A note on the genericity of simultaneous stabilizability and pole assignability

Vidyasagar, M.; Levy, Bernard C.; Viswanadham, N.

doi:10.1007/bf01600068

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B Design Considerations1

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Cited by 6 publications

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“…for some integer M and scalar functions c j (θ, θ ). Notice now that, under assumption A1, the greatest common divisor of the two polynomials a(s, [30,Lemma 3] and conclude that for any θ = θ there exists at least one K i (actually infinitely many) such that the two characteristic polynomials ϕ i (s, θ) and ϕ i (s, θ ) are coprime, i.e., such that their resultant R i (θ, θ ) is different from zero. This, in turn, implies that, for any θ = θ , the vector c(θ, θ ) = [c M (θ, θ ), .…”

Section: B Design Considerationsmentioning

confidence: 95%

Switching Control for Parameter Identifiability

Battistelli

Tesi

2018

IEEE Trans. Automat. Contr.

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We consider the problem of ensuring the identifiability of the parameters of a multivariable linear system by means of feedback control. It is shown that parameter identifiability can be generically ensured using time-varying (switching) controllers. Moreover, this property holds true for any, arbitrarily small, data observation window. Some practical aspects of the problem are also dealt with, including controller design and multimodel leastsquares estimation.

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Section: B Design Considerationsmentioning

confidence: 95%