Robust identification in \(H_{\infty{}}\)

DOI10.1016/0022-247X(92)90308-ZzbMath0757.93021WikidataQ56319539 ScholiaQ56319539MaRDI QIDQ1191802

Jonathan R. Partington

Publication date: 27 September 1992

Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)

zbMATH Keywords

numerical resultstrigonometric interpolation

Mathematics Subject Classification ID

System identification (93B30) (H^infty)-control (93B36)

Related Items (16)

Robust system identification with noisy experimental data: Projection operator and linear algorithms ⋮ Analysis of linear methods for robust identification in \(\ell_ 1\) ⋮ Identification and control -- Closed-loop issues ⋮ Estimation of model quality ⋮ Worst-case control-relevant identification ⋮ \(L^\infty\) system approximation algorithms generated by \(\varphi\) summations ⋮ A stochastic analysis of robust estimation algorithms inH_∞with rational basis functions ⋮ A class of algorithms for identification in \(\mathcal H_{\infty}\) ⋮ Worst case system identification in \(\ell{}_ 1\): Optimal algorithms and error bounds ⋮ On the recovery of functions from pointwise boundary values in a Hardy- Sobolev class of the disk ⋮ Algorithms for robust identification in \({\mathcal H}_\infty\) with nonuniformly spaced frequency response data ⋮ Analytic approximation of matrix functions in \(L^p\) ⋮ Approximation by rational functions in Hardy space ⋮ \(H_{\infty}\) set membership identification: a survey ⋮ Robust approximate modelling of stable linear systems† ⋮ Worst-case identification in \(\ell_ 2\): Linear and nonlinear algorithms

Cites Work

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• Rational approximation of a class of infinite-dimensional systems. I: Singular values of Hankel operators
• Rational approximation of a class of infinite-dimensional systems. II: Optimnal convergence rates of \(L_{\infty}\) approximants
• Approximation of delay systems by Fourier-Laguerre series
• Laguerre series approximation of infinite dimensional systems
• Control oriented system identification: a worst-case/deterministic approach in H/sub infinity /
• Worst-case/deterministic identification in H/sub infinity /: the continuous-time case
• Linear and nonlinear algorithms for identification in H/sub infinity / with error bounds

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