1990
DOI: 10.1109/9.45147
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Model reference robust adaptive control without a priori knowledge of the high frequency gain

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Cited by 93 publications
(14 citation statements)
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“…, n À 1), the Nussbaum gain technique will be employed. The Nussbaum-type gain was firstly proposed in Nussbaum (1983) and then used for linear systems (Mudgett and Morse 1985), Martensson (1985) and non-linear systems (Martensson 1990;Lozano, Collado, and Mondie 1990;Kaloust and Qu 1995;Ye and Jiang 1998;Zhang, Wen and Soh 2000;Ge and Wang 2003;Ge et al 2004) In this paper, an even Nussbaum function N() ¼ 2 cos (), 2 R, is adopted for analyses and a technical lemma introduced in Ge et al (2004) will be utilised for the controller design.…”
Section: Problem Statementmentioning
confidence: 99%
“…, n À 1), the Nussbaum gain technique will be employed. The Nussbaum-type gain was firstly proposed in Nussbaum (1983) and then used for linear systems (Mudgett and Morse 1985), Martensson (1985) and non-linear systems (Martensson 1990;Lozano, Collado, and Mondie 1990;Kaloust and Qu 1995;Ye and Jiang 1998;Zhang, Wen and Soh 2000;Ge and Wang 2003;Ge et al 2004) In this paper, an even Nussbaum function N() ¼ 2 cos (), 2 R, is adopted for analyses and a technical lemma introduced in Ge et al (2004) will be utilised for the controller design.…”
Section: Problem Statementmentioning
confidence: 99%
“…A modified least-squares algorithm that exhibits fast parameter convergence and robustness even under the effects of time delays usually present in digital implemented control systems has been presented in [10]. Based on [8], this solution also requires the modeled part of the plant to be nonminimum phase, a lower bound p o > 0 on the stability margin p > 0 for which the poles of ∆ m (s − p) are stable and an upper bound M 0 for kθ * k, where θ * is the desired control parameter vector.…”
Section: B Parameter Adaptation Algorithmmentioning
confidence: 99%
“…The class of nonlinear system has been developed greatly since Mudgett and Morse [1] relaxed the assumption that the unknown multiplicative terms are not only sign-invariant but also have known signs. A method called correction vector approach was proposed by Lozano [2] and has been applied to design adaptive controller of first-order nonlinear systems with unknown control direction. Then, Kaloust and Qu [3] developed a robust controller for a general second nonlinear system.…”
Section: Introductionmentioning
confidence: 99%
“…Then from the above switching scheme, we can derive that there exists at least one identifier model j such that 2 2 min 1…”
mentioning
confidence: 99%
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