Identifiability of Scalar Linearly Parametrized Polynomial Systems

S Dasgupta; M Gevers; G Bastin; G Campion; L Chen

doi:10.1016/S1474-6670(17)52453-2

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Identifiability of Scalar Linearly Parametrized Polynomial Systems

Journal article

Open access

Peer reviewed

Identifiability of Scalar Linearly Parametrized Polynomial Systems

S Dasgupta, M Gevers, G Bastin, G Campion and L Chen

IFAC Proceedings Volumes, Vol.24(3), pp.835-839

07/1991

DOI: 10.1016/S1474-6670(17)52453-2

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Abstract

We present necessary and sufficient conditions for the identification of a vector θ of unknown parameters in scalar dynamical systems of the form x = f (x, θ) + g(x, u), where f(x, θ) is a polynomial function of the state x that is affine in θ, and g(x, u) is a polynomial in the state x and the input u. It is assumed that u and x are measured.

Identifiability

polynomial systems

Details

Title: Subtitle: Identifiability of Scalar Linearly Parametrized Polynomial Systems
Creators: S Dasgupta - University of Iowa
M Gevers - UCLouvain
G Bastin - UCLouvain
G Campion - UCLouvain
L Chen - UCLouvain
Resource Type: Journal article
Publication Details: IFAC Proceedings Volumes, Vol.24(3), pp.835-839
DOI: 10.1016/S1474-6670(17)52453-2
ISSN: 1474-6670
Language: English
Date published: 07/1991
Academic Unit: Electrical and Computer Engineering
Record Identifier: 9984197999102771

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