/1.2801496
Subject(s) - parameterized complexity , mathematics , control theory (sociology) , observer (physics) , nonlinear system , scheme (mathematics) , stability (learning theory) , state (computer science) , identification (biology) , invariant (physics) , system identification , identification scheme , algorithm , canonical form , adaptive control , lti system theory , linear system , computer science , control (management) , artificial intelligence , data mining , mathematical analysis , physics , botany , quantum mechanics , machine learning , mathematical physics , biology , pure mathematics , measure (data warehouse)
This paper presents an adaptive algorithm to estimate states and unknown parameters simultaneously for nonlinear time invariant systems which depend affinely on the unknown parameters. The system output signals are filtered and re-parameterized into a regression form from which the least squares error scheme is applied to identify the unknown parameters. The states are then estimated by an observer based on the estimated parameters. The major difference between this algorithm and existing adaptive observer algorithms is that the proposed algorithm does not require any special canonical forms or rank conditions. However, an output measurement condition is imposed. The stability and performance limit of this scheme are analyzed. Two examples are then presented to show the effectiveness of the proposed schemes.

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