On the evaluation of the least achievable tolerance in the disturbance feedforward problem
type: Item
instance of: scholarly article
title: On the evaluation of the least achievable tolerance in the disturbance feedforward problem
zbMATH Open document ID: 0877.93039
DOI: 10.1016/0167-6911(94)00069-8
author: Vlad Ionescu
published in: Systems \& Control Letters
publication date: 1997-02-28T00:00:00Z
Mathematics Subject Classification ID: 93B36
Mathematics Subject Classification ID: 93D10
zbMATH DE Number: 985633
zbMATH Keywords: General distance problem
zbMATH Keywords: Disturbance attenuation
zbMATH Keywords: Nehari problem
zbMATH Keywords: Popov-Yakubovich theory
MaRDI profile type: Publication
full work available at URL: 0167-6911(94)00069-8
OpenAlex ID: W2000167799
cites work: Q4012895
cites work: The general distance problem inH∞optimal control theory
cites work: Linear Control Theory with an ${\bf H}_\infty $ Optimality Criterion
cites work: Infinite horizon disturbance attenuation for discrete-time systems. A Popov-Yakubovich approach
cites work: Uniformly optimal control of linear feedback systems
cites work: Q4028749
cites work: A course in \(H_{\infty}\) control theory
cites work: All optimal Hankel-norm approximations of linear multivariable systems and theirL,∞-error bounds†
cites work: State-space formulae for discrete-time H∞ optimization
cites work: Generalized discrete-time Popov-Yakubovich theory
cites work: Time-varying discrete linear systems: input-output operators; Riccati equations; disturbance attenuation
cites work: Extended Nehari problem for time-variant discrete systems
cites work: Two-Riccati formulae for the discrete-time H∞-control problem
cites work: Continuous and discrete-time Riccati theory: A Popov-function approach
cites work: Robust controller design using normalized coprime factor plant descriptions
cites work: On bounded bilinear forms
cites work: \(L^{\infty}\)-compensation with mixed sensitivity as a broadband matching problem
cites work: Modern Wiener-Hopf design of optimal controllers--Part II: The multivariable case
description: scientific article; zbMATH DE number 985633