MA representation of $l_2$ 2D systems

Paula Rocha

On the nature of descriptor systems

Johannes W. Nieuwenhuis, Jan C. Willems (1991)

Kybernetika

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Parametrization and reliable extraction of proper compensators

Ferdinand Kraffer, Petr Zagalak (2002)

Kybernetika

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The polynomial matrix equation $X_{l} D_{r}$ $+$ $Y_{l} N_{r}$ $=$ $D_{k}$ is solved for those $X_{l}$ and $Y_{l}$ that give proper transfer functions $X_{l}^{- 1} Y_{l}$ characterizing a subclass of compensators, contained in the class whose arbitrary element can be cascaded to a plant with the given strictly proper transfer function $N_{r} D_{r}^{- 1}$ such that wrapping the negative unity feedback round the cascade gives a system whose poles are specified by $D_{k}$ . The subclass is navigated and extracted...

Decoupling in singular systems: a polynomial equation approach

Leyla Gören, Müjde Güzelkaya (1996)

Kybernetika

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Displaying similar documents to “MA representation of l 2 2D systems”

On the nature of descriptor systems

Parametrization and reliable extraction of proper compensators

Decoupling in singular systems: a polynomial equation approach

Displaying similar documents to “MA representation of $l_{2}$ 2D systems”