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- W1986744766 abstract "Given a linear time-invariant controllable and observable multivariable system [xdot]=Aˆ+Bˆu, y=Cˆswith m inputs and p outputs, it is possible to assign max (m,p) poles of the system (Davison 1970, Davison and Chatterjee 1971) arbitrarily close to desired locations using constant gain output feedback. This paper provides a new proof of Davison's theorem on pole-placement and leads to a design procedure which has certain advantages over Davison's method. In some cases, more than max (m, p) poles can be assigned arbitrarily. Assuming the system is output stabilizable, a least square design technique is outlined to approximate the desired pole locations when it is not possible to place all the poles." @default.
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- W1986744766 date "1973-07-01" @default.
- W1986744766 modified "2023-09-25" @default.
- W1986744766 title "Pole-placement with constant gain output feedback" @default.
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- W1986744766 doi "https://doi.org/10.1080/00207177308932575" @default.
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