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- W2031476103 abstract "Abstract A fundamental role in the equalizing approach ℋ∞ to optimal control is assumed by solutions which together with a related spectral density satisfy the so-called equalizer principle, a sufficient condition for minimality of the largest singular value. The paper gives a characterization of the equalizer principle, which in the one-block case leads to a close connection between the spectral density and the maximizing vectors of the Sarason-type operator associated with the problem. This extends via dimension reducing techniques the equalizing approach to a super-optimization procedure for the one-block problem." @default.
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- W2031476103 date "1991-08-01" @default.
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- W2031476103 title "Equalizer principle of ℋ∞-optimal control and its application to super-optimization" @default.
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- W2031476103 doi "https://doi.org/10.1080/00207179108934166" @default.
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