Riccati equation theory for Pritchard-Salomon systems : a Popov function approach

M. Weiss

doi:10.1093/imamci/14.1.45

Riccati equation theory for Pritchard-Salomon systems : a Popov function approach

M. Weiss

Applied Physics and Science Education

Research output: Contribution to journal › Article › Academic › peer-review

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Abstract

The paper presents a general approach to Riccati equation theory for the pritchard-Salamon class of infinite-dimensional systems. It is shown how this approach applies to several important control problems as J-spectral factorization, H8-control, and the Nehari problem, leading to nice extensions of some known results.

Original language	English
Pages (from-to)	45-83
Journal	IMA Journal of Mathematical Control and Information
Volume	14
Issue number	1
DOIs	https://doi.org/10.1093/imamci/14.1.45
Publication status	Published - 1997

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10.1093/imamci/14.1.45

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abstract = "The paper presents a general approach to Riccati equation theory for the pritchard-Salamon class of infinite-dimensional systems. It is shown how this approach applies to several important control problems as J-spectral factorization, H8-control, and the Nehari problem, leading to nice extensions of some known results.",

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AB - The paper presents a general approach to Riccati equation theory for the pritchard-Salamon class of infinite-dimensional systems. It is shown how this approach applies to several important control problems as J-spectral factorization, H8-control, and the Nehari problem, leading to nice extensions of some known results.

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DO - 10.1093/imamci/14.1.45

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JO - IMA Journal of Mathematical Control and Information

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Riccati equation theory for Pritchard-Salomon systems : a Popov function approach

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