1989 American Control Conference 1989
DOI: 10.23919/acc.1989.4790575
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A Smooth, High-Gain Adaptive Stabilizer for Linear Systems with Known Relative Degree

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Cited by 7 publications
(10 citation statements)
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“…a proof. see Ilchmann and Owens [7]. This shows that condition (6) is an extension of the well-known minimumphase dehnition for single-input, single-output systems given usually in the frequency domain.…”
mentioning
confidence: 79%
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“…a proof. see Ilchmann and Owens [7]. This shows that condition (6) is an extension of the well-known minimumphase dehnition for single-input, single-output systems given usually in the frequency domain.…”
mentioning
confidence: 79%
“…), i(') e I2Q, o). Therefore (see, e.g., Ilchmann and Owens [7]), lim,--y(l) : lin1,-z(r) : 0. Since the system becomes constant after finite time, asymptotic decay of r(r) implies exponential decay, which proves part (i).…”
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confidence: 90%
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“…Finally, from (13) and the fact that w i ∈ L ∞ and w L ∞ ∈ , it follows that f i ∈ L ∞ . Finally, from (13) and the fact that w i ∈ L ∞ and w L ∞ ∈ , it follows that f i ∈ L ∞ .…”
Section: Appendix a (Proof Of Lemma 1)mentioning
confidence: 93%
“…These assumptions were then proved to be very restrictive and unnecessary for the convergence and stability proofs of adaptive control systems. Also, some researches which relaxed one or several of the aforementioned assumptions have been presented, [3,5,7,8,[10][11][12][13]. Adaptive control algorithms which ensured the robustness of the systems in the presence of disturbances have been designed [2].…”
Section: Introductionmentioning
confidence: 99%