Design of multifunctional reduced order observers†

DOI10.1080/00207728008967076zbMath0469.93023OpenAlexW2051660948MaRDI QIDQ3924022

Ramji Das Gupta, Frederick W. Fairman

Publication date: 1980

Published in: International Journal of Systems Science (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/00207728008967076

zbMATH Keywords

reduced-order observerobserver theoryeigenvalue assignmentfinite dimensional systemsLuenberger canonical formlinear state functional matrixminimal order state observerreconstruction of vector functionals of the state

Mathematics Subject Classification ID

Linear systems in control theory (93C05) Canonical structure (93B10) Observability (93B07) Model systems in control theory (93C99)

Related Items (10)

The optimal projection equations for reduced-order, discrete-time state estimation for linear systems with multiplicative white noise ⋮ An iterative LMI-based reduced-order observer design for fractional-order chaos synchronization ⋮ Functional observers with linear error dynamics for discrete-time nonlinear systems ⋮ Partial state estimation of LTI systems with multiple constant time-delays ⋮ On the functional observers for linear descriptor systems ⋮ Reduced order observer design for a linear map of the state ⋮ Observer-based control of multi-agent systems under decentralized information structure ⋮ Functional observers design for nonlinear discrete-time systems with interval time-varying delays ⋮ Design of single-functional observers for linear time-varying multivariable systems ⋮ Multifunctional deadbeat observers for a class of bilinear systems†

Cites Work

• Direct computation of canonical forms for linear systems by elementary matrix operations
• Minimal order observers for estimating linear functions of a state vector
• On the design of observers with specified eigenvalues
• Linear function observer with possibly minimal dimension
• On the Identification of Linear Time-Invariant Systems from Input-Output Data
• Design of low-order observers for linear feedback control laws

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